PDF

University of New Orleans University of New Orleans

ScholarWorks@UNO ScholarWorks@UNO

University of New Orleans Theses and

Dissertations Dissertations and Theses

5-16-2008

Rencontres Nocturnes For Trio Rencontres Nocturnes For Trio

Mary Jane Schiro Butera

University of New Orleans

Follow this and additional works at: https://scholarworks.uno.edu/td

Recommended Citation Recommended Citation

Butera, Mary Jane Schiro, "Rencontres Nocturnes For Trio" (2008). University of New Orleans Theses and Dissertations. 830.

https://scholarworks.uno.edu/td/830

A Thesis

Submitted to the Graduate Faculty of the University of New Orleans

in partial fulfillment of the requirements for the degree of

Master of Music in

The Department of Music

by

Mary Jane Schiro Butera

B.M. Loyola University, 1952

TABLE OF CONTENTS

Instrumentation………..iii

Abstract………..iv

Rencontres Nocturnes for Trio………1

ABSTRACT

The theme of the first movement of the of the trio is introduced by the violin

playing a lyrical melody of four measures. The melody is then imitated by the

cello. To make the trio a true one, the piano takes on the theme. This movement

is based on interplay between instruments of various combinations. The second

movement is made up of tonal colors.The piano introduces them by placid

strokes of chords. The singing quality of the violin adds great color to the

composition. The sonorous melodic line of the cello produces smooth quality of

sound. The third movement is reminiscent of a child’s carousel. It is playful and

  



Moderato q = 80

Moderato q = 80

For Violin, Cello and Piano

Mary Jane Schiro Butera



 



   

mp

 

with much expression

    

 _{  }



mp

               

 _{  }

4



 



           

    

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

6



 



      

mp

    



  

pp     mp



          

       

p 

   

 _{ }

8



 



   

     

p

   

p

          

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

p

crescendo gradually



    



 

  

crescendo gradully

 _{ }  _{       } _{  }   



crescendo gradually

            

crescendo

crescendo

        

   _   _{ } __{ } _ _{ } _  

 _{  }

14



 



        

mf

          ___         

mf

 _{        }

__

             

16



 



 _ 

mf

     _{  }  

 _ 

 

mf



         

 

mf    

     

f



    _ _

   

 

mf

               _f    

18



 



  _{ }  _{ } _ _{ }

mf

          

  _{ } _{     }

mf

          

 _

            _ 

f

_



   





          _

f

 



 



    

mf

          

mf

 

 

         

mf

   _ 

    

               mf

    

22

 



 

 



      

f



   

      

f



   

        

f

    

 _

   





 



24



 

 

 



        

 _

      

      









25



 

 

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

 _{   }

mp

  



mp



_{  }_{ }_{  }_{ }_ _

   _{ }

_

     _{  }

 

 



 

 

p

 _{ }                     

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



p



    _



          



p

 

   

   _{         }

29



 

 

p



 _ _ _ _ _ _ _ _{ }

       

p



 _ _ _  _ _ _  _{  } _{   }



p

   _{ }    _{ }

30



 

 

mf

       mf

      __{  }

 



mf

          

mf

     ___



mf

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



mf `

       

mf

          

32



 



         

mf

   _     _

  

        

mf

         

           

mf



 



        __ __

mf



 ___{ } 

          

  _{        }

     _mf 

       _{ }

m

        _ 

                    

36



 



  _{             }

 _              

38



 



  _{             }

 _              

                               

40



 

 

mf

  



 ___{   } ___ _{  }       



mf

                      



mf



    



 



  

 _{ }



crescendo poco a poco

 

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

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

44



 



             _ _  

           _    

   

  _{ }         _

           

  

  

46



 

 

crescendo poco a poco 



           _{   }        



crescendo poco a poco

       _    _  _ 



crescendo poco a poco

 _

         

  _{ }

   _     _{ }

48



 



    _{ }  

   _ _

     _{ }        

  _               

  _{ }_             



 



     _{     } 

           

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

              

51



 

 

f

   _{ }



f

 _{     }



mf

 

 _{            }

52



 



     _{    } 

      _{   } 

                

                

53



 

 

f



      

mf

               



f



      

mf

       _ _ _ _ _ _ _ _ _

 

f

   _       

f

     

    

f

                _{ }



 

 

mf

                  _ _ _ _ _ _



mf

 _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _



f



     



 _ __ _ _



f 

 _ _ _   

  



 _{ }_ _ _

57



 



         

mf

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

         

mf

              

      

f

    

   

     _

       

f

    

59



 



                        

 _ _ _ _ _ _ _ _ _ _ _ _{ } _ _ _ _ _{ } _ _ _ _ _

             _      

  

      _{ }_{ }  _ _    

61



 

 

mf

 

mf

  

 _ 

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

63



 

 

f

            

 

f

              



f

 

 _ _{       }     



f 

 

 _                

65



 

 

            _{    }

66



 

  

f     

      _

 

f

            _

                                 _

68



 



 _

  

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



 

 

fff



 _ _{}  _{ }



f f

 _ _  _{ }



f f

   _{   }                  

 



 _{   }          

 _{ }  _ 

71



 

