Open Access System for Information Sharing

Login Library

 

Article
Cited 5 time in webofscience Cited 7 time in scopus
Metadata Downloads

Improved T-psi nodal finite element schemes for eddy current problems SCIE SCOPUS

Title
Improved T-psi nodal finite element schemes for eddy current problems
Authors
Kang, TChen, TZhang, HKim, KI
Date Issued
2011-09-15
Publisher
ELSEVIER SCIENCE INC
Abstract
The aim of this paper is to propose improved T - psi finite element schemes for eddy current problems in the three-dimensional bounded domain with a simply-connected conductor. In order to utilize nodal finite elements in space discretization, we decompose the magnetic field into summation of a vector potential and the gradient of a scalar potential in the conductor; while in the nonconducting domain, we only deal with the gradient of the scalar potential. As distinguished from the traditional coupled scheme with both vector and scalar potentials solved in a discretizing equation system, the proposed decoupled scheme is presented to solve them in two separate equation systems, which avoids solving a saddle-point equation system like the traditional coupled scheme and leads to an important saving in computational effort. The simulation results and the data comparison of TEAM Workshop Benchmark Problem 7 between the coupled and decoupled schemes show the validity and efficiency of the decoupled one. (C) 2011 Elsevier Inc. All rights reserved.
Keywords
Eddy current problem; T-psi decoupled scheme; Nodal finite element; Error estimates; DEPENDENT MAXWELLS EQUATIONS
URI
https://oasis.postech.ac.kr/handle/2014.oak/17181
DOI
10.1016/J.AMC.2011.05.062
ISSN
0096-3003
Article Type
Article
Citation
APPLIED MATHEMATICS AND COMPUTATION, vol. 218, no. 2, page. 287 - 302, 2011-09-15
Files in This Item:
There are no files associated with this item.

qr_code

  • mendeley

Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.

Related Researcher

Researcher

김광익KIM, KWANG IK
Dept of Mathematics
Read more

Views & Downloads

Browse