A High-order Accuracy Explicit Difference Scheme with Branching Stability for Solving Higher-dimensional Heat-conduction Equation

Chinese Quarterly Journal of Mathematics ›› 2008, Vol. 23 ›› Issue (3): 446-452.

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A High-order Accuracy Explicit Difference Scheme with Branching Stability for Solving Higher-dimensional Heat-conduction Equation

1. College of Mathematics and Information Science,Henan Normal University 2. Anyang Institute of Technology

Received:2006-07-10 Online:2008-09-30 Published:2023-09-25
About author: MA Ming-shu(1941- ), male, native of Xiuwu, Henan, a professor of Henan Normal University, engages in numerical solution of partial differential equation; MA Ju-yi(1964- ), female, native of Xiuwu, Henan,an associate professor of Anyang Institute of Techndogy, engages in numerical solution of partial differential equation.
Supported by:
Supported by NSF of the Education Department of Henan Province(20031100010)

Abstract

CLC Number:

O241.82

MA Ming-shu, MA Ju-yi , GU Shu-min, ZHU Lin-lin. A High-order Accuracy Explicit Difference Scheme with Branching Stability for Solving Higher-dimensional Heat-conduction Equation [J]. Chinese Quarterly Journal of Mathematics, 2008, 23(3): 446-452.

[1]	CHEN Zhen-zhong, MA Xiao-xia. A Class of High Accuracy Explicit Difference Schemes for Solving the Heat-conduction Equation of High-dimension [J]. Chinese Quarterly Journal of Mathematics, 2010, 25(2): 236-243.
[2]	WANG Tong-ke, MA Ming-shu, REN Zong-xiu . A Class of Two-level High-order Accuracy Explicit Difference Scheme for Solving 3-D Parabolic Partial Differential Equation [J]. Chinese Quarterly Journal of Mathematics, 2003, 18(1): 17-20.

A High-order Accuracy Explicit Difference Scheme with Branching Stability for Solving Higher-dimensional Heat-conduction Equation

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