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Concertino for Violin & Orchestra

David Lewiston Sharpe


Scoring Solo Violin 2 Flutes 2 Oboes “ Clarinets in B flat 2 Bassoons 2 Horns in F Trumpet in B flat Trombone Timpani Celesta Strings

Duration: 10 mins approx.


Concertino for Violin & Orchestra David LEWISTON SHARPE

Andantino poco giocoso

   

  

q. = 60

2 Flutes

2 Oboes

  

2 Clarinets (Bb)

2 Bassoons

2 Horns (F)

     

     1.

mf



   

  1.2.    

   

sfz

mf

      

Timpani

Celesta



  



 

  



 



 





    mf

  





 

  



  



 

 

mp



   

 

 

   

 

 

   

 

 

   

 



 



1.2.   mf

 

mp

Trombone

 

poco dim.

sord. (straight)    con         

Trumpet (Bb)

     

1.2.              

mf

mf

poco dim.



 1.    

 

 mf

 

Andantino poco giocoso

 q. = 60  Solo Violin    

Violin I

Violin II

Viola

Violoncello

Double bass

      



  

   

  

    

  

         

  

   



mf

poco

                       





  

 





 

      

 

  

 

 

       

 



 

mf

     

mf

mf

mf

poco

poco

Copyright © 1996 by David Lewiston Sharpe.

f



mf



div.


2

  Fl.   



6

Ob.

Cl.

Bsn

Hn

  

1.



f espress.

    

   

      

mf

  

   A      

f marcato

  

  

   f                                                       mp



  

  

    

                                                 mp                                                        mp



  

 

mf

Tpt

Tbn.

Timp.

soft sticks

  

p

p

mf

 

 

  

 Vln I  



Cel.

Solo Vln

Vln II

Vla

Vc.

Db.

   



poco f

f

      

marcato

          

mf

    

       



A

div.        



    

 

   

     

f

div.                                                  mp

     

    

 

unis.                                                  mp

     



     



mf

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

    

mp


          Fl.  10

Ob.

Cl.

Bsn

Hn





Tbn.

Timp.

Cel.

Solo Vln

Vla

Vc.

Db.

 

3

f marcato

      

                                               

  

                                                 

    

  

      



  

 

     





      

    

senza sord.

f

poco

mf

               

  

   Vln I    Vln II

                  

                                                         

f

Tpt



f legato

 

 

         

f marcato

  

    

 

     

 

 

mf

               

     

 

                                                                 

         

                                               

 

     

          

       



   







   



mf

    mf




Ob.

Cl.

Bsn

Hn



Tbn.

Timp.

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

                    

                    



 

  

hard sticks





 



 











 



 

  

mp



f

 





 





 

 

 

 

 

ff





 



 



 

 

 



 



 

 

 



ff

f







f

poco rit. - - - - -

 



ff

unis. pizz. ff

     

                      

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

      

div.                                                               

unis.

Db.

 

  



       



f poss.

            Vln I 

 









f marcato

poco rit. - - - - -

ff

f



 

ff



 Solo Vln   

Vc.



ff

Vla

 

 





f

 

 



       

Vln II

f marcato

 



 

Cel.

 

        

mp

Tpt

 



 1.2.       Fl.   13



4

     

      mf

div.

non div.

 





ff

ff

 



 





ff

 



ff



 



 



  


   

   

meno mosso

17

Fl.

Ob.

Cl.

   

1.

mp espress.

 



Hn

Tpt

Tbn.

Timp.

Cel.

= 72

5

B



  

   

    



     

       

     

     



     

    



    



1.

mp espress.

mp espress.

Bsn

A tempo q.

   

         

  

 

      

p

p

mp

  

 



  

 



   

 



mp poco

 

 

   

mp

  



mp

poco



poco

 

 

 Solo Vln   

meno mosso

A tempo q.





B = 72

3

          3

3

 



     

espress.

mf

Vln I

Vln II

Vla

 



         

      

Db.





arco mp

mp

Vc.



  

 

 

  

 

 

unis.



mp

    



    mp



    mp





   mp



   mp





div.


6 21

 Fl.  

1.

3      3

p

Ob.



Cl.

Bsn

     mp

Hn

Timp.



 

 

 

 

mp dolce

  

 

 

 

      3

mp

        

  

           3

cresc.



 

3

 Solo Vln   

Vln I

 

Cel.

Tpt

Tbn.

mf

 

 

    3  

                                   

    3  

3

 

3

mf



  



f con forza

   

 

mf

                                         

 

div.

Vln II

unis.

