Sonata for Clarinet and Piano

Page 1

Keane Southard

Sonata for

Clarinet and Piano

(2016) (Duration: c. 14 mins.)


Program notes: This Sonata for Clarinet and Piano was commissioned by the Colorado State Music Teachers Association and premiered at their 2016 state conference at Colorado State University-Pueblo. I grew up playing the clarinet as my second instrument (after the piano) and played it in all of the school bands until the end of high school, but I'd be the first to say that I'm not a good clarinetist at all as I essentially never practiced and haven't performed on the instrument since high school. Nevertheless, I have retained a fondness for the instrument as well as a decent knowledge of fingerings and how the instrument works and sounds. The work is in three movements following a slowfast-slow structure, and is unified through the continuous use of the interval of a perfect 4th. Keane Southard 2016


Performance instructions: 1. Tenuto marks (-) over notes indicate more weight/stress on the note and does not indicate space to be placed in between that note and the next (unless the tenuto is combined with a staccato). 2. Unless otherwise indicated, the damper pedal (for the piano) should be used discreetly to allow for maximum clarity. 3. Dynamics that are in parentheses indicate what the dynamic marking should approximately be in the midst of a long crescendo or diminuendo.

Keane Southard/Spindrift Pages Email: keane.southard@hotmail.com Website: keanesouthard.instantencore.com


Commissioned by the Colorado State Music Teachers Association

Sonata for Clarinet and Piano I - Ostinati

Transposed Score Clarinet in Bb

e = 88

  

 

Piano

 

mp

Keane Southard

  



    

f



                         

with ped. 3

   

       

 

        

mp

     

          mp

   

f

                   mp sempre

5

  

 

 

 

3            



  

        

   mp

 

    

   

f

                 

mp

 

f



   

   f



       f

                   

©2016


2 7

  

 

  

    

  

       mp



   

 

         mp

9

3

        



     

p

  

   

                   

 6          

11

6

mp

         mp

   

 

   



        

  

mf

       mf



     

       

 

    

  

f



 

   

   

     

   

    

f

                                              

    

     

 

  





     p

        

             

   



  

      

     

        


3

    

13

   

mp

      

  

14

 

   

 

  

   

f

   

  

f

   

 

 

     

   

15

p

 

 

     

     

 

   

  

    

 

 

  

 

 

   



  





 



 

           



    

 

  

 

 



               3



    

  

p

   

 

              

 

 

        

    

 

   

  

mp



   

 

 

 

 

  




4 rit.

        

16

mf

  

 

 

    

   

    

e = 68

   

 

   

  

   

p

    

  

mf



p

                       

          

< e = e. >

  

    

     

     

20

  

(e= 48) e = 72 ( e. = 48)

rit.

18

     

 

 

 

    

                

    





 



                   

mp

     

                     mp

p

                          p

                

 

 

 

mp

 

 

   

   


5 22

       









 

p

      p

                                                        p

     

                                           

24

  

mp

                       mp

f

       mp

    

26

 



   

   

 

 

  

 f

           f

                         

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

                                 mp

 

 

f

                    

 

 

 

 

 


6

28

 

   mf

    

 



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





    

p

               p

mf

                              

pp sempre

31

            

33

             

   

mp

    

    

    

(A)

    

  

p

   

(A)

  

      

  

  

    

      



 

   

p

 

3           

 

   

  

   

      

       

mf

  

   

 

           

mf

     

mp

     

   

   

     

  

 

   




poco rit.

35

    p

     

     p

  

 

 (A)

37

           

          

 

 

     

  

7

 

    

f

          

  

f

 

      cresc.

  

            



   

     

 

  

    

     

cresc.

        

39

       

         

  

 

   

    





   

   

  

    

        

ff

    

  

     

      

    

  

   

 

molto rit.

ff



 

                       

        


8 42

  

A tempo ( e. = 48 )

 

 

           

 

      

44

  

      

          

    

 

   

 

 

        

   

           

46

 

        

          

 



 

3

  

 

3

    

         

         

    

f

 

 

     

 

      

    

 

  

 

3

       



 



f

      

 

  



   

    

 

           

p

p

f

  



    

               

 f

                

      

  

p

p

3

3

      

ff

 

     

                      




48

  

3

  

  

3

3



      

  

  

     

ff

  

     

49

3

      

3



3

    

 

    

3





3

    

   3

9

     3

 

 

 

  

 

     

  

                           3 3 3

 

 

    

3

3

3

  

 

  

    

  

  

    

  

  3                         

50

3

f

   

 

f

   

               

  

3

3

 

             

 

 


10 52

 

 



fff

          fff

         

         

 

 

 

 

    

                                                  

54

  





 

 

    

ff

           

dim. poco a poco

         

      



    

  

   

    

    

 

                                                       

  

56

 

        (ff)

          

  

 

  

   3

 

      

 

  

  

  

                                                 

 

     


11

58

  



   

   

            

  

    

    

 

      

                              

 

  

60

f

           

         

(f)

  

    

     

   

 

    

      3

   

                                                 62

 



       



 







3

3

3

         





3

 

      

                      

         

  

 

                     

3

3

      

         

     

  

 

   

    

 

 

 

                           


12

  

64





   mf

       

  

  

         

(mf)

          

                              

66

  

    



          

      

68

  



mp







    





       

 

   

f

 

 



    

     

 

 

  

 

   

       

 





 

 

    

       

              

           

(mp)

   

 

        

            

         

           

     

    

          

  

 

 

 

   

    

 

   


13

   rit.

