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Sallinen CHAMBER MUSIC VI

Page 1

Aulis Sallinen CHAMBER MUSIC VI Op. 88 (2005-06) ‘3 Invitations au Voyage’ for solo string quartet and string orchestra

Full score

NOVELLO


Co-commande de l’association musique nouvelle en liberte-Ville de Paris et de Mecenat Musical Societe Generale Chamber Music IV was first performed in October 2006 by Quatuor Debussy and L’Orchestra d’Auvergne, conducted by Arie van Beek.

Instrumentation Solo String Quartet String Orchestra

Duration: circa 20 minutes


Chamber Music VI opus 88

for string quartet and string orchestra "3 Invitations au Voyage"

q = 100 ca

     

3

p

        mf  3        mf      

 3      p  3      p    

I

AULIS SALLINEN [2005-06]

  

     mf  3      mf    

         pp  3             pp     

3

 

 

p

3

 

  

 

  

 

 

 

 

  

  Violin I  

Violin II

 

Viola

 

Violoncello

 

Contrabass

  

Soli

mf

3

 

p 3

   

mf

q = 100 ca

3

mf 3

    p

3

pp 3

     mf

3

   pp

3

1

  14

  

3

p

        mf  3       

mf

Soli

   

mf

     Vln. I       p

   

© 2006 Novello & Company Ltd

         mf

  p

 

3

p

p 3

    

3

    

3

mf con sord. sul D

        p   3      

3

  3

    

   

    p

 

3

  

3

   

3

All rights reserved Printed in England


2

  

   27

               p   pp mf  3 3 3                  3

p

 Soli

3

mf

p

   

mf 3

    mf 3

    p 3

         sul D

      

   

 

  

 

 

  

 

   

 

    pp 3

2

 

pp

    p 3

3

pp 3

p

    39

   

mf

p

 Soli

p

      

       

mf

     

p

     sul D

p

 

  

    

  

p

mf

 

p

p

mf

sul G-D

    52

      p

Soli

p

 

   mf

    

3 

f

  

mf

f

 Vln. I 

3

f

Vln. II

Vla

 

 

 

 

 3       mf f  3  3  3 3              mf f                

        senza sord.

 

3

mf

Vc.

Cb.

 

 

 

 

 

 

 

 

3

3

3

3

3

3

3

                            mf

3

dim.

3

3

                 mf

dim.

mf

dim.

                    

f

 

f

p

 

f

p



    f



   f


3

4

  64





sul D





mp











Soli

 

3

3

Vln. II

Vla

sul A

3

 

     

3

       

    



   mf





 

 



 



      

 

  

 

 ( )     

p

3

      p

3

 

mf

4

   mf

3

f

3

 

Vc.

Cb.

3

p

 



p

sul D 3                                p                                3

espr.





     

      

   

 



3

3



    

mp

 

3

     

mp

    Vln. I                           p     3

3

 

 

     74

sul A-D

    

 3

         Soli

       

  Vln. I  

3 3 3           

 

mf

fp

 

  

mf

  

mf

     



p

p

 

 

Vc.

 

Cb.

  



sul G

        

mp

p

f

p

mf

  

       

mf              

    

    

  

  

 

5

 

Vla

3  3 3           

 

3

Vln. II

5                 f ff

pizz.

f

pizz.

mf









mf

f

pizz.

 

f

mf


4

   84

    

p

mf

p

mp

Vln. I

  

 

  

  

    

 

(pp)

   

         

   

pp

        p pp         

p

p

  

pp

 

  

 

 

pp

       

mp

Cb.

pp

mp

Vc.

                    

p

mf

mp

Vla

  

 

 

  

 

(pp)

 

  

    

    (pp)    

   

(pp)

pizz.



p marc.

     

Vln. II

  

           p

 

       

Soli

 



  

  

 

(pp)

 95                 

       



6

pp

    Soli

 

 

 

          Vln. I  

   

Vln. II

   

Vla

Vc.

Cb.

      



  

  

  

   

p

  

      

       



 

      

 



 



 arco       

  

  

  

     



p

mf

 

     p     

 

 

  

   

 

p

      

  

    

pizz.

p marc.

p

  

    

p

mf



    

mf

 

(f)

6

 

p

f

  

 

 

    

  



 

 

 

    


5

   105

 Soli

 



    

arco

 

 

mf



   

  

 

cresc.

  



cresc.

  

  

f

mp

   

f

 



f

mp

   

 mp

      

p

(f)

7

          

cresc.

mf

  



  







  



energico

    

f

mp

ff

   f       

  

      

(pizz.)

pizz.

 

 

7

   

Vc.

f

   

Vla



  

   

Vln. II

Cb.

  

  

   

mf

 

  

Vln. I

     

mf (pizz.) mf pizz.

f

        

mf

p

 

p

      

f

p

sim.

f

   116

   

f

       f    



   

  

   

 

 

 

Vln. II

Vla

 

 

 

Vc.

    

Cb.

  

   

Soli

Vln. I

     

 

     



f

     

 

  



  



  

  



  

  





  

  

   

    

    

    

   

   

   

    


6

130       

 

f

            

 Vln. I 

molto

ff

    

    





Cb.

 

8 arco                





         

fp

mf

3

f



 

p

 

p

   

 

 3 3         

p

mf

  



   

p

 3 3        



 

mf

p

(non cresc.)

           f

p sub.







 

sul G

   

arco

mf



             p 

p

             

 

mf

p

Vc.

      

molto



arco

 

Vla

  

Vln. II

ff

molto

  

f

ff

 

f

Soli

  

8     

 

(non cresc.)

pizz.

    

    

      141

f

mf

    

  

   



    

f

mf

mf



mf

 

  

   

Cb.

             mf

        mf



3

f



   

   

   

  

 3 3         

  

f



p

f

 3 3         

p

mf p

f

p

sul G   

mf

p

(non cresc.)

f

       

                  mf mf

arco           

     

fp

mf

Vc.

mf

          mf

                    

p

 

f

sul D      Vln. I  

Vla

   

f

Vln. II

    

   Soli

  

f

p sub.

mf

   p

     p

(non cresc.)

