Soliton solutions of a generalized Klein–Gordon equation with power-law nonlinearity via the first integral method

Authors

  • S. Subhaschandra Singh Department of Physics, Imphal College, Imphal-795001, Manipur, India

DOI:

https://doi.org/10.26577/ijmph.2018.v9i2.268

Abstract

This paper studies solitary wave solutions of a generalized nonlinear Klein-Gordon (KG) equation with power-law nonlinearity via the so-called first integral method. Using the method, some soliton solutions of the equation are obtained. The method is hereby shown to be an efficient and reliable mathematical tool for solving many nonlinear evolution equations arising in a number of problems in science and engineering.

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Published

2018-12-29

How to Cite

Singh, S. S. (2018). Soliton solutions of a generalized Klein–Gordon equation with power-law nonlinearity via the first integral method. International Journal of Mathematics and Physics, 9(2), 116–121. https://doi.org/10.26577/ijmph.2018.v9i2.268

Issue

Vol. 9 No. 2 (2018): International Journal of Mathematics and Physics

Section

PHYSICS

License

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