Lie symmetry analysis of the time fractional KdV-type equation
J Hu, Y Ye, S Shen, J Zhang - Applied Mathematics and Computation, 2014 - Elsevier
J Hu, Y Ye, S Shen, J Zhang
Applied Mathematics and Computation, 2014•ElsevierThe Lie symmetry analysis method is extended to deal with the time fractional KdV-type
equation. It is shown that this equation can be reduced to an equation with the Erdélyi–
Kober fractional derivative. This method can also be applied to symmetry classification of
fractional equations with some arbitrary functions.
equation. It is shown that this equation can be reduced to an equation with the Erdélyi–
Kober fractional derivative. This method can also be applied to symmetry classification of
fractional equations with some arbitrary functions.
Abstract
The Lie symmetry analysis method is extended to deal with the time fractional KdV-type equation. It is shown that this equation can be reduced to an equation with the Erdélyi–Kober fractional derivative. This method can also be applied to symmetry classification of fractional equations with some arbitrary functions.
Elsevier
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