Positive solutions for anisotropic discrete boundary-value problems

Using mountain pass arguments and the Karsuh-Kuhn-Tucker Theorem, we prove the existence of at least two positive solution for anisotropic discrete Dirichlet boundary-value problems. Our results generalized and improve those in [16].

Bibliographic Details
Main Authors:	Marek Galewski, Szymon Glab, Renata Wieteska
Format:	Article
Language:	English
Published:	Texas State University 2013-01-01
Series:	Electronic Journal of Differential Equations
Subjects:	Discrete boundary value problem mountain pass theorem variational methods Karush-Kuhn-Tucker Theorem positive solution anisotropic problem
Online Access:	http://ejde.math.txstate.edu/Volumes/2013/32/abstr.html

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spelling	doaj-db9c498981ae4502b90f11b0ed2cf96f2020-11-24T22:29:39ZengTexas State UniversityElectronic Journal of Differential Equations1072-66912013-01-01201332,19Positive solutions for anisotropic discrete boundary-value problemsMarek GalewskiSzymon GlabRenata WieteskaUsing mountain pass arguments and the Karsuh-Kuhn-Tucker Theorem, we prove the existence of at least two positive solution for anisotropic discrete Dirichlet boundary-value problems. Our results generalized and improve those in [16]. http://ejde.math.txstate.edu/Volumes/2013/32/abstr.htmlDiscrete boundary value problemmountain pass theoremvariational methodsKarush-Kuhn-Tucker Theorempositive solutionanisotropic problem
collection	DOAJ
language	English
format	Article
sources	DOAJ
author	Marek Galewski Szymon Glab Renata Wieteska
spellingShingle	Marek Galewski Szymon Glab Renata Wieteska Positive solutions for anisotropic discrete boundary-value problems Electronic Journal of Differential Equations Discrete boundary value problem mountain pass theorem variational methods Karush-Kuhn-Tucker Theorem positive solution anisotropic problem
author_facet	Marek Galewski Szymon Glab Renata Wieteska
author_sort	Marek Galewski
title	Positive solutions for anisotropic discrete boundary-value problems
title_short	Positive solutions for anisotropic discrete boundary-value problems
title_full	Positive solutions for anisotropic discrete boundary-value problems
title_fullStr	Positive solutions for anisotropic discrete boundary-value problems
title_full_unstemmed	Positive solutions for anisotropic discrete boundary-value problems
title_sort	positive solutions for anisotropic discrete boundary-value problems
publisher	Texas State University
series	Electronic Journal of Differential Equations
issn	1072-6691
publishDate	2013-01-01
description	Using mountain pass arguments and the Karsuh-Kuhn-Tucker Theorem, we prove the existence of at least two positive solution for anisotropic discrete Dirichlet boundary-value problems. Our results generalized and improve those in [16].
topic	Discrete boundary value problem mountain pass theorem variational methods Karush-Kuhn-Tucker Theorem positive solution anisotropic problem
url	http://ejde.math.txstate.edu/Volumes/2013/32/abstr.html
work_keys_str_mv	AT marekgalewski positivesolutionsforanisotropicdiscreteboundaryvalueproblems AT szymonglab positivesolutionsforanisotropicdiscreteboundaryvalueproblems AT renatawieteska positivesolutionsforanisotropicdiscreteboundaryvalueproblems
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Positive solutions for anisotropic discrete boundary-value problems

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