- Journal Home
- Volume 22 - 2025
- Volume 21 - 2024
- Volume 20 - 2023
- Volume 19 - 2022
- Volume 18 - 2021
- Volume 17 - 2020
- Volume 16 - 2019
- Volume 15 - 2018
- Volume 14 - 2017
- Volume 13 - 2016
- Volume 12 - 2015
- Volume 11 - 2014
- Volume 10 - 2013
- Volume 9 - 2012
- Volume 8 - 2011
- Volume 7 - 2010
- Volume 6 - 2009
- Volume 5 - 2008
- Volume 4 - 2007
- Volume 3 - 2006
- Volume 2 - 2005
- Volume 1 - 2004
Finite Difference Approximation of a Parabolic Hemivariational Inequalities Arising from Temperature Control Problem
Cited by
Export citation
- BibTex
- RIS
- TXT
@Article{IJNAM-7-108,
author = {G. Wang and X. Yang},
title = {Finite Difference Approximation of a Parabolic Hemivariational Inequalities Arising from Temperature Control Problem},
journal = {International Journal of Numerical Analysis and Modeling},
year = {2010},
volume = {7},
number = {1},
pages = {108--124},
abstract = {
In this paper we study the finite difference approximation of a hemivariational inequality of parabolic type arising from temperature control problem. Stability and convergence of the proposed method are analyzed. Numerical results are also presented to show the effectiveness and usefulness of the discretization scheme.
}, issn = {2617-8710}, doi = {https://doi.org/}, url = {http://global-sci.org/intro/article_detail/ijnam/712.html} }
TY - JOUR
T1 - Finite Difference Approximation of a Parabolic Hemivariational Inequalities Arising from Temperature Control Problem
AU - G. Wang & X. Yang
JO - International Journal of Numerical Analysis and Modeling
VL - 1
SP - 108
EP - 124
PY - 2010
DA - 2010/07
SN - 7
DO - http://doi.org/
UR - https://global-sci.org/intro/article_detail/ijnam/712.html
KW - Temperature control problem, hemivariational inequality, existence, stability, convergence.
AB -
In this paper we study the finite difference approximation of a hemivariational inequality of parabolic type arising from temperature control problem. Stability and convergence of the proposed method are analyzed. Numerical results are also presented to show the effectiveness and usefulness of the discretization scheme.
G. Wang and X. Yang. (2010). Finite Difference Approximation of a Parabolic Hemivariational Inequalities Arising from Temperature Control Problem.
International Journal of Numerical Analysis and Modeling. 7 (1).
108-124.
doi:
Copy to clipboard