 

  

 

p

 



p


7

9

  155



    

mf

3

f

  p

Soli

p

 

    Vln. I    mf

 

p

Vc.

Cb.

 

(pizz.)

p

   

 



   

p

f



(pizz.)

  

f

mf

(arco)

Vla

     

   

  



mf

p

mf

 3 3         







   





   

p







p

 3 3        

p



pp

   

pp

pizz.

 

p



 3 3         

p



p 3

sul A

p

     

p

    



  



mf

 



p

     

p sul A

p

 

 



mf

p

9

Vln. II

3

 3 3         

p

         f           

pizz.

     

p

          168

mf

 Soli



  mf 

mf

Vln. I

 

 

  

   



  

 

    

arco

pp

Vla

Cb.

 

 

 

 

 

  

mf



mf

 

 

 

mf

 

 

arco f

3

3

3

3

3

3

3

3

3

f

 f

3

3

3

3

                meno

f

   

meno

  

  

  

  

  

  

  

   

  

  

  

           dim.    

 





pizz.

pizz.

 

  

meno

  

3

3

3

3

meno

p



3             p 3

dim.



        

dim.



f

3

  

f

3

  

arco

3

                      

 

10  3       f    3          f         

 

pp Vc.

f

pp

 

mf

  

Vln. II

 

3

  

 

10



p

   

   

 

mf

mf


8

 

3

178

 

f

 



 

  

 

f

Soli

 

3

  

3

3

  

f

  

  

  

f

p sub.

mf

f

p sub.

Vc.

3

3

  

   



   

   



3

 

  

3

3

3



 

       

                

       

f 3

f

3

11

3

3

mf

3

mf 3

mf

3

3

3

3

f

f

 Vln. I   

  

  

  

Vln. II

  

Vla

Vc.

  

       mf

            3

p

f



 

         



 

 

3

3

p pizz.

  

pp

3

mf

  

p

  p arco

  p

arco

 

p

3

3

      

  

trem.

    

  

  

f

  

trem.

mf

  

mfp

3

 



 



 



pp

                         3

   

          

  

 

  

 

mf

      

3

3

 

      

3

3

      

       mf

     

  

          

 

pp

pp

  p   p

















  

fp



            fp

pizz.

  

mf

f

 arco 3

          3

p

arco 3

pizz.

           

mf

 

3

3

mf



                           3

mf

f

        

mf

3

mf

  

 

mf pizz.

3

3

 

3

3

3

pizz.

3

f 3

3



3

3

  

3



mf

3

3

 

                     

3

p sub.

p sub.

       

f

 

3

  

 

 

mf

f

  



                 Soli

  

     

3

  

p sub.

   

f

3

meno

      

mf

   

        

mf

  

meno

3

3

  

f

mf

3

   meno

       

3

  

3



11           185             3

3

meno

  

 

   

f

Cb.

 

              

Vla

p sub.

3

mf

3

  

 

                 

Vln. II

Cb.

f

3

   

3 3 3 3      Vln. I                  3

  

f

mf

3

f

3

p

      pp

3


9

  

pizz.

191

f

           f

3

      

3

3

           3

      

pizz.

       

        

3

3

pizz.

     (mf) pizz.       

3

arco

     

3 3       

       mf

     

fp

mfp

  

 

f pizz.

 

    

fp

f

          

 3 3      

 3 3       

3

arco

f 3

3

arco

f

   

  

 

   

 

fp

  

   

        

mf

p

f (pizz.)

   

3 3                    p 3

   3 3 3              

p (pizz.)

        

pp

mf

f

arco 3

f

mf

mf

arco 3

mf

f 3

3

  

        

f

3        

(pizz.)

mf

  

mf

     

3

     

(mf)

 

pizz.

f

Cb.

3

(mf)3

3

         

mf

     

       

fp

f

Vc.

    

mf mfp

3

      

arco

(mf)

    

     

       

mf

mf

  

Vla

           

   

Vln. II

3

mf

f

Vln. I

3

3

   

3

mf

arco

f

mf

arco

Soli

f

3

3

mf

    198

 

pizz.

mf

      

mf 3

3

 

       3

3

12 

        

p

       

p3

        

                             

3 3                        3  3 

3 3        

arco

3

mf

3      

3 3           

 

3

mf

  

pizz.

mf

    Vln. I  

 

Vla

  

  

   

pizz.

  

mf

 

Vc.

  

  

f

 

p

3

3

3

  

    

mf

  

3

pizz. 3

3

     

ff

3

     

pizz.

3

3

ff

      3

ff

     

3     

3

3

pizz.

3

pizz.

f pizz.

3

ff

3

        

arco

3

3

ff arco

3

3 3

3

ff

 

arco

   

 

   

 

ff 3 arco

3

ff 3

3

(pizz.)         f

3

3 3

        

f

f

ff 3

ff 3

f

   

3

       

 

mf

3

ff 3

mf

p

f

ff

mf arco

12  

 

pizz.

mf

p

p

               

Vln. II

Cb.

3        3

3

mf 3

Soli

 

3

     

pizz.


10

  



mf

Soli



mf

  

Vln. I

3

 mf

mf 3

3

Vc.

3

 

 

pizz.

3

3

p

mf

f

3

f

    

p

p

Soli

    

p

 

13

     Vln. I  

     

3

p

Vln. II

p

Vla

Vc.

   

 p

 p

Cb.

3

  

     3





3

3

3

             

  





p

3

    

3      

3





     

 

3

  

 

3

  



p

3



      

3

p

       

3

           

p

          



mf

3

3

mf



pp

arco

p

pp

      

p

      

3

mf



p

3

3

3

3

p

3

3

mf

p

mf

mf

3      

3

       

      

       3

      pp

3

  

3

mf

      

mf



 



3

p

p

3

3

         



3

arco              

3

f

3

mf







f

     

3

ff pizz.

p



arco                ff

f

13

      

  

 212

   

p

3

mf

      

pizz.

3

p

f

3

mf

p

3

3

3

f

       

   

ff

3

3

ff

ff

3

 

f

             mf



3

3

             mf ff           p

3

mf

pizz.

