String quartet No 1

String Quartet #1 E. Kahler

[10"]

[10"]

 Violin I  



 

Viola





 



p 

 p

sfz

[20"]

 

Violin

[20"]   



sfz

   











play with increasing frequency

sfz

[15"]

5

[10"] play with increasing frequency

p

sfz

 

Violin II

Violoncello



[15"]

sfz

p

 

play with increasing frequency p  

play with increasing frequency



sfz

p

   

2 2

A tempo q = 76

  

sul pont.

   



pp

       

ff sul pont.

  



mp

  







ff

pp

  

8

ff

ff

pp



mp

ord.

 

 

pp







ord.

pp

ord.

     

  

ff

  

ff



pp



pp

  

     

mp

  

sul pont.

ff

ff sul pont.

  

ff

sul pont.   ff



pp

   sul pont. ff

bow for as long as possible and change inaudibly



cresc





bow for as long as possible and change inaudibly



p

     

mp



p

bow for as long as possible and change inaudibly

sul pont. ord.

ff







sul pont. ord.

ord.

      

pp

sul pont. ord.

ord.



ord.   sul pont.  

pp

  



mp sul pont. ord.

  

  

sul pont.

ord.



pp









bow for as long as possible and change inaudibly

ord.

pp







3 15

  



 



      mp



 











      mp 







      mf 

p

     

p



p



mp







dim.

 

p











mp

cresc.

23

  



 



   

 

 

mf









      mf









cresc.

 



 

 







       mf 







p





mf







       mf

       

       







       p



 

mf

A

  

p

p



31





    

    

mf

cresc.

   

4 35

  



mf



dim.



                                                 39













B

   mp

mf

                         mf                      mf

  

  



  



  



  

mf

43

  



mp

mf

    

    





mp

f

    

    

                                          



5 47

poco marcato

  



mp

        







f

mp

f poco marcato

     

     

      f

    

   

      





    

   



 poco marcato        

   

f poco marcato



   

f

51

                                      p

        







     

   

   



      p

   

   

p



p

     

   

   



  

   

6

accel.

55

                                              









f

 

   

      f 

f





     

 



   





p

 

   

f

      p 



 

p

 p

   

Faster q = 100

59

                                              



f

 

       

      f 



     

 



f

      f



 

     

      



 

     

C

63

                                        mf

                          sfz  sfz      f            

       

    

mf



mf



  





  

7 67

                                                   sfz

  

 



     

     

       







   

  

sfz



   

  

sfz



   

  

sfz



  

  

71

 piu marcato                                  piu marcato

       sfz piu marcato

 

sfz



     

5

    

f

        piu marcato

sfz

sfz

     

5

    

      

sfz

sfz

     

5

    

      

sfz

sfz

5

   

      

75

                                 

                           sfz sfz sfz sfz 5 5 5 5                      sfz

        

sfz

    

sfz

    

sfz

    

8

D

79

                                  

sfz



 

    sfz 5    

 

    sfz 5   

  

sfz

   



 

     sfz 5   

  

sfz

   

3



 

 

3

     

f

sfz

82

            

  

 

   

sfz

  sfz

        5

  

3

sfz

sfz

     

3

      sfz

     

     sfz

  

3

 



5

   3

sfz

sfz



mf

3



     

sfz

3

   sfz

5

  



 

3

      sfz

    

5

mf

sfz

3



 

 

    

 

3



    

  

   sfz

3

ff

   

sfz

 

3

         

      

sfz

poco legato

85

5

3



sfz

 

    

  

3

       

3



   

sfz

3



5

     3

   sfz

9 88

 

    

   sfz

  

 

3

sfz

  



3





    sfz 5    

3

   sfz











  

    sfz 5     3





sfz



3

   sfz

 





 

   sfz



3





    sfz 5      



3

sfz

3

sfz



     

 

  

3

3

3



3

sfz

 3

3



3



sfz

 

sfz

sfz

     

3



    sfz 5    

  

     

3

  

 

sfz

3

 

3

sfz

3

sfz



     sfz 5    

 





  

      

sfz

     



     

3



     3

3

3





3



3

E     

sfz

sfz

3

3

     sfz 5   

  

    sfz 5    

94

 

 

sfz

    

 



  

3



3

3



  

     

3

    sfz 5   

 

91



3





 3

sfz

    sfz 5    3





3

 

   sfz

97     

 

10

3

  

3

3

   

 

sfz

sfz

  sfz

  

  



3

5

  



sfz

3





sfz

3

   

sfz

  

  



3

sfz

  

3

 

5

  

 

sfz

f

sfz

  

sfz

3

  



3

    5

  

3





sfz

 

 

3

   sfz

                          100

3

  

sfz

    

3



 

sfz

 

104

3

sfz

3



    

sfz

    sfz

3





5

      3

   sfz

   

sfz

3

   

  

3

3





sfz



3



 

3



    3

    sfz

3

sfz

   

       sfz

3

sfz

 



sfz

 

   

    5

f

      3

f

  

sfz

       3

5

      



5

3

   

3

sfz

sfz

3

sfz

sfz

5

F       

   

sfz

3

sfz

sfz

5

sfz

3

sfz

 