 

ff

    _{   }



ff



 _{      }



ff

 

 



 

       __ 

72



 

 

ff   



 _sfz   



ff   

  

sfz

   



ff

 

  

   __{  }   



 _ _ 

sfz

  _

  

       

 

  

       





1 q=75

q=75

Second Movement



 



       

       



legato

legato

   _{     } mp          

8



 



 

much expression

                  

 _ mp _{   }

 

p

dolce

    

  

 

13



 



       _ _{ }           

 _{ }

p

 

p

      

  

pp

  

 

 _{ }

  

 _

 _{   } 

       

17



 



      

pizz.



pp



 _{          }

     

p

               

3



tenuto



          





      __   

similar 



 



            

       

3

p



          

3



   

 _   _  _  

         _ _  

24



 



     

          

 

legato

         

    

 _{   }

  

 _{ }

27



 

  

arco

p

          

f

       

 

p

           

f





  

   _{ }    _{ }

f



 _ _{ } _



    



  

    



  

      

3 3

3 3

3 3

3 3

3

3 3

30



 



              

              

 

f



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



 



                  _

mp

            _{ } 

mp

        

 _{  }  _

     mp       

  _  _ _{ }  _  _ _{ } _    _{ } 

37



 



    _legato   



dolce

  

legato

       

p

   



dolce

       

p

   

p

    

42



 



   

p

  _{   }

mf

 

   _{   }        _{  }  

       _       

 _{    }

47



 



             _ _

          

   3    3    _     



 _{   }

  

una corda 



 



     

    

much expression              

          



          

57



 



  _{ } _ _ 

            _{  }     

  

 _{   }

 

61



 



  

much expression

              

        _{      }   

           

           

65



 



      

ppp

        

           





   _{          } 

     

ppp

Third Movement =120

=120 

 

 



   

 _{   }

           _          _{     }gli_ ss. 

 _mf

similar              

 

72



 



    

 _{   }

    _     _          _{     }gliss . 

                 

 

76



 

 

arco 

mf

 _{               } _{ }  



arco mf

        _{   }



mf

   _{  }      _{  }  

mf



 _{ } _

            

79



 



      gliss.   

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

            

   _{ }      



 



    _{ }

f

     gliss.  

          

      

sfz



sfz

   

            

 

    

85



 



 arco

f                  



f

   

f

              

   _{ }    _{ }    _{ } 

88



 





 



      gliss.   

     _ gliss.   

   _{ }   

sfz

    _{ }       

              

90



 

 

f



       _

mf



         _  



f

 _{  }

m f

    _{   }

   _{ }     _{ } 



 

 

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



 gliss. 



f

  _{       }  _ gliss

. 

   _     _{ }



 _  _  _ 

94



 

 

f              

 

f`         

 _{   } gliss.



sfz

     _

sfz

      

sfz

     

sfz

    _{ } _

96



 



  _{ }  glis

s.  

  _gliss. 

gliss .    sfz     _{ } sfz     _{ } _{ }       _{}                           98        _{  }       _{  }  

f        

       _         _ _                 101       pizz ff    _    

 _ pizz

103         _                               _{}                        105       pizz. ff    _ _{ }  

 _ pizz.

107     pizz. ff

   _ _{ }         arco _{ }  

     f    _          f     _{ }                 _{}      _{}            115                             

   f



 



              

 f



 

 









 

118



 

 

f

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

f  

 

 _{ } _{ } _ _ _{  } _{ }

 

   _{}

 

   _{}



 _



  

 

  

119



 

 

mf

 _{  }

mf

     _{   }



mf

 _{  }

mf

    _{   }



mf

     _      _

mf

    

   

    

   

 _  _ 



121



 



   _{        }  gliss.     _{         } gliss. 

                 

   

 





 



  _  _{ }

mf

     _{   }

  _{  }

mf

    _{   }

           

mf

     _{ }

   

        

125



 



   _{        }   gliss. 

   _{         }  gliss. 

                         

127



 





 



   

 _  _

            

mf

    _{ }     _{ }

 

 

  _  _ 

129



 

  

mf

       

f

        _{ }  

mf         f

   _{ }

           

f

    

   gliss.  



 



         

ff

      

       

ff

       

            

ff

    _{ }     _{ }

    

 _ 

133



 



           

ff

               

   

ff

         gliss. 

                  

   gliss.  

135



 



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

      _{ } 

        gliss. 

    

136



 

 

ff

       

ff

     

   

ff

  

ff

      

fff



  

 

        gliss.       

fff

  

Mary Jane Schiro Butera entered Loyola University of the South in

1948. She graduated in February 1952 with a Bachelor of Music in piano

and music theory. She entered University of New Orleans in 2001, and

received a Master degree in music composition in May 2008. Mary Jane

composed: Le Violon Gracieux et Joli for Violin and Piano that was

premiered in Austria. Other various works are: Variations on a Theme

“The Oak AndThe Ash” for Piano, Two Songs for Soprano and Piano,

Vioclarello for Violin, Clarinet and Cello, Lunar Waves for Solo Flute,

Tommy Learns A Lesson for Solo Piano, The Call of Love forBaritone

and Piano, Clarinet Capers for SoloClarinet, and finally Rencontres