Przybylski Onyx

"Flute O'Clock" Ensemble gewidmet

ca. 4,5 Min.

Onyx

Die Partitur ist transponiert notiert.

für 2 Flöten

q = ca. 70

          Fl. I       fff               alto fl         Fl. II      fff 5   3

Dariusz Przybylski, 2010

picc 

sf





sf

 

            

ppp

    



fl grande

sf

sf

ppp

    II   (slap)



mf

ppp

   

               ppp

poco   rall.             8               I        

                         II      ffpp

9

mf

poco rall.         A tempo     10                 I        ffpp fff 9 mf                       II     

molto accel.

                3

 

ppp

   

   

fff

9

p

f

p

fff

                                7

9

9

p

            7

p fff

f

poco accel.

p

poco rall.

     14                 I                    7

II



f

p

   9



7            A tempo                                                         

p





                  

mf

  3      II                  

f

fff

 rall.  poco                            ffpp 9 mf fff                              ffpp 7

ffpp

7

mf

      

ffpp

7

mf

 



ppp

ppp

   

   



      fff 

A tempo

                                            

ppp

I



poco rall.

5

 I  

12

ppp

poco

      





9

         p

7

f

7

        f

9

ppp

p

           p

fff

ppp





2 16 A tempo I

                                                             sim.

ppp fl grande (slap)

ppp

   II     



mp

 ppp    

ppp

      

   

ppp

sim.                        ppp

ppp

                               I               18

ppp

ppp

ppp

ppp

ppp

                      

ppp fff ppp

ppp

                                               II                          ppp

ppp

ppp

ppp

ppp

ppp fff ppp

ppp

ppp

ppp

ppp

poco rall.

   

20

I

                  

 

II

    

 



ppp

fff

ppp

ppp

           

 

ppp

ppp

             ppp

 

 

ppp



        ppp

                         I                  A tempo

poco accel.

9

21

II

 

22

I

  

9

ffpp

                           mf

7









  

ppp



  

 

ffpp

mf

          

                

f

pp

f

                                      II   f

pp

 

   



f

                    frull. gliss.                                         I      pp sfp sf ord.                   frull. gliss.                                   II                        pp 23

sfp

sf

f

p

sim.

 

   

sfp

sf f

                 

                                 I              II                   

                               

25

ord.

f

p



sim.



sfp

                    I   

sf f



sf f

                    II                  p

sfp

sf

     II    sfp

sf

sfp

sf

    sf

sfp

sfp

   

sfp

sf

     sf

     

 

sfp

sf sfp

       



sf

sf

sfp



   sf

poco rall.

 I 

picc 





  

sfp



    II                                 ppp sff

37

 I 

II   

      sf

sf

   

  



sfp

sf

     

    

 

fff

 

p

sfp

A tempo 35

f

sf

             

sf

p

                                 sfp sfp sf f sf p ff                                                    ff p p sfp sf f p f

sfp

sfp

f

                     

sfp

          II   

  I 

sf

                   p

     29       I 

31

sf f

                          

sfp

p



   

sfp

p

                  

27

sfp

       

p

3

sfp

  

sf

7                                            

        3        fff 5

   

  





   5      3                       7    6                                      6

    

f



fff



     



 ff



 

f

3   

mf

5 3          4 40             I 

 

 



 



  

3





f

11

9                   7 5 6                                        II               mp 10

 

42

 I  

II





  

 

  

 

5







 







6







  

 7                    

     

7

  

 

 



6







ff

 9 10 43 11                        I    ff



          II   5

 5   45         I   

   

 

3



 



                              7



f



   3      



   

 





6

3



 11   9 7   6           5                                         II                    10

ff

47 fr grande

 I  

II



  

  

     





 

6





 



    5



 

 

  

7                               

mp

                      I 





     

48

II



f

  

   

5

7

 

 

6



 



f



9 10  11                                      





  

 

3



 



 

ff

mp

                                   I               49

ppp

ppp

II

ppp

ppp

 5            

ppp fff ppp

ppp

ppp

                                                         

 

ppp

ppp fff ppp

ppp

ppp

ppp

ppp

 51                               I             fff                 ppp

ppp

II



    



ppp

ppp

ppp

ppp

ppp

ppp

ppp

                                                     ppp ppp

ppp

ppp

ppp

53

                                I  ppp

II

                                 

              I                      54

II

      

                         

55

                              I                  II                sf

56

 I  

II

 



 

sf

   

  

     I  57

II      



    sf



 

                      

 

sf





 

                 

       

         

    sf



 



sf

          

I

II



        

poco rall.

        sf

6 58











 

f

          

      

                       

    

  

f

    

(slap)



f



61

II   

    

      (slap)

   I  

    

  7   I   63

mf

               

     

    

   

   

      

5

      

 6       



 10     9  A tempo                                                          mp

9 6   7           5                          II           sfp sfp



   

sfp

mf

poco rall.

65

7 7 6  I                                                              

II

  

f

67

5  I        7

II

   

3





               p

 6

7



      5

   3

                     

6           al niente



6                      

al niente