Issuu

MICHAEL-THOMAS FOUMAI

DUEL II for Two Cellos

q=72

  

sul D w/ intense vib.

  Violoncello I 

  

(A tempo)

           ff

 

  

ord.

   

        



 14

  



        3

 

              p

           più mf

        pp

  

 più mf

< K



 p

           3

     



    cresc.



               



sub. p

sul pont.

      

sub. p

 

  

                          sf

(e=e) grad.

cresc.

       

  3         

 

                      3



  

> (q=108)

 

                                      p

                        

sul tasto



(e=e)



  

          

   

ord.

sul tasto

(A tempo)

w/ intense vib.

Violoncello II

         

   

MICHAEL-THOMAS FOUMAI (2012)



 



ord.

 

p leggiero

             sul pont.

        

ord.





p cresc.

 

B poco meno mosso, (q=96)                                                        25

ff/p

pizz.                   

    29     

 

   

 



 

 



sfz

arco              



                        



                                         sf sf  32   

 



   

          

     

    

   

      

   

(e.= ca. 126)

   

 

      35



  



    

fpp

      fpp

 



  

   

  

   

cresc.

 

  

  

cresc.

 

(x=x)

 

                                      

sub. p

     





      p

                 

                                        

       

cresc.

ff                                                   cresc.

  

                                               48



       

più ff

                                   sf più ff

4                                                                         sf sf

fp                                                                      sf sf  sf sf sf sf

      59



            fp

                       p

                                p

                                                       p



                                                                 65

   

                                    più ff

pizz.

più ff

sfp

  

             arco

sfp

                                         < e. = q > (q= ca. 126)

sfz

                 sf sfz

 

sfz

                     ff

      

sfz



   

sfz

ord.                                                      fp



sul pont.

fp pizz.

    sf



 

          85









  sf

f/mf



          sf







  



                                      





    sf



 sul pont.                                         91







  ord.                                 



  97



arco sul pont. p



sul D ord. no vib.

   





grad. w/ intense vib.



(x=x)

 



cresc.

                                                     

         104

(e. = 168) ord.

A tempo (e.=168)

   



sfz

                                            

         

p sub.

                                 f più

    109

sfz

                sub p

cresc. poco

  

p sub.

   

sfz

                                            < e._e = q. > (q. = ca. 100)

                                                        sf

ff marcato

                                                 sub p

      115       

cresc. poco

  

          

with force

          



   

         

                         

    

 

     

  

 



ff marcato

         



           

(q=108)



p cresc.

       p cresc.

    



119  





         

     

     



 

    



sub p

        

     sf





    



 

                                                 sub p

                                               sf

                   sf

            p



   

arco

      sf

          

    f

  

pizz.

       

    

    

              

                                                     

137      

arco

            mf sf

 

143



 

 131                              

sf mf

                                  sf

       

125

                 

< e = e > (q = ca. 132)



 

       sf

       sf

             fp

              fp 

sfz

pizz.                                     f  sfz

     

cresc.

    

                   marcato

                            cresc.    marcato

                 3

                     

                                                                       149

      ff



       

              

        

                  

151

fff



   

   

             

   

              broadly

broadly

   

3 3 3 3 3                3                              

      sfz

        

 

 

ppp

sub. p

fff

           sfz sub. p  

  

ppp

   

fff

q = 132

    158

 

sul pont.

                          

p sempre

            sul pont.

              

  

      

                      

p sempre

ord. grad.                                             

162



ord. grad.                                              

   166

  

sff

    sff

 





 







 



             

              

 

 

    

 

                     

 

f 3

 3

170     

sfp

      

sfp



 

 

sfp

 

  

sfp

 sfp

   

    

sfp

       sfp

 

sfp



       3           

           

sfp

     3

sfp

    

 sf



sfz

   



sfz



3 176 3 3 3 3 3 3 3 3 3                                                                         3 3

3 3 3 3 3 3 3                     3   3   3      3                                             sf 3

                 3                                                                      3 p 180

sfz

   

                              ff 3

sfz

                                      3 3 3  p ff

      

pizz.

sffz

     

pizz.

sffz