Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"Analytical Solutions of Some Two-Point Non-Linear Elliptic Boundary Value Problems"
written by Vembu Ananthaswamy, Lakshmanan Rajendran,
published by Applied Mathematics, Vol.3 No.9, 2012
has been cited by the following article(s):
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[8] An iterative technique for solving a class of local and nonlocal elliptic boundary value problems
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[9] Mathematical Analysis of the Predator-Prey Holling Type-II Effect of Fading Memory using a new approach to Homotopy perturbation method
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[10] An approximate analytical solution to turing instabilities and spatio-temporal chaos in ratio-dependent Holling–Tanner model using a new approach to …
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[11] Semi-analytical solution for amperometric enzyme electrode modelling with substrate cyclic conversion using a new approach to Homotopy perturbation method
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[12] Adaptıve Free Boundary Solutıons To Boundary Layer Flow Problems Wıth Wall SLIP
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[13] Analytical expressions of a third grade fluid flow through porous medium using the Homotopy perturbation method
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[14] SIMPLE ANALYTICAL EXPRESSION OF NON-LINEAR HEAT TRANSFER EQUATION BY NEW HOMOTOPY PERTURBATION METHOD
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[15] Analytical expression of effectiveness factor for immobilized enzymes system with reversible Michaelis-Menten kinetics
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[16] Artificial Neural Network Technique for Solution of Nonlinear Elliptic Boundary Value Problems
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[17] Analytical Expression of Effectiveness Factor for Immobilized Enzymes System with Reversible Michaelis Menten Kinetics
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[18] A Simple Analytical Expression of a Non-Linear Boundary Value Problem for an Immobilized Oxidase Enzyme Electrode Using the New Homotopy Perturbation Method
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[19] Application of the Homotopy Perturbation Method in Steady State Brusselator Model
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[20] Approximate Analytical Solution of Chemo Attractant Gradient Sensing Based on Receptor-regulated Membrane Phospholipid Signaling Dynamics
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[21] A simple solution of the Bratu problem
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[22] Approximate Analytical Expressions of Non-linear Boundary Value Problem in an Amperometric Biosensor Using the New Homotopy Perturbation Method
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[23] Analytical Expressions for an Electrochemical Biosensor employing the Enzymes Glucose Oxidase & Horseradish Peroxidase using the Homotopy Perturbation Method
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[24] Non-Bayesian and Bayesian Estimation for Generalized Rayleigh Distribution
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[25] Simple analytical expressions of the non-linear reaction diffusion process in an immobilized biocatalyst particle using the New Homotopy perturbation method
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[26] Analytical Solution of Non-linear Boundary Value Problem for the Electrohydrodynamic Flow Equation
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[27] APPROXIMATE ANALYTICAL EXPRESSION OF THERMAL RADIATION EFFECT ON INHERENT IRREVERSIBILITY IN A VARIABLE VISCOSITY CHANNEL FLOW
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[28] THEORETICAL ANALYSIS OF EPIDEMIC MODELS WITH RANDOM COEFFICIENTS
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[29] A comment on Liao's Homotopy analysis method
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[30] A Simple Analytical Expression of a Non-Linear Boundary Value Problem for an Immobilized Oxidase Enzyme Electrode Using the New Homotopy Perturbation …
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[31] Simple analytical expressions of the non-linear reaction diffusion process in an immobilized biocatalyst particle using the New Homotopy perturbation …
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[32] Analytical Expressions for an Electrochemical Biosensoremploying the Enzymes Glucose Oxidase & HorseradishPeroxidase using the Homotopy Perturbation Method
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[33] The variational spline method for solving Troesch's problem
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[34] Analysis of non-linear reaction-diffusion processes with Michaelis-Menten kinetics by a new Homotopy perturbation method
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[35] APPROXIMATE ANALYTICAL SOLUTION OF NON-LINEAR REACTION-DIFFUSION EQUATION IN MICROWAVE HEATING MODEL IN A SLAB: HOMOTOPY ANALYSIS METHOD
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