Behzad Ranjbaran: Moto Perpetuo

MOTO PERPETUO for Solo Violin and Strings

Solo Violin



Behzad Ranjbaran

Presto ( q = 144- 160)

   

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

f con brio

        

                                          f con brio             

Violin I

Violin II

f

Viola

   





    





    



 















 



f

Violoncello

Contrabass

S.Vln





f

f

                      7

f





Vln II





Vla



Vln I



Vc.

Cb.









  





  





f

f

f

        

     

    

      p

    

p

  

 

 p   p

     

     p

   

  

               

sim.

     

 

  

 

  

  

    

 

  

 

  

 



           

   



Copyright © 2001 by Behzad Ranjbaran



   

     

2

13

        

   

       

Vln I

    

   



   

 

  

Vln II

     

   



   

 

   

S.Vln

      

Vla

mf

     

Vc.

mf

Cb.

       mf

        



      

Vln II

Vla



Vc.

     





 

    mf



p



   



       

    

   

   

   











   

                              

         

     

    



          



 

     



p

20

      

Vln I

Cb.



             19

S.Vln

  

            



      

    

            



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

           

     

   

     

   

p

S.Vln

25

Vln I

              

      

     

   

     

            

Vc.



   

       

         



    

Vla

S.Vln

     



Vln II

Cb.

            

mf

    

                     

    

Vln II

Vla

Cb.





34







  

p

      p









         



   

 





 



 

f

f





 f



f











p

   

  

Vc.

    



   



p sub.

   

     

   



    

     

  

p sub.

   

    



  

      

mf

f

Vln I



mf

     

31



mf

     

    



mf

           

     

  



3



f

    



4



37

S.Vln



 

Vln I



Vln II



Vc.

S.Vln





   

 

43

  



Vln II







       

 



42



              mf sub.

   



   





 

mf sub.

   



 







 



 







 

 

 

  

  

mf sub.



mf sub.



                       cresc. mf sub.













mf



      

    

Vc.



   



    

Vla



         

                           f

 

Vln I

Cb.



 

Vla

Cb.

          







    

          f 

     





     cresc. mf

 

 

   





  

  

   



     





mf

cresc.

mf

cresc.

      



49

S.Vln

Vln I

Vln II

Vla

 

  

50



 f





      

      







 



  

    

           



 







 

 



f



Cb.

S.Vln

Vln I

Vln II

Vla

Vc.

Cb.

             

    

















  





 













      









f

               

f

 

      

      



 

f

     

55









 



f

Vc.

         

f



5

 



f



  

sim.

             





          

   

 

 







  

 









     mf





           mf

   

60

 





 



 

mf







6



          

     

    

    

61

S.Vln

mf

 

Vla

Cb.







        

f

 

mf sub.

     



    





f

     









     

mf





     

f

mf



    

mf

    

     

f sub.



f

     

Vln II

Vc.





Vln I

    

                

 

     

    

      

mf



     

67

S.Vln

     

Vln I

               

mf sub.



f





Vln II

      

Vla

f

Vc.

Cb.



      f





70

     mf



    

mf

    

mf

      mf



           

                   mf

       

f

 f

 f

        mf

 mf





mf

f

mf



f

  f

  mf



mf

 

        f

 f



f





  

f

 









f

f

S.Vln

73







Vln I





Vln II





Vla



Vc.

Cb.

                                                      







 

    

 



 



 



   

 

      















































7

 

79

         norm.

S.Vln

ff

Vln I

Vln II

Vla

Vc.

Cb.

 

 

        











ff

ff



       



                         

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





pizz.







                pizz. ff                               pizz.  ff                                    

ff





 



8



                          

85

S.Vln

             arco    

Vln I

Vln II

        

Vla



Vc.

Cb.

S.Vln



Vln II

Vla

Vc.

Cb.

       

p

   



  



    

p

p

p

p

      p

   

   

  

  

     

    

  

  

   

    

            

     

      

arco

 

p

p

      

       

     

            

   

    

     

      

   

   

   

    

       

   

   

    

    

   





     







   

sim.

Vln I

            

           

      



91

  

arco





    

89

     

  

   

 

         

       

             

     

    

       

     

      

97

S.Vln

Vln I

Vln II



Vla



Vc.

Cb.

S.Vln

Vln I

Vln II

Vla

Vc.

Cb.



9



       

         

    

mf

   

  



   





   









 

 

 

 

  



  





 

    

                         



 

   



     espress.

       

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

   

       

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

     

    





mf

 



   

 

      





 

mf

       

   

 

mf



   

 



   

   

    

    mf

  

   

103

   

mf

   

101





 



   

   

    









espress.

   

             

10

112                              109

S.Vln



       



f



Vln I

Vln II

Vla

Cb.

S.Vln

Vln I

Vln II

Vla

Vc.

Cb.





 









Vc.