3

3

ff 3

3

          

Vla

3

            

ff

3

3

  

3

mf

arco

mf

3

  

  

ff

arco               

ff

3

mf

ff

mf

mf

Cb.

              

ff arco

   

Vln. II



arco

205

p

arco

p

        



        



p

mf

mf



 

mf

p

 

mf

p






11

 

222

Soli

 

p

mf

p

   

 

 





p

 

p

   

mf

pp





    







  





con sord.



con sord.



con sord.







14 

  

con sord.









pp

  

14

 

     

 

Vc.

      

Vla

Cb.

mf

 Vln. I  Vln. II

     

pp

 

          pp

    pp

 



            

    



 

  

 









pp

con sord.

     



arco





  

pp





    234

 

 





3

3       p

sul G

3

    

Vln. I

Vln. II

Vla

Vc.

Cb.

 

 

    

    





 

p 3



mp

 

   

  

mp

  mp

3





 

pp

       

mp

  



3



mp

   

     



      

p 3



  pp

  

     

     

          

3

3

     

p

poco

      p

3

  p 3

3

poco

    3

poco

 



  

      

  

 

  



  

  

 

  



 pp

  







 



pp



3

3       p



pp





 

poco

sul G

   

p

Soli

 

3




12

15 243  3  3 3 3 3     3 3 3 3 3 3 3 3                   .       s s           li g                                               3 sul G

p

p

3

3

3

3

3

3

f

3

3

3

3

3

3

3

3

 3  3      3 3 3 3 3 3 3 3 3                       . s           glis                                           3 3 3 p

mp

mp

    

  

     

  pizz.  

 

  pizz.  



mf

pp

pizz.

arco

mf

pp

pp

   

mp

arco

mf

pp arco

mf

pp

pizz.

arco

mf

pp

   

 

   

pp



pizz.

arco

mf

pp arco

   

pizz.

mf

pp arco

mf

  

pp

mp

 



pizz.

pizz.

 

mp

Cb.

   

pp

 

Vc.

15  

pp

 

Vla

  

 

Soli

mf

  

Vla

mf

  

Vc.

mf

Cb.

   mf









    

(pp)

    



 

 





 





  

 





pp arco

   



16    

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

pp

pp

 pp

pp

3

3

   

 

   

 

   

 

   



mf pizz.

pp

3

    

mf pizz.

3

  

pizz.

3

  

mf

pizz.

mf

arco

pp arco

pp arco

pp



arco

pp

pizz.

     

mf pizz.

mf pizz.

  

mf

pizz.

mf

  

 

 

3

3

3

 

       

f

 



ff

  ff

f

ff





mf

  

 

f

 

  

ff

  

  



   

mf

                            gliss.                  

     

Vln. II



  

 3 3 3 3 3 3 3 3 3 3         gliss.                                 f 

f

mf

 

                 gliss.                                     

   Vln. I  



  

 3 3 3 3 3 3 3 3 3 3         gliss.                                 f 

f

  

  

(sul G)

 

 

(sul G)

 



 253

f

  Vln. I  Vln. II



f

                                          gliss.                   p

f

 3  (sul3G) 3 3 3 3 3 3 3 3 3 3 3 3                           gliss.                              

Soli

    



 

mf

 

mf

16

arco

 

 

  

  

 





  

senza sord. trem.



 



    

pp

 

arco

pp arco

pp

arco

pp

senza sord. trem.

p

  

senza sord.

 

p

   p


13

  264

 Soli

 

 







 

  

Vla

senza sord. trem.

  

Vc.

  

 





 



p senza sord. trem.

   p

     

 

   

    

Vln. II



  

 



 

 

 

 



 

 

 

 

 

 

 

 

 

ff

mf

 

 

 

ff

mf

 

mf



 

ff

mf

   

        

        

 





ff

 



 

 

 

  

 



 

 

 

 

 



 



 

  



mf

  Vln. I  

Cb.

mf



  



     

 

  

   

  

      

mf

mf

  

  

mf

  

   



pizz.

ff



 



 



   

   

 

   

   

   

 

   

   

   

  

   

pizz.

ff

pizz.

ff

pizz.

ff

    



   

pp



pp

pp

pp

mf

     sim.    

mf



sim.

     mf    



pp

sim.

mf



   

mf

    

 

sim.

   275



17 

   Soli

   

arco

 sul G  

mf arco

 

sul G

mf arco



mf

Vln. I

Vln. II

Vla

  

arco

17     

      

    

           

    



f

mf

ff

 

ff



ff



 

 

    

    



   



   

    

     

   

      

      

  

   

  

   

   

  

   

  

  

  

    

      

   

 



     

 



     

 

ff

        

f

f

 pizz.

          f (f)   pizz.       Cb.   Vc.

 

  

   

f arco

         

sim.

sim.

    

sim.

        

         

              

                             f                  

 

 

       

   



   



      


14

    287

 

mf

  

Soli

 

  

mf

  

mf

  

  

  



   

p



p

  

 

   



   

 

pizz.

f pizz.

  

f

       ff        

mf



        mf         

ff

mf

 mf

 mf

 mf

299

 Soli

 

Vln. I







  

  

Vc.

p

 trem.   p

  

       

       

Vla

 



  

 

 

      

Vln. II

Cb.

    

 

f



 



 

 

 

f





  f

p

 

 

  

p

 



 

mf

 



 

mf

  p

 



p

mf



arco trem.



arco



arco trem.



3



mf

3

mp

 

    

 pizz.

      p pizz.

      p





     

 

mfpp

mfpp

3

pp

p

mfpp

mfpp

p

      p



p

 sul G   



  



p

p

3

  

p

mf

p



 

  

 



mf

19    

p

  

mf

  

p

p

mf



mf pizz.



 

19         

mf

   

p





  

p

    

mf

  

 



p

  

          

 

 





  

p

 

p

 

  

 

  f

  

   

     

18  

    

 

p

mf

 

 



mf

  

mf

p

   

 

pizz.

f

mf

 

   

p

  

 

f



18  

mf

f

f

  

 

f

ff

 

  

(f)

p

mf

arco   Cb.  

    

 

    mf    

f

ff

mf

    f   

ff

     mf      

f

Vc.

