Get 20M+ Full-Text Papers For Less Than $1.50/day. Start a 14-Day Trial for You or Your Team.

Learn More →

On Some Boundary Value Problems with Integral Conditions for Functional Differential Equations

On Some Boundary Value Problems with Integral Conditions for Functional Differential Equations For the functional differential equation u ( n ) ( t ) = ƒ( u )( t ) we have established the sufficient conditions for solvability and unique solvability of the boundary value problems and where n ≥ 2, m is the integer part of , c i ∈ R , and ƒ is the continuous operator acting from the space of ( n – 1)-times continuously differentiable functions given on an interval 0, +∞ into the space of locally Lebesgue integrable functions. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Georgian Mathematical Journal de Gruyter

On Some Boundary Value Problems with Integral Conditions for Functional Differential Equations

Georgian Mathematical Journal , Volume 2 (2) – Apr 1, 1995

Loading next page...
 
/lp/de-gruyter/on-some-boundary-value-problems-with-integral-conditions-for-T7SoY9n7y7

References (6)

Publisher
de Gruyter
Copyright
© 1995 Plenum Publishing Corporation
ISSN
1072-947X
eISSN
1072-9176
DOI
10.1515/GMJ.1995.165
Publisher site
See Article on Publisher Site

Abstract

For the functional differential equation u ( n ) ( t ) = ƒ( u )( t ) we have established the sufficient conditions for solvability and unique solvability of the boundary value problems and where n ≥ 2, m is the integer part of , c i ∈ R , and ƒ is the continuous operator acting from the space of ( n – 1)-times continuously differentiable functions given on an interval 0, +∞ into the space of locally Lebesgue integrable functions.

Journal

Georgian Mathematical Journalde Gruyter

Published: Apr 1, 1995

Keywords: Functional differential equation; boundary value problem; integral condition

There are no references for this article.