 



                

 f



       

115





                     

    

    

                     

    

     

f

                      

f

        

            

       

            

             









  

             

       

     

                     

 f



f

          

 

 

   

     

        



     



          

        

     



 



 

     





     

       121

S.Vln



Vln I

 

Vla

Cb.

  

    

Vc.

     



      

127

S.Vln





Vln II



Vla

 

    

Vc.







 

 

       



   

11

    

    

   



                                 f         

   



 





   



  

        

           

Vln I

Cb.

                

      



Vln II

 

124





        





          



 



   



 

 

                 

 





   

  

    

            p sub.

      

       







p sub.

                    p sub.







   p

          

           

       

       



  

p sub.



12



   

133

S.Vln

   

             

Vln I











Vln I



Vln II



Vla



Vc.







 



    



   

               

          



  

     

    

 







f



f



         

           

    

   f

f

         





     ff

         

         

 





 

 

 



 

  

 

 

f

139

Cb.

 

 

 

f

         



  

Vc.



 

p



Vla

S.Vln





Vln II

Cb.

            

136

ff



 









 

       



 

 

   f

       f

    

        

f

    





    

   f



        

  

f



    

13



147

145

S.Vln







Vln I



Vla

    

                 pp

f





Vln II







Cb.

S.Vln

Vln I

Vln II

ff

  

 

 

Vla

   



  

 





pp



 





















p

p









 





  



pp



    



 p





 p









p

         p

pp

Cb.

   

mf

pp Vc.

p



p

                



     



                

    





pp

  pp

 

    

pp





p

pp

ff

151

 



 







leggiero

pp

 



 

pp leggiero

ff

Vc.

p espress.

 





 p

 

14



157

S.Vln



Vla

Vc.



Vc.



mf

      

   







       mf

      

 

















 

  











  



 







 





            



mf

     







     f

  

 

 



    sim.

   



      





mf

      f

 



mf

f

           



mf

f

   

 



mf

                





Vla



      





  

      

Vln II



    

          

163

Vln I

Cb.

     

       

Vln II

S.Vln

 

 

Vln I

Cb.

161

f

f

       mf



f



  

       mf



   mf



 

    

       169

S.Vln

Vln II

f

   

        

Vln I

       

f



mf

Vc.

Cb.

S.Vln

Vln I

Vln II

Vla

Vc.

Cb.



f







mf

  mf



           

      

172



f

       

Vla

      

 



 



mf



      f

     f sub.

     f

175

   



 

            

     

mf

15

    



cresc.

   

 cresc.





f

              mf cresc.               cresc. mf  





mf

       

         

       

      

   

    

       

     

    

   

      

     

    

        

 

f

f

mf

f

               f 

                 f           f

   

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

                  



 

     



16 S.Vln



 

Vln I



Vln II



Vla



Vc.

Cb.

S.Vln

Vln I

Vln II

Vla

Vc.

Cb.

181





                 

  

  



  

     



      





 

   

 

   



f

  

    

 

                               

  

 

 

  

mf sub.



 

  

 



 

  

 

mf sub.

mf sub.

       mf sub.







  

 

  

 

    

 

   

 

f

        

       

   

 

 





   

  

 

   

 

   

   

 





 



 





  

   

        

      

             

   

   

    

       

       

   

   

   

   

   

  

 

f

f

 f

 f

187

 

     

                



   

   

   

   

   

S.Vln



  











Vla



Vc.







Vln II



Vla



Vc.



 



  



 

199

Vln I

Cb.

     



Vln II

S.Vln

193



Vln I

Cb.

17

   

 



   





  







  

  









  





  





 



  

   



 

   

  

    



      





           (norm.)

mf



 

 



     mf



 

   

  

 

   



mf





 

  

 

  f



  







 

         

            f

            f



  

 

f







f

   

 





mf



 

 



      





mf

    

 



     

 

 

 





 

 

 

 

 

mf

mf

mf

mf



18



        

               

205

S.Vln



Vln I

Vln II

Vla

  

 

   



  

 

   



Vc.

Cb.





  



  











ff

 

  

 

ff

 ff

   





 



ff

                                          sim.



Vln I



            

Vln II



Vc.













  mf



    

          

        p sub.

       p sub.

 

       

    

 

  





  

mf

mf



p

p

       

        



 

 

f

p





            

mf

               

Vla

Cb.



    

 

210



 

 

ff

211

S.Vln

   



  



   

   

 

ff

     

   

 

  

   





   p

    p





        217

S.Vln





Vln I

     

Vln II

mf



Vla



Vc.

Cb.

S.Vln



 

  

       



      

Vln II



Vc.





                 

222                 

        

   

              





 

      



 

        





      p

p

 













 

              

             

mf

p

    p

   

  

  

  

p





             



        

p

       

   



          

Vla

 





223

Vln I

Cb.



