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Rhythmus [Электронный ресурс] : for violoncello and piano commissioned by Basso Moderno Duo PDF

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Preview Rhythmus [Электронный ресурс] : for violoncello and piano commissioned by Basso Moderno Duo

Rhythmus for violoncello and piano Julia GOMELSKAYA commissioned by Basso Moderno Duo (USA) q = 72-74     Violoncello        vibr.                 f sf mf       p Piano                                      Vc. 3   vibr.                               sf sf sf Pno.                                                  5    x=x   Vc.           mp x=x                       sf sf Pno.                        Ped. sempre  7   espressivo      vibr.    Vc.         mp 2                           Pno. p        (Ped. sempre) Copyright © Julia Gomelskaya 2005 www.juliagomelskaya.ukr.net [email protected] 2 2 10     2    2       Vc.                       Pno.           13 x=x      Vc.    vibr.               2 x=x  mf                sf mf Pno.                                        16 Vc.             vibr.                              sf sf Pno. sf sf                                                         18                Vc.   sf                 Pno. sf sf mf sf                                            3 20 pizz.    Vc.                    mf           sf sf Pno. mf                                                 22 Vc.                         Pno. mp                                    arco 24     Vc.       mp             Pno. p                            26 x=x        Vc.                  x=x       Pno. p                 Ped. sempre 4 espressivo rubato 28          Vc.             espressivo rubato p                         Pno. p                               Ped. sempre 31 2 Vc.        2  vibr.                          p Pno.                              34   vibr. 2 2           Vc.          vibr.                      Pno.                              37 x=x  2 Vc.               x=x                      Pno.                              5 40   Vc.                                   Pno. mp                43 pizz. Vc.                mp                    3 Pno.                 46  Vc.                                 espressivo cantabile     Pno. 3 3 p               mf con Ped. 5 50 arco    Vc.      vibr.            p             p Pno.   5            6 55  3 Vc.      vibr.             mp       p         Pno.                  60  vibr.     vibr.       Vc.                    Pno. p 5 mp Ped. sempre        5        senza Ped. 63     Vc.                         Pno.             Vc. 65                        mf             Pno. mp                con Ped.  7 70     vibr.        Vc.   3           Pno. p 5     73 pizz. with hit    Vc.                          sf              Pno. p leggiero            75  Vc.        gliss.  f                      Pno.                            77    Vc.       f                                     Pno.                          8 79    Vc.                                                      Pno. mp p                          con Ped. 81  Vc.                                          Pno.  3  3                              83  Vc.                                       Pno.                            85 arco  Vc.                p                              3 Pno. p   3                   9 87 3    Vc.           gliss.                                             Pno.                           89  Vc.              p                           Pno.    p                       con Ped. 91 Vc.  gliss.     3              mp                   Pno.  3                       3 94 mf 3 Vc.                                       3   Pno. mf    3                        con Ped.   10 97 Vc.                                                     Pno.                        99 Vc.                       3                                       Pno.             3                        Vc. 101            vibr.                           Pno.                            103                       Vc.                               Pno.                            

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