70

  

 

   

p

 

   



                                    

73

  





e = 76 (Slower than Tempo I)

 



pp

    

  

p

 

   

   

75

   

       

    

   

     

  

  

                     

   mp

       

    

 



                        

                      

   





     

                 







      

         

                      3

                                                

        




14

       rit.

 

       

 

                     

77

        

e = 60 79

 



 

  

  

   

p

   

   

  

 

      

    

 

  



 



 

 

ppp

             ppp

   



        

molto rit.

               pp

   

n


II - Scherzo

 

Keane Southard

q = 148

 

 ff                    5

 

 

  









                     9



   

                   









 





                  

 

   

pp

 

                  

 

         

                        

©2016

f

     p


16 13

 

  

p

     

                         16

  

     







                        

ff

 

 

                         ff

  

mp

f

p

 



p

ff

f

 





    



mf

f

p

                                              

18

mf

  

 

mf

   

 

   

      

   


17 20



  

ff

            

f

         mp

                             f

23

    

 

           mp

    

        

                           f

     3

 f                           

 

 

                           f

3

26

              

 

    

    

    

           mp 3

3

          

                   mp

     

  

mp

   

         


18

          3

3

                 

 



32

     

     

34

             

q=q

29



       

ff

          ff                 

        

                       

                

      

  

       

  

   

   

      

                                  

 

       

    

  

          

 

  

            

               3

       

     

           

3



                   fff

fff

         


19 37

                             mf

f

  

 



     

      

         

  

mf

        



q=q

40



                         f

       42

      ff

 

   mp

 ff mp

sempre staccato





ppp

              



   

 

      

    

         

                                                        


20 44

 

 

 

       

             

 

                                                  

   

46

         





   

     

p

                            

48

                

                            p



 



                                         

        

            


21

      

50



 



     

        

 

                                                        

52

 

 

  

  

 

 

      

                                                  

54

  

     

   

                            

  

 



pp

 

  

                           pp


22

         

56

     

   



 



    

                                                  

            mf

58

 

 

  

     

                                                            

mf

 q=q

60

   

       

                  

                                                          




q=q



62

 



 

 

f

64

 

  

67

     

 7   

 

 



7



      



      



7

 

7

7

     



7

      



    7   

7

   

 



      



7   

 

7



    

7

  

 

f

f

     

7





 

 

7



 



    

 

   

ff

ff

f

  

              

        

 

 

23

  

   

7


24



70

    

  

7   

73

    

 

  7  



  

     7

    7

 



 

   

7  



 

     7

   

  7 

    7

 

  

      sfz 7

 

  

 

   

7

75

 

  



      7

 

       7

 

    

     7

 

     7

 


25

     

77

    



79

      

     







 7    

  



 

   

7

 





 

7   

    

  



7

 

  

  

7  

 7   

7

    

    

7



7

   

 

    

    

82



7

7

  



7

7

   

   

   

     

7


26 84

 

   

86

 



   





     

7



 

    



 

7

 mf



  



cresc. poco a poco

7



     

7

  

p



   

7

poco rit.

 

7

    

  

    

   

7



88

 p

 

 



  

7



7

A tempo



  

f

7

  

f



 

7

  

 

 

7




27 rit.

90

  

  

 

   



  

7





7

     

   

 



7



     

 

7

A tempo

    

93

        

ff

mf

f

              

                            

95

mp

                  mp

mf

f

 

          

   p

                

     





p




28 97

 







pp

                                                                                            pp

 

99

p







mp

 mf

mp

                                                                                     senza ped.!

101

 n

  3"-4", then attacca

                                               

  3"-4", then attacca

 


III - Passacaglia Keane Southard  

e = 76

                                ff                                  4

                                          

 p

       

  

p

  

  espress.



         

  

                        

                               

     

pp

                      

       

 

7

    

       

     

mp

       

p

 

                

 

  

  

  

  

   

        

 

©2016

 

    pp

 


30

            

 

9

 

mf

  

    

mp

11







  

 

  



   

  

      

   

   

   

  

   

     

  

  

   

 





mf

         

 

p

    

p

 

                5

    

    

 

mf

mf

  

  

f



              

f

    

mp

 

 

13

  p

  

p



                

           

 

 

  

 

                 

  

mf

  

 3       


31 15

 



p

19

 

    

 

 

mp

  

 3                                 

     

  

 

                    f                   

mf

 



  

  

         

  

       

   

  

 

  

    

mf

mf

       

mp

 



 

pp

            p           

17

 



  

  

  



3  

  

  

  

  

  

  

  



                 f



      

   


32

 

21

 f

 





  

   

 

f

23

 

 

 

  



 

  

 

 

 

 



   

 

 

 



   ff

 3         ff

     

   

  

   

  

    



    

3

  

  

  

  

  

 3          

   

  

  

  

      

           

  

     

  

  

   


33 (x = 64)

           24   3              molto rit.

        

               

     25

     3               

  

A tempo

   

27

 

p

fff

    

f

ff

    

3

  

             

 

  3

3

       

                           

              

        

   

3

  

3

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

f

  

ff

                                    

 3   3   3   3                                         3 

3

                                    

    

3

                            

fff

        

                     

    

   


34 29

 

           

   

mf

3

                               mf               

32

5

     

3

3

3

    

f

       

 

3

 

  

 

               

5

                   

        

 

   

  

       

   

 

ff

  

                   3

3

 

ff

molto rit.

                            

3

3

3

 

  

f

                          

       

34

 

 

         

    

fff

ffff

                                                       fff

               

ffff

         

   

bring out top notes

      


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