  

mf

   

ff

 

f

Vla

  

 

  Vln. I    Vln. II






15

308               

mf

    

    

 

    



f

     

     

       

p

p

         

  

 

 

 

 

 

Vla

Vc.

 



Cb.

3

mp marc.

 

    mf   

mf

  mf

 

p

  

     

      

      

p

    p



p

 

 



 

 

 

 

3

   

mf

al niente

f

mf

Vln. II

    

f

mf

Vln. I

f

   

mf

Soli



pp















20

   317

mf

arco

Soli

 

mf

 

  

mf

 

Vla

    Vln. I    Vln. II

 

   

Cb.

mf

arco                p (p) 

       

 



 













  

p

   

       

 

                (p) (p) mf 

(pizz.)

  

(pizz.)

    

arco

pizz.



  

 

  

 

 

     

mf

     

pizz.

mf

(p)

  

     

arco

 















(p)





 

  

mf

p

mf

20   al niente

  

al niente

al niente

mf

    

    

      p

mf

Vc.

        p 

pp

al niente

 al niente

 

    pizz. pp

  

  



         

 

    

 

    

arco

pp


16

21

 

328

   

con sord.

p3

sim. 3 3

con sord.

  p



 

pizz.



 

p

   

 

 

p

p

3



3

3

sim.

  mf

p

3 3

 

3



3

3

 

   

3

 

  

 



 



3



3

 

   

3

  



  

 

 

       

           p  mf       



 

  

 

3



        p

mf



3

   

        p 



3

 

    



3

   



mf

3

   



 

sim.





   

p

  mf

Cb.

p

pizz.

f

Vc.

3

  

     

         mf   pizz.       

Vla

 

p

mf

3

 



21    Vln. I       Vln. II

3

con sord.

 



3

Soli

 



 

p

mf

p

mf

 

   



 

   



 

 333     3

 

3

3

  

Soli

     

Vla

Vc.

Cb.

 3

3 3

    



3

     

 

 

 

       p

 mf

 

 

3

3

        

    



 Vln. I    Vln. II

3

  

 



 



    



    

3

  

   

        mf

   3

     

    

mf

 

 

p

 

 (p) 3

 mf

 

 3 3

   (p)

3

3

   (p)

  

arco

mp

  

arco

     

mf





  





  

mf

  

 

mp

mf

3

p



   









p

p


17

  



338

3 3

Soli

3

3

 

 

3

Vln. II

p

  

    

(pizz.)

Vla

p

Vc.

 

 3



     





    

 

 

  

 



3

pp

3

      



    



3

     

    

   

3

 

  

pp

 

 

 



 

  

  

 

sul D

    



pp

          pp           pp



 

pp



3

3

                  

pp 3

   



  

 

3

      

          p pizz.           

3

3

 pizz.

3

 

 Vln. I 

Cb.

3

   

  



     

  

  



  



    

  

 

 

  

 

 

  

pp

 

 

pp

II

A Charles

  

     

q = 70 ca senza sord.

      mf

 

  mf     

senza sord.

Soli

 

senza sord.

 

  

 

3

3

    

p poco pontic.

  

 

3

 

  

   

  

 

  

  

mf

3

    

 

mf

    

3

3

3

 

pp

mf

  

 

mfpp arco ord.

          pizz.                        3

3

3

 

 

 poco   pontic.              pizz.           

pp leggiero

 

pp leggiero

8         

Soli

p

senza sord.

 

 

3

3

3

3

 

p

  p

    p

 

  

p



pp



pp

 

  

   

mf

  

mf

    

      

mf



pp

 

     

      



   

 



      

 

p arco, ord.

p

      

     

mf

 pp

             p            p pizz.

  

p

    

   

pizz.        p


18

   

  

Soli





             









  



















  

 



 

      

  

 

 



 







arco

22

15

arco

22  con sord.   Vln. I        pp

con sord.

 

Vln. II

 

      



   

  

 

  

 

  

   

   

 

pp

pp

con sord.

 

p

    con sord.

             

con sord.

Vc.

    

pp

Vla

Cb.

           

3

pp

          p

  



23             

              





    

















28

Soli



3

p

       p

3

p

   



p

23

 Vln. I 

   

 

Vln. II

     

Vla

   

  

Vc.

Cb.

  

  

   

 

 

    

 

 

   

    

  

 



 

 

 

 

  

 





  

 






19

  40

24                   

p

        3

Soli

   

mf

3

3

  Vln. I  

  

  

   

   

 



Vc.

 



Cb.

 

Vln. II

Vla

 50

 

   

f

Vln. II

Vla

mf

Cb.

mf

mf

          

p

 

 

    

   

 

 

    

  



 





  



 





 

 

  



 



accel.

 

  

 

f

f

   

  molto

3

3

        

     

 

    

     

 

        3

3

 

3

3

     

         



 

        3

 

3

 

3

        

molto

 

 

       

     

3

3

molto

3

molto

Più vivo q = 90 ca

   

 

senza sord.

 

senza sord.

mf

   mf

  

  



 

  

 



  

 



 



Vc.

     

  Vln. I 

p



     

3

f

Soli

24   

Più vivo q = 90 ca

 

            

          p

poco

accel.



 mf

mf

mf

mf

   mf


20

25

  57



Soli

 







 

 





25

Vln. I

         

     

   p

  

Vla

p

  

senza sord.

Vc.

p

Cb.

  

senza sord.

 

p



  

 

mf

mf





f

p

mf

pizz.



p

mf

mf

 mf

mf



3

3

3

        





p



 

mf

  



  







mf

p

     

mf



p





pizz.

pizz.

     

f

3

p

p

p

pizz.

 

3

 

 

 

mf

mf

f 3

p



  



3

 

3

       

3

 

 

 

3

p

3

mf

3

p

 

f

     

  

 

 

p

  

  

   

p

 

 



    

mf

senza sord.

   

       

p

Vln. II





      63

f

 

 

 

p

 

f

3

   

3

3



  

 



Vc.

  

Cb.

