Novel hyperbolic and exponential ansatz methods to the fractional fifth-order Korteweg–de Vries equations
Advances in Difference Equations, 2020•Springer
This paper aims to investigate the class of fifth-order Korteweg–de Vries equations by
devising suitable novel hyperbolic and exponential ansatze. The class under consideration
is endowed with a time-fractional order derivative defined in the conformable fractional
derivative sense. We realize various solitons and solutions of these equations. The fractional
behavior of the solutions is studied comprehensively by using 2D and 3D graphs. The
results demonstrate that the methods mentioned here are more effective in solving problems …
devising suitable novel hyperbolic and exponential ansatze. The class under consideration
is endowed with a time-fractional order derivative defined in the conformable fractional
derivative sense. We realize various solitons and solutions of these equations. The fractional
behavior of the solutions is studied comprehensively by using 2D and 3D graphs. The
results demonstrate that the methods mentioned here are more effective in solving problems …
Abstract
This paper aims to investigate the class of fifth-order Korteweg–de Vries equations by devising suitable novel hyperbolic and exponential ansatze. The class under consideration is endowed with a time-fractional order derivative defined in the conformable fractional derivative sense. We realize various solitons and solutions of these equations. The fractional behavior of the solutions is studied comprehensively by using 2D and 3D graphs. The results demonstrate that the methods mentioned here are more effective in solving problems in mathematical physics and other branches of science.
Springer
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