  

mf



Vla

  

Vc.

mp

Db.



 

 

 

 

div.     



 

  

mf

 

pizz. mf

mf

 



unis.

 

    

  

  

 


      24

Fl.

Ob.

Cl.





Hn

Tpt

Tbn.

Timp.

Cel.



 1.   3  



      3    3

  

mf

3

 

mf

         





      

   

mf

p

Bsn

    

7

 



 

    







    



   f

sfzp

 



  

 

     



         

 Solo Vln   

mp

  div.    Vln I    

mf

       

3

3

   



3

 

 



   

       



3

  unis.

  

  

                                      f mp



 

    

div.

 

   

   

  

div.

 

  

  

unis.

Vln II



Vla





Vc.

   

 

    

  



   

       

 

    

    

  

 

  

  

   

   

Db.

unis.

         

 div.     

unis.       

   

div.

 



unis.

  


8 27

 Fl.  



            rit.



-

-

C -

-

-



-

-

-

- Meno mosso

 

poco f

Ob.

Cl.

Bsn

 

Tbn.

Timp.

Cel.

Solo Vln

Vln I

 









  poco f

1.2.

         

   

   

   I.                  

 

f

 

  

 

 

 

 

 

 

 

   

rit.

-

-

-

-

-

-

-

-

mf

                   

Vla

      





Vc.

      





             f    

      

        



    f



 div.     f

      

f

unis.

 

mosso - Meno -

        

 

                        

mp

C

                       

mp

Db.

     

 

1.2.

poco f

mf

      



mp

Vln II

 

poco f

 Hn  Tpt

         

1.2.

   

 unis.   

   



   

arco

f

   



              


9

    31

Fl.

Ob.

Cl.

Bsn

Hn

     



 

     

 







 

 

 

 



mp

  



 











   

  

 

 

 

  

mp

  

  

mp

mp

poco

poco

poco

 

Tpt



Tbn.

  

 

     

   

   

Timp.

Cel.

Solo Vln

 

      mf

Vln I

    

Vla

      

mf

                       3 con forza



    

 p sempre

 

    





      

      



    

       

div.

p sempre

Vc.

    

mp

    



p sempre

Vln II

      



soft sticks

p sempre

 Db.  



 


D 10

  Fl.    39

Ob.

       

  

mf

      

mf

Cl.

  

    mf

Bsn

  

  

         mf

2

          A tempo q.

= 72



 

 

mp sost.

          



     



      



  

 

     

mp sost.

   

 

   







   



  

 

Tpt



  

Tbn.

  

  

 

 

   

 

   

  

Hn

Timp.

Cel.

  Solo Vln    

Vln I

Vln II

    

A tempo q.

ff

   

    

     

 

  

       

  



Vla

Vc.

Db.

  

    unis.

  

mf

    f



    



    

2

2

                   







 







mf div.



mp

    

f

mf legatiss.

mf

mf

f

                            

= 72

D  







 

  

unis.

mf



mf

div.     

      

 

 



 

 






            Fl.   

    

     

   

       

   

45

f

Ob.

Cl.



f

Bsn

Hn

Tpt

Tbn.

Timp.

Cel.

Solo Vln

Vln I

Vln II

Vla

Vc.

            

   

 



mp



       mf

             mf

   

sffzp

 



 

     

f ritmico

              f ritmico









  

  

mf

 

 

  



     

 

   

        





   

       

legatiss.

mf poco stacc.

                  3

     

      

 

        unis.            









  

            









  

mf

Db.



mf

  

11

   

mf

3


12

 E       Fl.   49

ff

       

Ob.

ff

Cl.

Bsn

      1.2.



     



         mf

     



1.2.

mf

ff

Tpt

   

  

1.2.

    

  



1.2.

1.2.

ff

 





 

          



          



        



f

         



 



mf



 Hn 



mf



      



      



f

 





f

   



 











1.2.



mf



     

    

     



       Timp.   







Tbn.

        

         E     Solo Vln   Cel.

ff

  div.    Vln I   ff 

     

         

   

   





   

         ff  



   

   





   



     



         











     





     

   



 



    

  



     

 

                espress. molto

unis. mf

mf

mf

mf

ff

Db.



f

ff

Vc.





non div.

Vla



mf

ff

Vln II



     

ff





mf

 



    


                      Fl.      54

mf

Ob.

mp

        mf

Cl.

        mf

Bsn

Hn

Tpt

Tbn.

Timp.

Cel.

   



mp



mp





              mp 

                   mp 

       



   



 





mf

  





 

 

13

mf poco legg.

