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Absence of traveling wave solutions of conductivity type for the Novikov-Veselov equations at zero energy
traveling wave conductivity type the Novikov-Veselov equations zero energy
2011/7/27
Abstract: We prove that the Novikov-Veselov equation (an analog of KdV in dimension 2 + 1) at zero energy does not have sufficiently localized soliton solutions of conductivity type.
New Complexiton Solutions of (2+1)-Dimensional
Nizhnik-Novikov-Veselov Equations
rational expansion method (2+1)-dimensional
Nizhnik-Novikov-Veselov equations complexiton solutions
2007/8/15
2006Vol.46No.3pp.407-414DOI:
New Complexiton Solutions of (2+1)-Dimensional
Nizhnik-Novikov-Veselov Equations
ZHANG Yuan-Yuan, ZHENG Ying, and ZHANG Hong-Qing
Departmen...
Restudy of Structures and Interactions of Solitons in
(2+1)-Dimensional Nizhnik-Novikov-Veselov Equations
2007/8/15
2006Vol.45No.1pp.1-8DOI:
Restudy of Structures and Interactions of Solitons in
(2+1)-Dimensional Nizhnik-Novikov-Veselov Equations
RUAN Hang-Yu1,2 and CHEN Yi-Xin2
1 Ins...
Bäcklund Transformations for the Initial Problems of Nizhnich and Nizhnich-Novikov-Veselov Equations
Bä cklund transformation
initial problem Nizhnick equation Nizhnich-Novikov-Veselov equation homogeneous balance method
2007/8/15
2003Vol.40No.1pp.15-18DOI:
Bäcklund Transformations for the Initial Problems of Nizhnich and Nizhnich-Novikov-Veselov Equations
SU Hong-Ling,1
WANG Ming-Liang,2 and QIN Men...