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[PDF] Top 20 A Better Approximation to the Solution of Burger-Fisher Equation

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A Better Approximation to the Solution of Burger-Fisher Equation

A Better Approximation to the Solution of Burger-Fisher Equation

... “The Solution of the Nonlinear Dispersive K(m,n) Equation by RDT Method”, International Journal of Nonlinear Science, ...Dynamics Equation”, ... See full document

5

An Improved Algorithm for the Solution of Generalized Burger Fishers Equation

An Improved Algorithm for the Solution of Generalized Burger Fishers Equation

... Generalized Burger-Fisher equation, being a nonlinear partial differential equation, is of great importance for describing the interaction between reaction mechanisms, convection effects, and ... See full document

6

Application of the enhanced modified simple equation method for Burger Fisher and modified Volterra equations

Application of the enhanced modified simple equation method for Burger Fisher and modified Volterra equations

... simple equation method plays a vital role in finding an exact traveling wave solution of nonlinear evolution equations (NLEEs) in engineering and mathematical ...simple equation method to find the ... See full document

8

Computationally Efficient Modelling of Stochastic Spatio-Temporal Dynamics in Biomolecular Networks

Computationally Efficient Modelling of Stochastic Spatio-Temporal Dynamics in Biomolecular Networks

... much better approximation of the true network dynamics than the ordinary differential equation based model, and in fact closely approximates the exact solution provided by solving the reaction ... See full document

7

An improved pseudospectral approximation of generalized Burger-Huxley and Fitzhugh-Nagumo equations

An improved pseudospectral approximation of generalized Burger-Huxley and Fitzhugh-Nagumo equations

... In this research paper, we have proposed improved time-space pseudospectral method for numerical solution of generalized Burger-Huxley and time dependent Fitzhugh-Nagumo equations. The proposed scheme is ... See full document

15

An approximation to the solution of Benjamin-Bona-Mahony-Burgers equation

An approximation to the solution of Benjamin-Bona-Mahony-Burgers equation

... The system (2.9) and (2.10) contain N + 1 equations and N + 1 unknowns λ n+1 j which can be obtain by Gaussian elimination method. First, we find value of u 0 from initial condition and then determine value of λ 0 j from ... See full document

9

Travelling Wave Solution of the Fisher Kolmogorov Equation with Non Linear Diffusion

Travelling Wave Solution of the Fisher Kolmogorov Equation with Non Linear Diffusion

... one-dimensional Fisher-Kolmogorov equation with density dependent non-linear ...The Fisher equation with non-linear diffusion is known as modified Fisher ...wave solution of ... See full document

13

Variational iteration transform method for 
		solving burger and coupled burgers equations

Variational iteration transform method for solving burger and coupled burgers equations

... Since exact solutions of most of the differential equations do not exist, approximation and numerical methods are used for the solutions of the FDEs Ali et al. [3] applied B-spline finite element methods to the ... See full document

7

On the numerical solution of Fisher’s equation with coefficient of diffusion term much smaller than coefficient of reaction term

On the numerical solution of Fisher’s equation with coefficient of diffusion term much smaller than coefficient of reaction term

... differential equation (MMPDE) to solve a scaled Fisher’s equation and the initial condition consisting of an exponential ...algebraic equation (MMDAE) method to solve the same problem of scaled ... See full document

33

Solution of space time fractional generalized KdV equation, KdV burger equation and Bona-Mahoney-Burgers equation with dual power-law nonlinearity using complex fractional transformation

Solution of space time fractional generalized KdV equation, KdV burger equation and Bona-Mahoney-Burgers equation with dual power-law nonlinearity using complex fractional transformation

... sub- equation method is one of them ...exact solution of the non-linear differential ...Boussinesq equation. The Fractional sub-equation method [13-14] and Generalized Tanh-method [11] are ... See full document

16

MODIFIED ABOODH HOMOTOPY PERTUBATION METHOD FOR SOLVING NONLINEAR GAS DYNAMIC EQUATION

MODIFIED ABOODH HOMOTOPY PERTUBATION METHOD FOR SOLVING NONLINEAR GAS DYNAMIC EQUATION

... In this paper, we present a reliable combination of Aboodh Transform and Modified Homotopy perturbation method to solve nonlinear gas dynamic equations. Some problems were solved to demonstrate the capability and ... See full document

12

Asymptotic Analysis of the parton branching equation at LHC Energies

Asymptotic Analysis of the parton branching equation at LHC Energies

... The total multiplicity distribution of partons within a jet [4] can be expressed as Markov branching processes of quarks (q) and gluons (g) [5]. Considering the processes g → g +g, q → q +g, g → q + q, and g → g +g + g ... See full document

8

Quasi Exact Solution of the Fisher Equation

Quasi Exact Solution of the Fisher Equation

... The Fisher Equation (FE) introduced to describe the spreading of genes [1] has found applications in different fields of research ranging from ecology [2] to plasma physics ...a solution of “quasi ... See full document

6

The steady state characteristics of the tilting pad gas journal bearing

The steady state characteristics of the tilting pad gas journal bearing

... This thesis is concerned with an analytical approximation to the steady-state solution of Reynold's equation, which makes possible the separation of axial and circumferential characteris[r] ... See full document

186

Theory and measurements of harmonic generation in semiconductor superlattices with applications in the 100 GHz to 1 THz range

Theory and measurements of harmonic generation in semiconductor superlattices with applications in the 100 GHz to 1 THz range

... Institute for Physics of Microstructures, RAS, Nizhny Novgorod, 603087, Russia (Received 21 December 2016; revised manuscript received 11 June 2017; published 25 July 2017) This manuscript describes harmonic generation ... See full document

5

A Numerical Solution to the Inverse Problem of Supersonic-Nozzle Design

A Numerical Solution to the Inverse Problem of Supersonic-Nozzle Design

... The relative difference of the most influential variable p(x) from the calculation with FLUENT according to the set equation (14) shows a very small deviation of the pressure change. The example below illustrates ... See full document

8

An approximate analytical solution of Richards equation with finite boundary

An approximate analytical solution of Richards equation with finite boundary

... analytical solution of the Richards equation (RE) for the horizontal infiltration ...The solution is suitable for arbitrary hydraulic diffusivity in water ... See full document

11

Analytical Method in Solving Flow of Viscoelastic Fluid in a Porous Converging Channel

Analytical Method in Solving Flow of Viscoelastic Fluid in a Porous Converging Channel

... analytical solution, so these equations should be solved using special ...analytic solution of equation; such methods include the Adomian decomposition method 9–12, the homotopy perturbation method ... See full document

12

Parameter estimation in groundwater flow models with distributed and pointwise observations

Parameter estimation in groundwater flow models with distributed and pointwise observations

... Our goal in this paper is to demonstrate continuous dependence and conver- gence of approximation results relevant to the identication of k and g from data. In the next section we analyze solutions of (1) as ... See full document

17

About the Accuracy and the Grid Convergence of the Numerical Solution of the Energy Equation in Fluid Film Lubrication

About the Accuracy and the Grid Convergence of the Numerical Solution of the Energy Equation in Fluid Film Lubrication

... The numerical solution of the energy equation based on the Lobatto points collocation method 152. The Lobatto Point Collocation Method (LPCM) is based on the approximation of the temper[r] ... See full document

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