        Solo Vln  

Vln I



                  



  



                 

   

ff espress.

      

 

   

 

    

 

                                                                     mp

Vln II

                                                                  mp

Vla

Vc.

Db.

   

                                                                mp

  



   







mf espress. molto



           mf





    




14 58

 Fl.     Ob.

Cl.



      

                  

                  mp

Bsn

Hn

Tpt

Tbn.

Timp.

Cel.

      





 





 

 

 

 





mf

p

 

 

 

 

 

 

     



F  







 p

 

 

 

 

 

 

 

 

   Solo Vln     

    

        





                         Vln I 



 



div.                                              



  



 



   



 

 

p

                                         p

Vla

F    (a tempo)                ad lib. (accel.)

       div.

Vln II



p

Vc.

Db.





 p





 p


15 63

Fl.

Ob.

Cl.

Bsn

Hn

Tpt

Tbn.

Timp.

Cel.

   

  

  

   

   

  

   

   

   

   

                                         Solo Vln                            accel.  Vln I

Vln II

Vla

Vc.

Db.

   

   

  

  

  

   


     

16 67

Fl.

  

Ob.

Cl.

Bsn

Tbn.

Timp.

Cel.

  

ff

 



  

 





             

ff

       





mf

ff

         ff 



f

 ff 

 

 

 

                           leggiero

Vln II



Vla



    

      

   ff

     

  

div.

ff



unis.

                           unis. mf





  







                            3 3 ff 3 

Db.

   

       

 

  

Vc.

  

ff

 

           

      

mf

 Solo Vln   

Vln I

 



ff

ff

 Hn  Tpt

     

f

f

ff

         ff          ff


G 70

 Fl.  

Ob.

Cl.

Bsn

Hn

Tpt

Tbn

Timp.

Cel.

 

   17  

   

Adagio q = 56

mf

 

 

Vla

Vc.

Db.

   

     1.

 

mp espress.

  mf

 

mf

    

 

     

 

 

 

p espress.

Vln II

mf

G Adagio q = 56                                          Solo Vln   Vln I

mf

mf

mp



 

mf

mf

 

legg.

  

  

   mf

  



  

  







  

p

p

mf

  



 

  

 

 

mf

mf

p

div.

   p

 

div.



mf


18

   Fl.  

 

f

Ob.

Hn

Tpt

Tbn.

Timp.

Cel.

 





 

 

 

     

 

 

 

     



f

mp

 



 

  f

f

f

 





   

 

f

 



  

1.

 



        

1.

   

 

f

  





   

   

   

mf

mf

           

 

mf

p

mf

 

ten.

 

 

H A tempo     

poco rit. - poco meno mosso

  



mf espress. molto

f

div.

   f

 

 

 

unis.

unis.



     

div.





   

unis.        



f

  

 



 

unis.

 

div.       f  div.

     f

 

 

 

f

Db.

f

mp

f

  Vln I    

Vc.

 

 

div.

Vla

   

   

          f

 

 

       

     

       1.

 

 Solo Vln   

Vln II

 

f

Bsn

H A tempo

    f

Cl.

 

poco rit. - poco meno mosso

77

    f





 

div.

f marcato

 

 

   

f marcato

 

 

div.

f marcato


84

Fl.

 

Cl.

Hn

Timp.

Cel.

   

 

 

 

 

 



p

 

 

  

 

 

 

 

mf espress.

    

 

  



3

  

 

  

  



 

 

        











3



 

 



 

div.



 



 



 

sempre p unis.

unis.

sempre p



unis.

sempre p



I

 



tempo rubato

  

3

 

3

3



unis.

sempre p

Db.

3

Vc.

       

con sord. (cup)

 

Vla

1.

p

   

Vln II

mp

 Solo Vln   

Vln I

19

I

Tpt

Tbn.

 

          

Ob.

Bsn

 

3

 



 

  

  

 

  

  

  

  

  

 

 

pp

pp

 

unis.

 

pp

pp

  pp

3



   


20 91

 Fl.  



Ob.

 

mf

 

 

      

3 3               

 

3

Hn

  

Tbn.

Timp.

Cel.



 

1.2.



           

f

3

1. 3             f

  

   

 

 

         

  3  Solo Vln      



f

piacevole

   Vln I   

    

div.



 



   

   

Vln II

    

Vla

Vc.

Db.

mf

  

Tpt

 

 

mf espress. Bsn

 

mf sostenuto

p

  

Cl.

 

 

p

p



p

p

p

f

f

f

  

ten.

 p



p

p

 f

f



poco

 

 

 

 

 



div.

