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Browsing by Author "G.N.Nugmanova"

Browsing by Author "G.N.Nugmanova"

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  • ON THE INTEGRABLE GENERALIZATION OF THE 1D TODA LATTICE 
    P.Yu.Tsyba; K.R.Esmakhanova; G.N.Nugmanova; R.Myrzakulov (2013-04-18)
    A generalized Toda Lattice equation is considered. The associated linear problem (Lax representation) is found. For simple case N = 3 the -function Hirota form is presented that allows to construct an exast solutions ...
  • ON THE INTEGRABLE GENERALIZATION OF THE 1D TODA LATTICE 
    P.Yu.Tsyba; K.R.Esmakhanova; G.N.Nugmanova; R.Myrzakulov (2013-06-21)
    A generalized Toda Lattice equation is considered. The associated linear problem (Lax representation) is found. For simple case N = 3 the -function Hirota form is presented that allows to construct an exast solutions of ...
  • ON THE SOLITON GEOMETRY IN MULTIDIMENSIONS 
    R.N.Syzdykova; Kur. R. Myrzakul; G.N.Nugmanova; R.Myrzakulov (2013-04-24)
    The connection between multidimensional soliton equations and dif-ferential geometry of surfaces/curves is discussed. A classes integrable surfaces (and/or curves) corresponding to the well known (2+1) - di-mensional soliton ...
  • ON THE SOLITON GEOMETRY IN MULTIDIMENSIONS 
    R.N.Syzdykova; Kur. R. Myrzakul; G.N.Nugmanova; R.Myrzakulov (2013-04-19)
    The connection between multidimensional soliton equations and differential geometry of surfaces/curves is discussed. A classes integrable surfaces (and/or curves) corresponding to the well known (2+1) - dimensional soliton ...
  • ON THE SOLITON GEOMETRY IN MULTIDIMENSIONS 
    R.N.Syzdykova; Kur. R. Myrzakul; G.N.Nugmanova; R.Myrzakulov (2013-06-13)
    The connection between multidimensional soliton equations and differential geometry of surfaces/curves is discussed. A classes integrable surfaces (and/or curves) corresponding to the well known (2+1) - dimensional soliton ...
  • SOLITON EQUATIONS IN 2+1 DIMENSIONS: REDUCTIONS, BILINEARIZATIONS AND SIMPLEST SOLUTIONS 
    N.K.Bliev; G.N.Nugmanova; R.N.Syzdykova; R.Myrzakulov (2013-04-19)
    In the preceding paper [13], we presented, in particular, the some (2+1)-dimensional integrable reductions of the M-IX equation, moreover, their gauge equivalent counterparts. In this paper, we first construct the some ...

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