NEW EXACT SOLUTIONS FOR KLEIN-GORDON EQUATION
NEW EXACT SOLUTIONS FOR KLEIN-GORDON EQUATION
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Abstract
In this paper, we applied the improved Bernoulli sub-equation function method for the Klein-Gordon equation. Firstly, we reduced the equation to a nonlinear ordinary differential equation with the aid of wave transform. Then we obtained various new exact solutions via the method. These solutions can play an important role in engineering and physics. For some solutions, we drew two and three-dimensional graphics to understand physical behaviors. We performed all the calculations and graphs in this article by Wolfram Mathematica.
Description
ORCID
Keywords
Klein-Gordon Equation, Improved Bernoulli sub-equation function method, Exact solutions, Fizik, Matematik, Fizik, Partiküller Ve Alanlar, Bernoulli Differential Equation, Klein–Gordon Equation, Nonlinear System, Integro-Differential Equation, Bernoulli’S Principle, Klein-Gordon Equation;Improved Bernoulli sub-equation function method;Exact solutions, Mathematical Physics, Matematiksel Fizik
Fields of Science
0103 physical sciences, 01 natural sciences
Citation
DÜŞÜNCELİ F (2020). NEW EXACT SOLUTIONS FOR KLEIN-GORDON EQUATION. Middle East Journal of Science, 6(2), 34 - 40.
WoS Q
Scopus Q
OpenCitations Citation Count
2
Volume
6
Issue
2
Start Page
34
End Page
40
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