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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.
In this paper we discuss the nonlinear Klein-Gordon equation and we derive the new traveling wave solutions by applying trigonometric function series method. Also, they are complex linear combinations...
2006Vol.46No.5pp.787-792DOI: New Exact Traveling Wave Solutions for Compound KdV-Type Equation with Nonlinear Terms of Any Order DU Xing-Hua and LIU Cheng-Shi Department...
2006Vol.45No.6pp.991-992DOI: All Single Traveling Wave Solutions to (3+1)-Dimensional Nizhnok-Novikov-Veselov Equation LIU Cheng-Shi Department of Mathematics, Daqing Pe...
2005Vol.44No.5pp.799-801DOI: New Exact Envelope Traveling Wave Solutions of High-Order Dispersive Cubic-Quintic Nonlinear Schrödinger Equation LIU Cheng-Shi Departm...
2003Vol.40No.2pp.147-150DOI: A Class of Traveling Wave Solutions to Some Nonlinear Partial Differential Equations BAI Cheng-Lin Department of Communication Engineering,...
2005Vol.44No.3pp.479-482DOI: Solitary Wave and Non-traveling Wave Solutions to Two Nonlinear Evolution Equations YAN Zhi-Lian and LIU Xi-Qiang School of Mathematical Sc...
2005Vol.43No.5pp.787-790DOI: Exact Traveling Wave Solutions for a Kind of Generalized Ginzburg-Landau Equation LIU Cheng-Shi Department of Mathematics, Daqing Petroleum...

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