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Astor Piazzolla Arrangement by

Dmitriy Varelas

Oblivion from the movie "Heinrich IV" for Flute (Violin), Cello and Piano

score

[email protected] [email protected]

Dmitriy Varelas Composer & Flutist Student of the Sibelius Academy

Adress in Finland : Karviaistie 2E 37 00700 Helsinki Finland Phone +358 9 3463779 Mobil +358 41 5243949 Emails : [email protected] [email protected] [email protected] Website: www.varelas.net Adress in Uzbekistan : C-1,47,10 700000 Tashkent Uzbekistan Phone +998 71 1339350 Email : [email protected] [email protected] Website: www.varelas.net All rights reserved. Xerocopy forbidden. It is possible only with authors permission. Please don't infringe copyright.

Edited and arranged for Flute (Violin), Cello and Piano by Dmitriy Varelas

Oblivion

   









 









Andante

Flute (Violin)

Violoncello

Astor Piazzolla

from the film "Heinrich IV"

      

 

                                

                               5                                              Piano

pp

                           9                                                                       13

         

18











ppp                                                   



                         



   

                 



  

     



       

    

 

  

mp

   

                                  

    

 

  

                                      [email protected], [email protected] 3

 

3

   

 

                 

2

  

23

  







  

pp

 





 





 

  

   





   



 

  

 

cresc.



  



 

pp

                                                                 

  



 



28

p

                                 

    

cresc.



  

 



   





 

 





  

  



                                                                                 

  

32

 







 

   

                 f             f



  

 

  

                          





  

 



dim.



  f



           



 p



 

               dim.          

   



                                  

3

  

37

  







 

 

   

 



 

     

ff

 

 





 ff                                               

      

 

  

  





  

  





  

41

  

 





 



  

  







  

  







    

    

 

f

    





 

                                                                                                                 

 

 

 

45



  



  



 dim.





                                

dim.

 

     









    

  



 

p



        

        

dim.



  



   



  



 

            

p

pp

   

 



4

  



3

  



3

49

 



 











 

 

  

3

3

















gliss.

                                                                                     

53



   









 

                                                          



   



57

  

  

 









   



pp

   







 



p



3











mp

 



  



         

 

  

 

                                       pp                              

5

  

61

  

3





   







  

 mp

                               

  

 

  

    

                      

  

69

 

 



  



  





3



  

 

  



3

  

 

                                                         



pp



 

  



65

  



 





  



 

cresc.

  



 

                                         p cresc.                     

pp

 





  

 



 

  

cresc.

 



 



                                                                                                 

6

  



 



73

    



  

   



 f





                               f                            f

     

  



 



     

   



 





  



 







dim.



 











pp

dim.

       

pp

 



  

 

 

Andante





p



  

dim.

 

 

dim.

p

                                                                       

81



                     dim.              

rit. 77

 

dim.

 

 





                                       

dim.



   



   

Printed in The Sibelius Academy, Helsinki Finland [email protected], [email protected]





 

29.05.2003

Pri n t e d i n t h e Si b e li u s A c a d e m y H e l s i n k i, F i nl a n d 2003 [email protected] [email protected] [email protected]