      

3

sfz

  

sfz

   

sfz

3

   

5

     3

3

sfz

3

sfz

 

         107

3

3

sfz

   

  

sfz

  

sfz 3



110

sfz

       

sfz





   

 

3

sfz

      sfz





  sfz

 

sfz

   

      

3

       5

sfz

   sfz

     3

 

  

sfz

5

    

    

3

sfz

 

   

sfz

3





3

sfz

5

  

sfz

   

3 3              sfz sfz      G            3

3

3

3

  

3

       sfz     

     

5

           3 sfz

sfz

sfz

      

  

 

  

5

3

     

          

3

  

3

sfz

sfz

5

sfz

113



     3

3



3





3

sfz

    

 

sfz

    

 



sfz

5

3



    

sfz

3



sfz

  

   

  

11

3

sfz



sfz

3

  

sfz

      5

  3

3

sfz

12 116

  

 

   



    

5

sfz



sfz       

   

  

    3

3

         

sfz

sfz

sfz

 

sfz

sfz





sfz

  

            3

3

        

sfz 

sfz

 



sfz



sfz          

sffz

sfz

122

 



 

3

sfz

sfz

sffz

  

3



         

       

 

sfz

    

sfz

sfz



  



3    sfz    

sfz

   sfz 

sfz

 



sfz



    

 

 

 

 

 

 

 

 

    

sfz

 H 

 



5

3

5

 

sfz

sfz

 

sfz

sfz

   sfz

 sfz       

     

   sfz

sfz 

sfz

5



3

    sfz

sfz

sfz

      3

119

 

           

  

sfz

      

sfz



  



   3

3

  







sfz

 

      ff

      ff

     128   

   

ff

sfz

         

  

ff

sfz  

sfz

    

 

sfz

 

 

  

 

          

     

     

   

     

sfz

 

        



 

sfz

          

 

 

  

  

  

  

  

  

  

   

sfz

q = 100

fff

       

fff

       

subito p

fff

subito p

                                   5

  

sfz

                                  5

  

  

rit.

136

  

13

subito p

                                            5

5

                                     fff





       

subito p

14 139

                                                

                                

143

                                  f sfz

sfz

         f

     f



                                 f

147

                                  sfz

sfz

p sfz

sfz

         p

sfz

sfz

     p



                                 sfz

sfz

p

sfz

sfz

15

I

151

                            f sfz

sfz

p sfz

sfz

       f sfz sfz p                                   f



sfz

sfz

p

    

             sfz sfz                   

sfz

sfz

                                 f

sfz

sfz

p

sfz

sfz

155

                            sfz

f sfz

sfz

    

p sfz

                                                           sfz f sfz sfz p sfz                                                            sfz

      

sfz

sfz

f

sfz

                         

sfz

sfz

sfz

f

sfz

159

                            sfz

f sfz

sfz

    

p sfz

                                                         sfz f sfz sfz p sfz                                                            sfz



      sfz

p

sfz

sfz

               p

sfz

sfz

f

sfz

          f

sfz

J

16

agitato subito p

163

            sfz

              

f sfz

sfz

                         sfz

f

sfz

sfz

    

               sfz

subito p



sfz

         subito p

sfz

p

      

sfz

sfz

sfz

              

sfz

p

sfz

         

sfz

subito p

subito p

167

                     sfz

sfz

      

     

      

sfz

sfz

        

sfz

sfz

      

sfz

sfz

sfz

cresc.sfz

subito p



sfz

subito p

           sfz

sfz

sfz

sfz

   

sfz cresc. sfz subito p

     

      

  

  

  

sfz

sfz

sfz

sfz

cresc. sfz

sfz

   sfz

sfz

 

171

  

   

    

 

    

 

f sfz

sfz

sfz

sfz

sfz

sfz

  

  

accel.

   

sfz

  



  

  

sfz

sfz

sfz

    



sfz

  

sfz

   

 

  

  

  

sfz

sfz

sfz

f sfz

 



 

sfz

sfz

sfz

sfz

sfz

 

  

  

  

  

  

  

sfz

sfz

sfz

sfz

sfz

sfz

sfz

  

  

   

  

   

  

   

  

ff sfz

sfz

sfz

sfz

sfz

sfz

sfz

sfz

  

  

  

  

  

  

  

  



sfz

sfz

sfz

sfz

sfz

sfz

sfz

ff

 

 

 

 

 

 

sfz

sfz

sfz

sfz

sfz

sfz

  

  

 

175

 

sfz

  



17



ff

sfz

sfz

sfz



  

  

  

  

  

sfz

sfz

sfz

sfz

sfz

sfz



ff

sfz

sfz

  

f

sfz

 

sfz

sfz



18 179

  

  

  

sfz

sfz

 

  

sfz

sfz

    fff

sfz

sfz

  

  

fff

      

     

sfz

sfz

 

  

sfz

sfz

  

    sul pont.

 

sfp

  

sul pont.

sfz

sfz

     

     

 

sfz

sfz

  

  

  

fff sfz

sfz

   

 

sfp sul pont.

sfp

 



sfz

  

fff



sfz

sfp sul pont.

  

 



sfz

 

sfz

