𝔖 Bobbio Scriptorium
✦   LIBER   ✦

A direct general finite difference method for two-dimensional heat conduction problems

✍ Scribed by G. Dassle; M. Reall

Publisher
John Wiley and Sons
Year
1990
Tongue
English
Weight
439 KB
Volume
6
Category
Article
ISSN
0749-159X

No coin nor oath required. For personal study only.

✦ Synopsis

A numerical method, based on general finite difference forms, is introduced and applied for solving heat conduction problems in two-dimensional domains of any shape and compounded by subdomains with differing thermal properties.

Numerical Methods for Partial Differential Equations, 2, 153-166 (1990) 0 1990 John Wiley & Sons, Inc.

πŸ“œ SIMILAR VOLUMES

A non-iterative finite element method fo
A non-iterative finite element method for inverse heat conduction problems
✍ Xianwu Ling; Russell G. Keanini; H. P. Cherukuri πŸ“‚ Article πŸ“… 2003 πŸ› John Wiley and Sons 🌐 English βš– 196 KB πŸ‘ 1 views

## Abstract A non‐iterative, finite element‐based inverse method for estimating surface heat flux histories on thermally conducting bodies is developed. The technique, which accommodates both linear and non‐linear problems, and which sequentially minimizes the least squares error norm between corre

A finite element method for two-dimensio
A finite element method for two-dimensional water-wave problems
✍ J.W. Kim; K.J. Bai πŸ“‚ Article πŸ“… 1999 πŸ› John Wiley and Sons 🌐 English βš– 228 KB πŸ‘ 3 views

In this paper, the authors treat the free-surface waves generated by a moving disturbance with a constant speed in water of finite and constant depth. Specifically, the case when the disturbance is moving with the critical speed is investigated. The water is assumed inviscid and its motion irrotatio

Finite differences and collocation metho
Finite differences and collocation methods for the solution of the two-dimensional heat equation
✍ Jules Kouatchou πŸ“‚ Article πŸ“… 2001 πŸ› John Wiley and Sons 🌐 English βš– 101 KB πŸ‘ 3 views

In this article, we combine finite difference approximations (for spatial derivatives) and collocation techniques (for the time component) to numerically solve the two-dimensional heat equation. We employ, respectively, second-order and fourth-order schemes for the spatial derivatives, and the discr