Journal of Applied Mathematics and Physics

Journal of Applied Mathematics and Physics

ISSN Print: 2327-4352
ISSN Online: 2327-4379
www.scirp.org/journal/jamp
E-mail: jamp@scirp.org
"On the Exact Solution of Burgers-Huxley Equation Using the Homotopy Perturbation Method"
written by S. Salman Nourazar, Mohsen Soori, Akbar Nazari-Golshan,
published by Journal of Applied Mathematics and Physics, Vol.3 No.3, 2015
has been cited by the following article(s):
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[5] Analytic Solutions of Fractal and Fractional Time Derivative-Burgers–Nagumo Equation
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[7] Banach Contraction Method and Tanh-coth Approach for the Solitary and Exact Solutions of Burger-Huxley and Kuramoto-Sivashinsky Equations
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[9] Numerical solution of Burger-Huxley second order partial differential equations using splines
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[10] Optimal Homotopy Asymptotic Method to the Korteweg-de Vries-Burgers Equation
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[11] The Riccati Equation Method with Variable Expansion Coefficients for the Exact Solution of the Fisher Type Equation
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[12] Error analysis and numerical solution of Burgers–Huxley equation using 3-scale Haar wavelets
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[13] An algorithm for solving the Burgers–Huxley equation using the Elzaki transform
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[14] Exact solutions of the Burgers–Huxley equation via dynamics
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[15] Traveling wave solutions and stability behaviours under advection dominance for singularly perturbed advection-diffusion-reaction processes
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[16] Analytic radiation model for perfect fluid under homotopy perturbation method
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[17] Symmetry Reductions, Dynamical Behavior and Exact Explicit Solutions to a Class of Nonlinear Shallow Water Wave Equation
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[18] Kinky periodic pulse and interaction of bell wave with kink pulse wave propagation in nerve fibers and wall motion in liquid crystals
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[19] Dynamical analysis on traveling wave of a reaction–diffusion model
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[21] Finite Dimensional Dynamics and Exact Solutions of Burgers–Huxley Equation
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[22] Perturbation Iteration Transform Method for the Solution of Burgers–Huxley Equation
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[23] Mathematical and Numerical Study of Coupled KdV System and Burgers–Huxley Equation
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[24] On The Exact Solution of Nonlinear Differential Equations Using Variational Iteration Method and Homotopy Perturbation Method
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[25] Control of Chaos by Nonfeedback methods for the Burger's–Fisher equation
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[26] Mathematical and Numerical Study of Nonlinear Differential Equations
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[27] KdV System and Burgers–Huxley Equation using the Laplace Adomian Decomposition Method
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[28] The Burger's–Fisher equation using the Adomian Decomposition Method (ADM)
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[32] Nonequilateral Hexagonal Patterns in the Newell-Whitehead-Segel Equation
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[33] Travelling Pulse Solutions to the Burgers-Huxley Equation
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[34] Stable Spatially localized Solutions and Holes in Burgers-Huxley Equation
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[35] Fast and Slow Waves in the Fisher/KPP-Type Equation, A Survey for the Exact Solution
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[48] The Extended Tanh Method to the Generalized Burgers-Huxley Equation
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[56] The Variational Iteration Method to Solve the Korteweg-de Vries-Burgers Equation
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[58] The Variational Iteration Method for the Newell-Whitehead-Segel Equation
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[59] Series Solution of Weakly-Singular Kernel Volterra Integro-Differential Equations by the Combined Laplace-Adomian Method
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[60] The Exact Solution of Fitzhugh–Nagumo Equation by the Variational Iteration Method
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[61] A Comparison between the Variational Iteration Method and the Homotopy Perturbation Method for the Burgers-Huxley Equation
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[62] A Computational Meshless Method for The Burgers-Huxley Equation
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[63] Exact and Approximate Solutions of the Perturbed Fitzhugh–Nagumo Equation
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[64] The Exact Solution of Nonlinear Differential Equations by the Homotopy Perturbation Method
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[65] Control of Chaos by Nonfeedback Methods in the Fisher Type Equations
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[67] The Exact Solution of Burgers-Huxley Equation by Adomian Decomposition Method (ADM)
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[68] On the Homotopy Perturbation Method for the Exact Solution of Fitzhugh–Nagumo Equation, pp. 32-43
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[69] Application of the Variational Iteration Method and the Homotopy Perturbation Method to the Fisher Type Equation, pp. 1-9
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[70] Application of the variational iteration method and the homotopy perturbation method to the Fisher type equation
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[71] Exact Radiation Model For Perfect Fluid Under Maximum Entropy Principle
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