2006•Communications in Theoretical PhysicsOpen access

New Exact Solutions to Dispersive Long-Wave Equations in (2+1)-Dimensional Space

Yinghui Tian, Hanlin Chen, Liu Xi-Qiang

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Abstract

New exact solutions expressed by the Jacobi elliptic functions are obtained to the (2+1)-dimensional dispersive long-wave equations by using the modified F-expansion method. In the limit case, new solitary wave solutions and triangular periodic wave solutions are obtained as well.

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What this paper is about

New exact solutions expressed by the Jacobi elliptic functions are obtained to the (2+1)-dimensional dispersive long-wave equations by using the modified F-expansion method. In the limit case, new solitary wave solutions and triangular periodic wave solutions are obtained as well.

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Available abstract

New exact solutions expressed by the Jacobi elliptic functions are obtained to the (2+1)-dimensional dispersive long-wave equations by using the modified F-expansion method. In the limit case, new solitary wave solutions and triangular periodic wave solutions are obtained as well.

Key concepts: Exact solutions in general relativity, Space (punctuation), Wave equation, Physics, Dispersive partial differential equation, Kondratiev wave, Mathematical physics, Mathematical analysis

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