3           f

poco

3              f



div.

 

 

 

 

p

f p

3


    Fl. 

      



97

Ob.

Cl.

f

3

21

J

  

        

f

    

   

 

Timp.

  

     più f

 

Tpt

Tbn.

 

Cel.

 

 

   

 

   

   

  

 

 

 

 

f

                           mf 

   

  

       

  

 Più mosso  

 

   

   

  

   

  

 

    

   



  

  

sfz mp

cresc.

              

  



       

f



  

    più f

q=96



più f

Db.

      

  



 





mf

Vc.

 

mf dolce e sostenuto

5

  unis.  

Vla

   

J

 Solo Vln   

Vln II

       mf

mf

mf 5

    5

  5

Vln I

Più mosso q=96

  

   Bsn   Hn

  

unis. 3

3

      f

f

       3 3

   


22

   104

Fl.

Ob.

Cl.

   

 

   

Tpt

Tbn.

Timp.

Cel.

        

     

  

3

mf

  

 

 

 

 3  3     I.     

 



 

    

3

3

mf

 

 

 

 

  



 

 

3

 

 

 

   3 

 

 

 

 

 

                

 

mf

 

 

ff

 

    

 

  ff

   



ff



  



 



 

 

  

K  3  3       3   3             3  3 3 f 3 3 3   

mf

  

  

  

 

 

 

 

non div.

mf

  

 

3 3                       3

3

              Db.      3 3

  3 3 3 3                               3 3 3 3 3 3 3 3

ff

  

(non div.)

 

 

 

 

 

 

 

 

ff (non div.)



 

mf

Vc.

 

3

                          

  Vln I 

Vla

 

  

  Solo Vln  

Vln II

   

mf

    Bsn   Hn

K     I.  

 3

  

      















          

   

   

3

3

3

                

sfz

  ff

mp

        ff


  Fl.  113

 

Ob.

  Bsn  

Timp.

Cel.





  

 

  

 

 

 

   

Tpt

Tbn.

  

   

Cl.

Hn

 

 



       

   

       

 

 





 





 

 

   

  

     

   

    

rit.

     

23

 

 

   

    

 

 

            

 

  



senza sord.





  

   

L  

 



 





  



 



 rit.   L                                                             Solo Vln            3

3

3

3

3

  Vln I 

  

  

 

  

  

Vln II

 

Vla

 

Vc.

Db.

 

sfz mp

sfz mp

   

   

3

3

3

3

3

f

3

3

3

  

  

  

  

  

  

    

 

 

          

sfz mp

sfz mp

sfz mp

   ff

   

   

    

3

 

3

div.

3

mf

3

3

     div.

    

3

3

    

    

     

 

              

3

3

    

    

    

 

 

   

    

 


24

  Fl.  123

 

Ob.

  

   

   



M   

 



  

 

Adagio

   

Cl.

       

Tpt

Tbn.

Timp.

Cel.

3      



            



  

 

  

   



 

ff

      

       

  



 



Db.

    

 

  

   

           

 



 

 

mf dolce e sost.

    mf

 

mf

 

          

 

unis.

 

 

 

     





 

 

 

 

  

 

  

 

   



 

  



  

 



  



 

 

 

     

unis.

f



 



f

 

  

M

   

f

mf

ff

  

         

Adagio

div.

 





          



ff

 

Vc.



3          3           Solo Vln     

Vla





  

mf

       

mf

ff

         

 

    

     Vln I   

mf

3

mf



 

 

   

 

 

Vln II

  

cresc.

      Bsn     Hn

ff

ff

cresc.

 

f

 

mf

mf

div.

     

   

mf

  



mf



mf

unis.


131

Fl.

 

Ob.

Cl.

Bsn

Hn

Timp.

Cel.



   

  

25

  

  

  

  

  



 





 

 

 

 

1.

1.

  

  

  

   

 

  

  

  

mf

   

unis.

 





 







   

 

div.

p

 

p

p

                  mf espress. molto

p

   

 

con sord.

p

Db.

 

 



   

Vc.

    

Vla



Vln II

 

           Solo Vln  

Vln I

  

  

f

   

Tpt

Tbn.

1.

  

  

ten.



  

   

  

 



  



  



  

 

 

     

   

  



   

  

  

p

pizz.


26

Allegro vivace e=190

#      Fl.      137

Ob.

      

1.2.

f

     1.2.      

 

 

f

Cl.

      

        

1.2.

f

Hn

Tpt

Tbn.

Timp.