  

 

 

 

p

3

 

 

3



 

p

 









 

 





 

 

 





f

  

3

 

3

 



3

p

mf

3

 

3

 

3           

3



p

mf

 

 

3

Vla

 

p

f

   Vln. I   Vln. II

mf

3



 

3

           

f

mf

  

3

       

         Soli

 



3

3




21

26 66     

   

     

 



 

 

mf trem.

Soli

mf

mf

f

        f

   

   

    



  

Vla

Vc.

 

        

 

 

      

arco

f arco

f

   





  





   

    





  





   

mf



mf

                     

   

Vln. II

Cb.

f



26

Vln. I

 

f

mf



   

     

   

                    

     

    



mf

mf



 



 

            



   



   

                     

       



arco

f





mf





   

 



                    





p

f

arco

 

 



p





f





p

       73

     Soli

         

27  

f trem.

    f

fmf

fmf

  

Vla

Vc.

Cb.

       

f

f

      f mf

       f mf

   div.

fmf

    

 

 

 

 

  

  trem.   

         

mf

trem.

27  

Vln. II

 

    

    Vln. I    mf

  

      

   

     

 

mf

      

   

 



f

ff

  

 

f

    

ff



3

     

   

 

      

 





  





3

3

3

3

3

3

     

 

 

 

                                        3

3

3

3

3

3

3

3

ffmf

f

trem.     



ffmf

trem.     ffmf

f

f

ffmf

f

3

                                      

ff





ff

 

    

  

  

f

  

       

 

    

  

 





ff

 

       

    



unis.

 

trem.

ffmf

 

 

 


22

   79



  



   ff

 

 

   

 

mf

   

Soli



mf

  

  



 



  

  





ff

ff

 

 

 

ff



 ff

  



ff

            Vln. I                                                                                        3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

3

                                                                               

Vln. II

    

Vla

  

    

Vc.

Cb.

3

 

 

 

  

 

  

 

 

 

3

  

3

3

3

3

3

   

 

3

  



 

 

3

 

3

3

3

3

        



 

3

3

3

  

 

 

    83

               

 

p

 

f

  

5

      

f

Soli

Vln. I

  



    







Vc.

Cb.

p

  

 

 

    

       

f

  

 

f

5

sfp

trem.                          

 

 

 

trem.

 

 

 

sfp

3

3

3

3

3

3

3

                          3 3 3 3 3 3 3 3       

 

sfp

  

sfp

   

f

 

 

  

con sord.

sfp

 

 

    

 

sfp

Vla

p

  trem.     3

Vln. II

 

sfp

  

sfp

  

 



   

 

 

   

 

 

  

 

con sord.

p

        


23

28

 

90

        

  

5

f

 

p

  

sfp

 

mf

f

 

mf

    

 

mf

p

mf

 

     

  



sfp

  

mf

  

  

sfp

 

p

   mf

5



 

  

5

mf

    

   

   

 

 

  







pp

    

 

pp

(pp)

  

    

pp

pp

 

    pp

pp

  

p

  

     sfp pp con sord.    

 

  

   

pp

p

mf

   

 

5

   

  

 

p

  

Vc.

3   

 

  

 

mf

Cb.

3    

f

    

Vla

 5          

28

Vln. II

   

f

Soli

Vln. I

    

   98

rit.

al

29

Tempo I [ q = 70 ca ]

       

mf

       

 

mf

Vln. I

 



  

Vln. II

 

p

rit.

mf

al

29 Tempo I  con sord.   mf

Vc.

Cb.

 















[ q = 70 ca ]

  



 

  

p



 

   

  

mf













 









mf



mf

 mf



pizz. arco

   

p

p

p



pizz.

arco

p

(p)

   

 





mf



  

mf



mf



pizz.

arco

   

 



p

 

p

pizz.

      

p



 

 

  

mf

 

p

con sord.

mf

Vla



poco

Soli

  p

  


24

30

106             



mf

Soli

 

 

 



p

mf







     

             mf               p mf pizz.         



mf

p

  

pp

      

       mf

  

  



  



p

  

p

p

      



   

Vln. II

   

Vla

 

   

  





p

Cb.

 

    



 

    



 

pp

p

p

 

    









pp

   

(p)

pp

 pizz.



pp





arco

Vc.

p

    

    

 

113

Soli

  

Vln. I

Vln. II

Vla

 arco

  

   

p

   

        mf

  

p

    

    

  



   

  

  

  

   

p

Cb.

pizz.

  

 



  

 

p

arco

Vc.

mf

        

p



30

Vln. I



p

   

p

   

 mf

mf

mf

p





p

mf



p

mf

        

 



  

  



 mf


25

  119

 

 

31        

      

    

  

p

Soli

  

p

      

arco

p

 

 



 

Vc.

    



  

p

31        

    

   

      

 



 



p Cb.







p

 

    



p

Vla

p

 

 

  

 

p

Vln. II



   

p

 Vln. I  

  

    

  

    

 

p





pp

pp



pp





 

 



pp

pp

pp

pp





pp

pp

   

mp

 

mp



ppp

ppp

ppp

ppp



ppp

ppp

ppp

      

pp

pp

ppp

ppp

III h = 130 ca

  

 

 

3

f

 

mp

       

f

 3       

 

    

3

f

 

mp sub.

mp sub.

f

 

     

mp

      

Soli

   

f

mp sub.

3

mp sub.

 

     

f

mp

 

f

       mp  3       

 

     

   

3

3

mp

mp

3


26

  10

 Soli

    f

    f

f

ff

          ff              

3

       

  

        

  

   

p

3

senza sord.

ff

           

    mf

3

                  3 ff mf                                   ff

   

f

mp

    3

3

f

f

3

  

mp

f

ff

mf

3

   

mf

3

                     ff

            ff                     

 

 

  

 

                 ff

3

pizz.

mf

senza sord. pizz.

 

ff



 

arco

trem.

trem.

f

 3        

pizz.

 3 

 

mp

 mp

 

mf

arco

 

mf

     3

f

     3

f

3

33       

    

    

arco

trem.        3 3

     3

3

3

 

 

mf



3

 

        3

3

   

f

mf

 

mp

3

 

3

f

   3

 3    

f pizz.

3

f

33         

 



 

 3      

f

Cb.

 

f

mp

f

Vc.

