dc.contributor.author | Palamides, P. K. | en |
dc.contributor.author | Bernfeld, Stephen R. | en |
dc.date.accessioned | 2010-06-03T18:16:41Z | en |
dc.date.available | 2010-06-03T18:16:41Z | en |
dc.date.issued | 1982-05 | en |
dc.identifier.uri | http://hdl.handle.net/10106/2341 | en |
dc.description.abstract | **Please note that the full text is embargoed** ABSTRACT: The use of topological methods in the analysts of second order nonlinear boundary value problems (BVP for short) in Rn of the form
(E) [see pdf for notation]
(C) [see pdf for notation]
has recently attracted the interest of many authors (e.g. [1], [4], [5],[8],[11]) for the case in which n = 1. The prevalent approaches have been the topological method of Wazewski [1,8], the shooting method via the maximum principle, and the Kneser-Hukuhara continuum theorem [1]. A common ingredient in these approaches is the use of upper and lower solutions to obtain bounds
on the solutions. | en |
dc.language.iso | en_US | en |
dc.publisher | University of Texas at Arlington | en |
dc.relation.ispartofseries | Technical Report;183 | en |
dc.subject | Wazewski method | en |
dc.subject | Boundary value problem | en |
dc.subject | Maximum principal | en |
dc.subject | Second order nonlinear BVP | en |
dc.subject | Kneser-Hukuhara continuum theorem | en |
dc.subject.lcsh | Differential equations | en |
dc.subject.lcsh | Mathematics Research | en |
dc.title | A Topological Method for Vector-Valued and Nth Order Nonlinear Boundary Value Problems | en |
dc.type | Technical Report | en |
dc.publisher.department | Department of Mathematics | en |