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2013
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# Kamyar Hosseini

## Publications:

 Hosseini K., Mirzazadeh M., Dehingia K., Das A., Salahshour S. A Study of Different Wave Structures of the $(2 + 1)$-dimensional Chiral Schrödinger Equation 2022, Vol. 18, no. 2, pp.  231-241 Abstract In the present paper, the authors are interested in studying a famous nonlinear PDE referred to as the $(2 + 1)$-dimensional chiral Schrцdinger (2D-CS) equation with applications in mathematical physics. In this respect, the real and imaginary portions of the 2D-CS equation are firstly derived through a traveling wave transformation. Different wave structures of the 2D-CS equation, classified as bright and dark solitons, are then retrieved using the modified Kudryashov (MK) method and the symbolic computation package. In the end, the dynamics of soliton solutions is investigated formally by representing a series of 3D-plots. Keywords: $(2 + 1)$-dimensional chiral Schrödinger equation, traveling wave transformation, modified Kudryashov method, different wave structures Citation: Hosseini K., Mirzazadeh M., Dehingia K., Das A., Salahshour S.,  A Study of Different Wave Structures of the $(2 + 1)$-dimensional Chiral Schrödinger Equation, Rus. J. Nonlin. Dyn., 2022, Vol. 18, no. 2, pp.  231-241 DOI:10.20537/nd220206