3

Vla

3

     

3

 

 

mp

f

    

3

   

 

 3       f

 

Vln. II

3

3

mf

    

Vln. I

     

 

   

f

3

   

 3 senza sord.            p  3 senza sord.        p

18

 

   

f

32       

senza sord.

Soli

f

p

Cb.

p

f

p

ff

   

p

           

ff

32    

p

Vc.

              

Vla

3

   

 Vln. I  Vln. II

3

   

f

3

 

     mf

pizz.    mf

mp

    

 

mf

  


27

26          3

        3

Soli

Vln. I

 

Vln. II

Vla

 

 

 

 



 

 



pizz.

p  3       

p   3        p    

      

    



 

     



 

     







mf

mf

    

 

 

 







mf

  3        

p

mf

(arco)



 

















  3 34         

3

            p sub. mf

 

 

    

 

3

 3 3                  3  f mf                       3 p sub. mf f  arco             f

(mf)

f

3

   

   

   

3

34         

          

             3

3

    

    

3

3

3

3

   

3

   

   

         

3

3

3  3               p 3

3

      

3

3

mf

    3

mf

    3

  

mf

   

3

mf

3

34  

 

3

   

3

f

    

3

f

 Cb.  





 



3

3

 

3

  

    

3

     3

      



                    

mf

 

(pizz.)

pizz. 3 3 3 3 3 3 3 3 3 3 3                                                              (f) f mf

 

Vc.



    

  

Vln. I

 

 

p

Soli

 

 

 

 

   

Vc.

 

  3       

 

trem.



Vla



 

Vln. II

Cb.

 3          

3

f

3

  

(pizz.)

mf

3

3

 

3

3

3

 


28

  42



3      

f





Soli



Vln. I div.

                        



            

Vla div.

arco

 

arco

 

 

 

          3

Vc. div.

Cb.

3

          3

 

3

   



3





3

      3

       3

3

       

3



 

3

3

3

      

 

3

3

 pp

pp

 

3

             f 3 3 3 3                mp

    mp

3

3

3

3

 

3         3

 

 

 

 

 

 

 

  

 

 

 

 

pp

pp



   



   

pp

pp

   pp

pp



f

pp

   

f

pp

pp

      3



pp

3

3

   





mp







3



3



3

3







3

arco

3

3

3              3 3

f

3     

3



arco

3





3

3

3

Vln. II div.



3

f

f

3 3                

mp

   3 

   

3

3 3     

f

3

    





 

  

 

pp

 

pp


29

 

51



  

f



  

f

Soli



  





    

    

35           3

       

mp

         

 





f

 

 

 Vln. II





  

 

 

 

 

 

  

  

  

  

   

 

 

   

 

3

 







        



         





           



3

    p

3

p

3

3

        p

3

3

p

3

3

3

p

3

          

f

 

3

    

f



f

Vc.

Cb.



f

f



f

Vla

  

f

35 fp

Vln. I

          mp



3

mp

3

mp

f



3

3

3

3

3

3

p

3

3

p


30

3            

 

63

f

 

mf

f

 

               

3           

Soli



      

f



   

mf

f





mf

3





mf

(f)

f

       

                     

3

3

3





 

trem.

   

 

 



71

Soli

 

 

   





p

 





 

 

 

 

 

 

trem. p trem. p

 

mf

p





mf

p

   

  

  

  

 

 

  

 



 

 

 

 

mf

 

 

 



  







  

36

 trem.   

 

81

mf

   p

Soli

  

  

36

Vln. I

  

Vln. II

f

 

f

 

f

 

f

   

unis, trem.

p unis, trem.

   

p unis, trem.

  

Vla

Vc.

Cb.

ff

      

        

      

        

3

 ff

3

       



3

ff



 

3

3

         

3

   3

    

3

3

 

3

 

 



  



  



 

3

3

3

3

      

        

  



  

 

  ff

 

mf

 

  ff

 

mf



 

  ff

 

mf

 



 

 

 

mf

 

 

 



 

 

 

 



pizz.       

3

ff

ff

ff pizz.

p



unis.

ff

  

3

ff

 

mf

 

 

 

 



mf

ff

  

 

 

ff

ff

  

mf

   

3

   3

    

  

3

3

 

mf

 

 

3    mf 3    mf   

 

3

3

p

   

   

p

mf

 



 mp

mp

 

  

3

  

 3   

3

     

   3

   

mf

 3   



3

  



  



 

 

 

 



 

3

 

3

    


31

  89

Soli

 

  

  

 

f

  

  



 

  

3

3

3 3     

 















p



3

3

3



 

 

f

  

3



 



 

f

3            

f

3            

f

3            

f

 

     

 

 

 

 

 

      

 





      f

 

 pp

 

37 3               

pp



 

3

f

3

3         f         

f

 

   

f

                3 p



f

pp



3

 

f

3





 

f

               

pp

mf

p

p

f

3 3                  3

pp

mf

p



mf

3 3                3

pp

mf

   



pp

mf

  

3

mf

p arco

p arco

Cb.

mf

arco

Vc.

3

   

3

f

  

Vla div.

3

    f

  

Vln. II div.

f

    Vln. I div.

   

37 



f

mp


32

  97



3

  p

    p

Soli

 

 

  

mf

 

f 3

 

 

3

   

3

    f         

 

 

 

 

p

f

unis. pizz.

 

Vln. II

Cb.

  



mf

 

       

        

Vla

Vc.

mp arco

mp



 





 

3

p

mf

      

 

f

   

 

3

     





pizz.

mf

f

p

(arco)





  mf

ff

38 

    

   

         



ff

   

   

            





      

  

         

ff

38        

f

 

 

 



arco

    

f



 

f

f

arco

 

pizz.

 

 



pizz.

                

arco  

 

pizz.

           

3

 

   

f

arco

 

pizz. m.s.

arco 

   

    

3

3



ff

  

f



p

    

  

ff

3     

pizz.

3

mf

                 

3          

     

 

       

ff

3

      

3

f

          



    

3

f

ff

   

  mf

 

  

3

   

mp

arco

   p

  

f

 

         

ff

pizz.

