High Accurate Fourth-Order Finite Difference Solutions of the Three Dimensional Poisson’s Equation in Cylindrical Coordinate

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ISSN Print: 2161-1203
ISSN Online: 2161-1211
www.scirp.org/journal/ajcm
E-mail: ajcm@scirp.org

"High Accurate Fourth-Order Finite Difference Solutions of the Three Dimensional Poisson’s Equation in Cylindrical Coordinate"
written by Alemayehu Shiferaw, Ramesh Chand Mittal,
published by American Journal of Computational Mathematics, Vol.4 No.2, 2014

has been cited by the following article(s):

[1]	Computation of Two-Dimensional Poisson Equation Using the Third-Order Discrete Scheme of Finite Difference Method Based on Node Set Vector
	Journal of Physics: Conference Series, 2022

[2]	SIXTH-ORDER COMPACT FINITE DIFFERENCE METHOD WITH DISCRETE SINE TRANSFORM FOR SOLVING POISSON EQUATION SUBJECT TO …
	2020

[3]	SIXTH-ORDER COMPACT FINITE DIFFERENCE METHOD WITH DISCRETE SINE TRANSFORM FOR SOLVING POISSON EQUATION SUBJECT TO DIRICHLET …
	2020

[4]	An Improved Finite-Difference Method with Compact Correction Term for Solving Poisson Equations
	arXiv preprint arXiv:1606.07755, 2016

[5]	Improved finite difference method with a compact correction term for solving Poisson's equations
	Contemporary Nurse, 2016

[6]	Compact Extrapolation Schemes for a Linear Schrodinger Equation
	2014

[7]	Compact Extrapolation Schemes for a Linear Schr?dinger Equation
	American Journal of Computational Mathematics, 2014

[1]	Computation of Two-Dimensional Poisson Equation Using the Third-Order Discrete Scheme of Finite Difference Method Based on Node Set Vector Journal of Physics: Conference Series, 2022 DOI:10.1088/1742-6596/2381/1/012039

[2]	Computation of Two-Dimensional Poisson Equation Using the Third-Order Discrete Scheme of Finite Difference Method Based on Node Set Vector Journal of Physics: Conference Series, 2022 DOI:10.1088/1742-6596/2381/1/012039

[3]	Improved finite difference method with a compact correction term for solving Poisson’s equations Numerical Heat Transfer, Part B: Fundamentals, 2016 DOI:10.1080/10407790.2016.1215715

[4]	Compact Extrapolation Schemes for a Linear Schrödinger Equation American Journal of Computational Mathematics, 2014 DOI:10.4236/ajcm.2014.43017

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