David Lewiston Sharpe - Eastern Cities, Prelude for Strings by David Lewiston Sharpe

Eastern Cities Prelude for Strings

David Lewiston Sharpe

Scoring String Orchestra

Duration: 5 mins approx.

Eastern Cities Prelude for Strings Allegro e ritmico q = c.108

 



   Violin II        



     Viola    



  pizz. Violin I   

f mp arco pizz.

   



       

mf poco leggiero

pizz.         Double bass       mf

4     Vln I   



  





 





Vln II

 Vla     Vc.  Db.





  



      mf p div.     3           p mf

f mp

  Violoncello 

  

 

  

  

 

3        

  

 

 

  

  

  



    

 

   



  

  



unis.

        

non div.

3     

div.

       

  

          



David LEWISTON SHARPE

   

arco

  

ten.



  

arco                                  

 



  



  





  





           

       

         

  



          

   

   

     

      

poco più f

   pizz.          poco più f

  Vln I   8



ten.

  





mp Vln II    



  Vla       Vc.  



ten.









 p









ten.

          

           

  Vln I    

div.

A   

unis.



Vln II

 



     



         



 

 

        più cresc.

arco

p sostenuto



  



      mf    mf

div.                Vc.        p sostenuto

      Db.       



        

    

 

non div.

  

Vla

     

      

 pizz.            poco p

arco                           Db.            p

 

non div.

 

  



 

 





 

   

 

 

3 17          Vln I 

Vln II

 

 

 

div.

 

    

unis.









   

 

poco                 

   



Db.



Vc.

molto

                        

   

     Vla  

molto

      

    Vln I    mf

  

non div.

  

 f

     Vln II          



  



     Vla 

 

 unis.  Vc.      mf

Db.



      mf

  

non div.

  f  f





    

 

  

    f

   f



     

        

 

              mf 

 molto

(non div.)

   



 

   

molto

       

                mp

pizz.

  Vln I    25

Vln II

  

  

  

  Vla    mf

 Vc.    



B  





div.



  

 



          



 





          

         Db.    

Vln II

Vla

  unis.   mp

 mf

    p

       p

 



                p

  





 



unis.



 

arco





  



   

div.

  



       mf

  

                        pp

        mf

   

                        pp

 Vc.

Db.



          

 Vln I      mf

 mp

     

div.

       

  

rit. - - - - - meno mosso q = c.96

div.

  

   



unis.

 mf





div.

 p  p

  

   pp

p legato

 

unis.



 



 





 

unis.

  Vln I    





Vln II





     

   

     

   

  Db.  

 Vln I     

   mf



    



 



sul G

              pp





            

  

     mf

   





               

    

  







   

   

  

(sul E)



Db.

 



  Vc. 

   

      Vc.  

Vla

 

     Vla        p

Vln II   

 

    

   p sul D

 p

(espress.)

       

      

  

    





 





div.

  mf 

 

unis.









 p

6 52

   ten.  Vln I  

 

       

mf Vln II    

ten.

Vla



   

 

   





 

     













    



 









  Db.    



[p]





  

     p

  

    

pizz.

  p



  



[p]

 

sul A

 

[p]

Vc.



 

     

E Maestoso

     Vln I  

sul D - - - - - - - -



 Vln II        mf

    Vla      mf

 Vc.

Db.







    

    

arco



   mf

(sul D)



  f

      mf f       f mf

div.

  

      pesante  f pesante

 

             sffz

          

 



    



 

sffz

   ff

  mf

  ff

  p 

  p





   



div.

unis.



         sffz

 

  



F 67

(sul G - - - - - - - - - - - - -

  Vln I       

      mp



    mp



    p pp

    Vla      



   



   

Vc.

Db.





  

  

  

 

            mp

  

Ritmico

     

Vln II

  

     

)



  

   mp



   pp



              p     

   

 

 



 



                    

 

G accel. - - - - - - - - - - a tempo q = c.108

Vln I

    

div.

 Vln II       div.     Vla    

    

non div.            f

unis.

      

         

poco

      Vc.     

  



          





Db.

     pizz.



mf pizz.

   

non div.      f



non div.       f

          mf

      



          

mf poco leggiero

        

pizz.                          mf







  

        

 







  

   



 







  

  



  arco Vln I   

  

 

Vln II      

     

arco mp

 unis.  Vla   mp

Vc.

     p

       

  

         Db.     

  Vc.        Db.  



          

        

  

       

        







  





          

  









     

 Vla     

  

   

 Vln I      Vln II

  





           

arco





   

poco più f

          

  pizz.         poco più f



  

    

     

           

 

 

9 86    Vln I   



Vln II

  



   

non div.









      

        Db.    

      





p sub.

  Vln I     89

Vln II

div.

  

H 

unis.



  



  Vla    mf

 





  



p sub.

 



  

  

  

  

    





 mp

    

  

  



      

 pizz.         poco p sub.

arco    

                         mp                    Db.    Vc.

p sub.

     

   

  

 

p sub.

   Vc.  

  



cresc.

Vla

               



  

 p

  



  

  



                p 











 Vln I    



    3



   



     3

                   Db.    

 Vln I   Vln II

 

 

Vc.

  mf



 

 





 



  Vla          mf

  





  

   



                     

Vc.

 

  



Vln II     

  Vla   

    

  



  

  



    

         Db.       mf

 

  



più p

poco cresc.

   più p

       

           



poco cresc.

  

più p

       

            più p

  



pizz.



pizz.

     f





      3

         3

 p



   

    



poco cresc.



più p



  

     

pizz.

    f div.  pizz.          mf f

div.          f