     

 

 3

f

f

 Vln. I 

              

 

 

arco

f

f

f

     

mp

      

                

        

Vln. II



Soli

Cb.

f

3

arco



104



 

 

p

f

       p

Vc.

  

mf

unis. pizz.

Vla

3

3

 

3

unis. pizz.

       Vln. I    

f

   

          

   

3

3

   

 

3

f 3



f

f

 

3

 

  mf

 

pizz.

mf pizz.



mf pizz.



mf arco 

 



arco              f

   

pizz.

 



  



arco           f

 

arco 

         f

 

pizz.




33

  111





    

 

Vln. II

Vla

Vc.

Cb.

 

 

 

  



    





     



 

    

     

     

    



p

              

         

         

     



       

       

       

     



         

         

p

              

     



          

         

         

     



p



 

     

  

mf

3 3        Vln. I            

 

    

   



     

    

mf



mf

Soli

p

 

arco pizz. m.s.  

 

mf



pizz.

     117

  

  

39 

 

 

  

  

  

  

  Vln. I    Vln. II

Vla

Vc.

Cb.

mf

   

 mf

 

 

  

  

mf

  

mf

(mp)

pizz.

pizz.

p

 p

39 

 

 

3 3

   

      

 

    

 

 

  

   

  f

 

 



   

 

   

mf

arco

   

 

3

 

3

pizz.



  

 

 

  

 

 

pp



mf

mf

    

 

 

 

 

 

 

 

 

 

 

3

pp

  

 

3

mf

pp

  





    



   

 

 

 

pizz.

 

 

pp

 

pizz.

 

pp

 

mf



mf

trem.

 

mf

3

 

arco

pizz.

3

    f  arco      

 

 

 

pizz.

 

 

arco

mf

pp

 

trem.



 

 

trem.

 p

Soli

  p

  

mp

 

arco

 


34

   127

  Soli

 

 

mf

 



mf

3

 arco       



f

3

  



mf

p





mf

p

  





  



f

arco  

  

f



f

3

  

f

 

   Vln. I 

 

  

 

  

  p

 

  

  

  

Vln. II

  

Cb.

p

 

 

 

  

Vc.

trem.

pp

mf

Vla

trem.

   p  

 

p

         p



    

p

 

     

        p

      

mf

  Cb. 

1 solo

 

Soli

 

              mf



 Cb. 

1 solo

 



p

p





















1 solo





 

 

 

p



mf



mf

       

mf

mf

 

mf



 



mf

mf

  

p

   p

 

p



mf



p

mf

       

p



mf

p



        

mf

p

mf



mf

 

      

p

 

mf

mf

p

mf

  

 





mf

147                 



p

 



p

p

mf

mf

 



 

mf



mf

 

 

Soli



 

 

p

   

mf

40

137

    

 

p

arco

  



f

3



 

mf

 

mf

3

mf

p

mf

3 3 3              p     

p

      

3

3

      p

mf

  3   3   3                3

p

mf




35

41 155 3 3 3              

p

3 3 3               mf p 3  3 3                     

Soli

  mf

3

Vla

Cb.

mf

3



  

3

 3

 

mf



3

 

41

        

 trem.  

p

mf

  

 





mf

 

mf

tutti

 

       



 

 

 

   

p

  

 

 

p



trem.

 

p

p

p



 

mf

 

 

p

p

 

p

trem.

p



 

 

mf

 p

p

 

  

p

Vc.

3

mf

           3

 Vln. I  Vln. II

p

mf



p

p

p

mf

  

163

 mf

 mf

Soli

  

3 3

 

  mf

 Vln. I 

 

Vln. II

mf

 

Vla

Vc.

Cb.

 

 3

  3

 

p



mf

 mf

 mf

 

p

mf

mf

  

 

p

p

 p

 

  mf

 

trem.

mf

 

 

trem.

mf

 

pp

   

  

 



    

 

 

pp

 

 

 

 

 

 

 

 

 

 

 

 

pp

mf

pp

 

 

trem.

mf

 

pp

 

 

  

mp

 

 

3

mp

42  

pp

  





pp

3

mp

pp

 

  

 



pp

mf

trem.

pp

mf

 



     

42  pp

mf



 

 

p

   mf

p

p

p



 

 

 

      

mp

 

 

poco

3


36

  173

  

3

  

3

 

Soli

 

3

       

   

Vln. II

Vla

Vc.

Cb.

  

pizz.

mf

 

  

 

3

  

 

    

3

    

3

   3

3

    

pizz.



 

 

pizz.

mf

col legno batt.



mf

arco

mf

  



pizz.

arco



arco



ppp arco ord.



pizz.



pp



 

 



  

  

pizz.

mf

col legno batt.

arco



pp arco ord.



mf

 





pp

arco

 

pizz.

col legno batt.





mf



pp

mf

ppp



    

arco ord.

mf

arco



3

  

 

col legno batt.

   

3

 

 

3

    

mf



3

mf

ppp

ppp

mf

arco ord.

  

mf

  



    mf

  

3



3

  



ppp

mf

 

3

  



  

sim. col legno batt.

  

  



3

sim.

Vln. I

  

 

pp

   

  

mf

pizz.

mf

      



183

3

 3       

Soli

   

  

    



43  

p

p

3



p

mf

3

         Vln. I                   pizz.

Vln. II

     p

  

 

mf



  

p

  

mf



p

mf

3

3

    f

3

    f

 

3

43

arco

pizz.

mf

p

 

mf

mf

3

    

3

p

   mf

mf

 

   

  

  



p

    

mf

arco

              p

              





Vla

  



Vc.

  

    



Cb.

   

  






37

    

   

 

  

191

  Soli

ff

 

3

  f

ff



3

3

 

 

       

ff

  

f

 

       

ff

  

  

3

3

       

        



3

  Vln. I                      mf

 

mf

ff

mf

 

Vla

3

Vc.

 

mf

   

(pizz.)

ff

  

  

mf

pizz.

f

 

   

 

mf

   ff

3

  

     

ff

mf

ff

mf

3

      

pizz.

pizz.

f

   

 

       

3

       

 

3

  

        3

mf

        

ff

mf

ff

mf

   



  

pizz.

3

ff

 

3

3                    

ff

f

       

ff

arco

  



                         

          

mf

    

 

mf

ff arco, ord.