    

19



     







     

   

     

   

 



mf





p

p



20 S.Vln

 229       



Vln I

    

 

231

       



f

p

Vla

Vc.

Cb.

S.Vln



 





    

   





         p sub.





Vla



f sub.





  









              

    f sub.



    

                 sim.

        



p sub.leggeiro

             p leggiero

Vln II



f

235

Vln I







 







 



 

 

     







  

 



  



               

             

   



    

   





 





















 p



Vc.

Cb.







p







 



f sub.

     



   

                       

             

Vln II

               

p

21



         

241

S.Vln

    

Vln I

   

Vln II

 

243

   

      



 

 

 

Cb.

S.Vln

















            

       





 



 



    



   

  

250

pp

         f











Vln II











  



Cb.

  

   



  

 

p



p



   

 



  



















    

pp







espress.

Vln I

Vc.

  

  



f

247

Vla

p sub.







    

      



f Vc.

     

f



 

Vla

 

f espress.





   



  

f espress.











22 S.Vln

253







Vln I







Vln II







 

Vc.

Cb.

















    



    







 









 













f espress.







Vln I





f espress.



    f espress.







260

 

    





259

S.Vln



 

Vla

       

 



    

f





 





   

pizz.

p

p











Vln II

 











Vla

 









     pizz.

p



Vc.

Cb.















  





  









  





f

   f

p

p



265

S.Vln

       

Vln I

 

Vln II



Vc.

S.Vln





 

Vc.



     f

pizz.     



 

     



 



  p

 



  

f



    

p

   







f





270

p

pizz.

p



   

f





  









f

  



  



f



Vla





  

     

Vln II

   

p



271

Vln I

Cb.



   

      

Vla

Cb.





   

23

  



   

 

   

   

   





   





f

 







  

f

f









   













   













f pizz.

f











24 S.Vln



277

arco

    

Vln I

  

   



 

   

   



   

      

  

                                      arco







                                 



    



f

arco

Vln II

Vla

Vc.

Cb.

S.Vln





    

arco   

    

    

     

    

    

f

arco

 

  

  

  



  

 

                

 



      

        

                                           



     







 

    

    

Vc.

      

    

    

Cb.

      

    

    



                



     

Vla

               

f



Vln II

    

arco

f

283

Vln I

f

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



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



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



S.Vln



289





        





Vln I







        

Vln II

 

Vla





         



               



Cb.

S.Vln







mf

mf















                                            sim. mf p sub.                                  

Vln I

297

mf

p

                           

Vln II

mf

 

Vla

 

Vc.

Cb.











mf

295



f









                     



      

mf

mf Vc.





25



 

 



p

           p

            p





mf

         

mf

                 

mf

    

mf



mf

26

 305                                             301

S.Vln

p

Vln I

          

          

Vla

Vc.

Cb.

Vln I

Vln II

p

  

           p             

f

           

Vla

Vc.

Cb.

308

        





 f

    

  

 

    

mf sub.



 

      





 

 



      





 

f

 



 



 

  

 



  



  

f

   f

   

   



f

 

   

           

f

cresc.



mf

             



   



f

       

  

     

                                  

cresc.





     

                         



mf sub.

cresc.

  

    

f

           



            

p

f

p

S.Vln







mf sub.                 f mf sub.             

p

Vln II

mf sub.

f sub.

   

  

 

S.Vln

315

        

Vln I



Vla

Vc.

S.Vln



f

                    

 



 





 



 





 



 





                    

   mf



Vln II



Vla



Vc.



    f

        mf

f

mf

f



      

   mf



   

  

       

  

f



  

        f               

                  f              f

f

                                             

      

mf





    

f





         

mf





f

322

Vln I

Cb.

                                                    

                            

Vln II

Cb.



     

27

319

   f

                  

mf

f

mf

f

mf

mf

                

        

              

                       

f

     

f

                

28

                         329

S.Vln

Vln I

Vln II

Vla

Vc.

Cb.

 







         







       

     



Vln I

Vln II

   

   

    

    

   

        

    

         

    

    

    

    

       

339

     

         

        

                







      



                







    



        

    

       

    

       

   

Vla



Vc.

                

Cb.

     

   

                 

   

    

    

               

336

S.Vln

                                                

     

     

    

  

         

    

          

    

           

     

   

     

          342

S.Vln



Vln I



Vln II



                  

  

     

p sub.

       p



        

  

p

             

Vla

p



Vc.

Cb.

S.Vln



             p



   

      p

                   f

          

  

                 

Vln I

     

   

       

    

   

   

cresc.

Vln II

cresc.

Vla

 

Vc.

Cb.

 

   

 

     

   

      

   

   

cresc.

cresc.



ff

   

cresc.

ff

   

 

ff



ff



ff

    347                cresc.

         f

   

          

   

        

   

f

f

         f

    

   

f

          348                            ff

29

 





















        

Molto largamente



 

     



    



         

  

        