     

     

 







          f





    





   





   





         





      

f

      



f

#   Solo Vln     

               

f

       f

        f

        f        

                                                             

f

   pizz.div.    Vln I       f pizz.       Vln II        f  pizz.       Vla       f

 

  

   

  

pizz.          

  

f

f

     mf

          pizz.

Db.



  f

f

f

 

    

f

    

   

f

    

Allegro vivace e=190

Vc.

       

Cel.

    

         f

f

1.2.          Bsn    

   

mf

mf



    

  



   

   



   

    

    

div.      

   

  

    

    

   

  

   

   

unis.

              

                             

   

  

unis. mf

mf

  

 



    

  



   


   

   

144

Fl.

Ob.

 

O  

 

1.



mf

      

    

27       

  

   

     

f

f

 

 

  Bsn  

 

  Hn   

 

Cl.

    

     

      

   

     

        

f

f

       

    

mf

Tpt

 

      

mp

Tbn.

Timp.

Cel.

   

 

      

   

  

   

   

  

   

   

  

   

   

f

 

 

 

 

    

    

f

O                            Solo Vln       f

    Vln I      

    

  

arco

Vln II

       

   

  

arco

Vla

    

   

  

arco

Vc.

 

f

     

    ff marc.

    

         

      

    

       

   

            

   

    

   

       

     

   

     

   

     

   

    

f

f

f

arco                                                f

        Db.       

arco                             f


28

 153 153          P                 Fl.         Ob.

Cl.

                                                                  

                                             Bsn                  f Hn

           

 



mf

Tpt

Tbn.

Timp.

Cel.



 

   

 

   

   

f

  

Vla

       



  unis.          



 

   

    

       

  

mf



        

  

                mf

P                         Solo Vln                  Vln I                 Vln II       



    

mf

         

mf

  

  

mf



 

f

                                                    mf div.

unis.

unis. div.                                                               f mf

Vc.

Db.

                                                    f

    

                                                     f

    


   

   

Fl.

   

Ob.

Cl.

 

f con brio

       

              

    

             

      

               

f

   

f

             Bsn             Hn

     



mf

Tpt

Tbn.

Timp.

Cel.

f







 

                

   



 

                

 

    

  

mf

mf

  

mf

                   mf mf 

     Vln I  

       

    f con brio

   div.                            

   

 

  

 

Vla

                                

   

     

Vc.

                           

   

Db.

                              

 

div.

 

         

    

29

 

    Solo Vln    

Vln II

                    

1.2.

162

                                 

unis.          

   unis.                                                                   

           


30

171 Q    Fl.  

Ob.

Cl.

Bsn

Hn

Tpt

Tbn.

Timp.

Cel.

 

   

 

 

 

   

 

   

 

 

 

   

 

 

 

   

 

   

 

Q                                                   Solo Vln             div. pizz.

      

 

  pizz.                    

 

      

 

                       

 

                  Db.       

 

                  Vln I        Vln II

Vla

 pizz.                  pizz.

Vc.

pizz.


R  181    Fl.      





f

Ob.

Cl.

         f          

 

    



f

  

                     Bsn        f

       Hn       f     Tpt   

 

 

   

    



     

 

 

                   

f

               

 

          



 

 







    

    f                 

31

f



f

Cel.

   

     

                                             

f

Timp.

    



f

Tbn.



    

f

   

   

   

 

 

   

   R                                             Solo Vln                    f mf

     

pizz.          Vln I      





    

    



    

      

pizz.             mf f

   



  



   

     



   

    



   



   

    

f

Vln II

Vla

Vc.

mf

pizz.               f  mf  pizz.                         f

   Db.        pizz.

f



      

   

                                                                 

   


32

  Fl.   

 

 

  

 

 

189

Ob.

Cl.

 

                     

             



 

        

  

     

             



 

                         mf

           

                       

 

 

mf

             Bsn         mf

  Hn   

Tpt

Tbn.

Timp.

Cel.

 

           

   

 

 

   

 

 

 

 

 

   

 

 

  

 

 

   Solo Vln            Vln I   

              mp

                                 p p mp 

  

   

  

      

   

  

      p

   

  

       p

arco

mp

  

 

  

pizz.

 Db.   

Vln II

Vla

Vc.

 

 

 

 

 

           

           

mf

pizz. mf

     

    

pizz.

arco mp

arco mp

p

 pizz.                            mp p  pizz. arco                           mp p arco

Profile for David Lewiston Sharpe

David Lewiston Sharpe - Concertino  

for Violin & Orchestra

David Lewiston Sharpe - Concertino  

for Violin & Orchestra

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