       

mf

arco

f

            

           

     

(pizz.)

(legno)

mf

ff

3

3

      

ff

       



                        

Vln. II

Cb.

3

f



 

 

     197

    Soli

  

       Vln. I    f

   

trem.

Vln. II

   

trem.

Vla

    

f

Cb.

  

f

 

f



3

   3

    

 

f

3

3

  

   

 

 

 

f

mf

 

 

f

mf 3

f

  f

 

 

 

3

f

arco

Vc.

 

 

mf

 

   

mf

mf

 

mf

44 3

   3

  

    pizz.

  

 

mf

    pizz.

 

arco

arco

mf

 

mf

 

 

 

 

p

  p

mf

p

mf

 

 

p

 

 

    

p

    

3

 

mf

 

mf

44  

3

 

 

 

 

p

3

mf

p

  p

3

mf

p

  

3

   

   mf  3    mf

3

   3

  

 3        mf  3       

p

p

mf

p



p

3

pizz.



 

mf

pizz.



    mf

   pizz.

p

 

 

mf


38

 3  208         

 

 

mf

Soli

 

 

  

 

 

 

 

 

 

   

 

   

  

(mf)

           

  

    

                           

   



45                         arco

ff

   

arco

ff

(mf)



         

 

  

arco

 

    

ff



 



 



 



 

arco

          

45                 

(mf)

f

 

  

      

ff

    

      

                3 3 3

mf

     



      

ff

mf

Cb.



      

ff

pizz.

Vc.

ff

 

    Vln. I 

Vla



  

  

Vln. II

     

  

mf

 

f arco

 

f

   215

 Soli

 

Vln. I



      

ff

      

 ff

 

    ff

 

  

 

    pizz.

Vln. II

 

f

Vla



pizz.

f

 

Vc.

 

  



  

pizz.

f

     

ff

pizz.

 

    

       

 

 

  

   

   

 

   

   

      

   

           

   

      

 

  

 

  

  

  

    

 

(f)

 

(f)



3

3

     

     



                        

3

3

3

3

3

3

    

f

     f

3

3

                              

                             

arco

f

ff

f

f

ff

    

f

arco

     

       

arco

f

Cb.

    

      

3

3

arco

ff



 



 



 



 

f

 

3

3



ff

 



ff


39

222       

mf

3

      

3

mf

3 3   

3  3       

3

 

3    3  p



3



3

3 3               



3  3            3          

                  3

3





3

3

 3 3          p

3

 Vln. II div.

 

Vla div.

 

mf

Vc. div.

 mf

mf



 





 

 

 

 

mf



 





 

       p

pizz.

  

3

3





f

f

3

 

 

 

 

 

   

f

46 accel.               3 3                       3 3 3 3

 

(p)

 

   

 

mf

        3 3 3                    3 3 3 f mf

          3 3                       3 3 3 3 f mf

 

         3 3 3                        3 3 3 f mf

3 3  3                           3 3 3

f

mf

f

mf

3     3 3 3                             3 3

                         

arco

f

p

 

p

pizz.

accel.

f

p



46 

3

f

Vln. I div.

Cb.

3

mf

      mf

3

3

mf

p

mf

    3

3

         

mf

Soli

3

3      

mf

3

3

3

3

3

3

3

3

                           

arco

3

f

 

3

(

)



ff

3

3

mf



mf


40

Più allegro (h = 145 ca)

  

 

231

 

ff

Soli 3

   

3

3

3

3

 

3

3

3

   

  

3

3

  

ff

Più allegro (h = 145 ca)

   unis.  Vln. I  

 

Vln. II

 

ff

Vla

Vc.

3

   

ff unis.

3

   

3

3

ff Cb.

    

3

      



 

3

3

    3

  

  

  

3

     3

    

    

    

3

3

3

3

3

 

    

 

3

3

3

   

   

 

     

 

     

3

3

3

3

3

     

 



    

 

3

 

   

 

3

3

   

     

3

3

3

    

   

3

3

3

3

ff

 

3

3

3

unis.



3

 

ff

unis.

   

3

3

 



3

3

ff

 

ff

  

 

 

3

    

 

    

    

3

3

3

3

 

    

 

     

3

 

     

3

 

      

 



 



3 3

 

     

 

     

    

 

    

 

    

3

 

 



 



3 3

  3

 

 237        

        Soli

      

  3

Vla

Vc.

  

 Cb.  

3

  3

 

3

3

3

3

 



3

3

3

3

   

3

3

           



       

                                              

             

47                                                                                  

3

 

 

3

                                                                                                                  

       

  3

 

3

3

                                                                                          

       

 

         

3

3

      Vln. I   Vln. II

3

47                                                                                  

 

  3

3

3

  3

3

 

 3

3

                                                      

                                    


41

242                                                

                             f

(ff)

                                  

                            

f

                                       

              

              

(ff)

Soli

f

(ff)

                                 

f

(ff)

                                                        Vln. I    

                               

(ff)

                                       

(ff)

f

                                       

Vla

mf

                       

f

(ff)

                                 

Vc.

mf

f

                                  

Vln. II

mf

                       

(ff)

    Cb.                                  (ff)

f

mf

f

mf

                       

  

248

Soli

48 

 

 

mp

 

 

48  Vln. I                                                  p

                                                

Vln. II

p

                                                

Vla

p

Vc.

                                                

Cb.

                                         

p

p

mp


42

   254

Vln. I

 

   

 



p









p

mf

 

p

mf

                       

pp

     

       

       

     

pp

        

       

      

 



pp

Cb.

       

pp

Vc.



mf



p

 3    

3

Vla

 

mf

         

Vln. II

p

 Soli

 

 

pp

49

  261

Soli

    p

 

 







  

pp

3

 3     p

 

p

 

p

 poco

poco



  

 

pp

p

pp

 

pp

p

49

Vln. I

  

pp

Vln. II

Vla

pp



 



 

pp

Cb.



pp

Vc.

  pp

 

pizz.



pizz.

mf



pp

mf pizz.

   mf pizz.

    mf

 

pizz.

mf

pp

pp

    pp

 

pp

 


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