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Anjan Biswas

Researcher at King Abdulaziz University

Publications -  1038
Citations -  30538

Anjan Biswas is an academic researcher from King Abdulaziz University. The author has contributed to research in topics: Soliton & Nonlinear system. The author has an hindex of 70, co-authored 930 publications receiving 21970 citations. Previous affiliations of Anjan Biswas include North-West University & King Khalid University.

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Modified simple equation method for nonlinear evolution equations

TL;DR: The proposed algorithm has been successfully tested on two very important evolution equations namely Fitzhugh–Nagumo equation and Sharma–Tasso–Olver equation and results are very encouraging.
Book

Introduction to non-Kerr Law Optical Solitons

Anjan Biswas, +1 more
TL;DR: In this paper, the NLSE Bistable Solitons Arbitrary Pulse Propagation SOLITON-SOLITON INTERACTION Introduction Mathematical Formulation Quasi-Particle Theory STOCHASTIC PERTURBATION Introduction Kerr Law Power Law Parabolic Law Dual-Power Law OPTICAL COUPLERS Introduction Twin-Core Couplers Multiple-Couplers Magneto-Optic Waveguides OPTICAL BULLETS Introduction 1 + 3 Dimensions EPILOGUE HINTS and SOLUTIONS BIBLIOGRAPH
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Bright and dark solitons of the generalized nonlinear Schrödinger’s equation

TL;DR: In this paper, the generalized form of the nonlinear Schrodinger's equation was studied for the special cases of Kerr law, power law, parabolic law and dual-power laws.
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1-soliton solution of the K(m,n) equation with generalized evolution

TL;DR: In this paper, the 1-soliton solution of K (m, n ) equation with the generalized evolution term in it was obtained and the solitary wave ansatz was used to obtain the exact solution.
Journal ArticleDOI

Application of first integral method to fractional partial differential equations

TL;DR: In this article, a modified Riemann-Liouville derivative and first integral method are applied for constructing exact solutions of nonlinear fractional generalized reaction duffing model and nonlinear diffusion reaction equation with quadratic and cubic nonlinearity.