| Abstract |
The Lie Symmetry analysis is a powerful technique for finding new exact and explicit solutions of the nonlinear partial differential equations (PDEs). Recently the Lie symmetry approach has been extended for the fractional differential equations which are obtained by replacing integer order derivative in the PDEs by the fractional derivative. In this talk, we will discuss the Lie symmetry analysis of “Nonlinear Schrodinger Equation with Nonlocal Nonlinearity and Cubic Nonlinearity”. Also, we will discuss the conservation laws obtained from the Lie symmetries of fractional Schrodinger equation.
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