Publication result detail

Nonlocal Boundary Value Problem for Strongly Singular Higher-Order Linear Functional-Differential Equations

MUKHIGULASHVILI, S.

Original Title

Nonlocal Boundary Value Problem for Strongly Singular Higher-Order Linear Functional-Differential Equations

English Title

Nonlocal Boundary Value Problem for Strongly Singular Higher-Order Linear Functional-Differential Equations

Type

Peer-reviewed article not indexed in WoS or Scopus

Original Abstract

For strongly singular higher-order differential equations with deviating arguments, under nonlocal boundary conditions, Agarwal-Kiguradze type theorems are established, which guarantee the presence of the Fredholm property for the problems considered. We also provide easily verifiable conditions that guarantee the existence of a unique solution of the problem.

English abstract

For strongly singular higher-order differential equations with deviating arguments, under nonlocal boundary conditions, Agarwal-Kiguradze type theorems are established, which guarantee the presence of the Fredholm property for the problems considered. We also provide easily verifiable conditions that guarantee the existence of a unique solution of the problem.

Keywords

Higher order linear differential equation, nonlocal boundary conditions, deviating argument, strong singularity

Key words in English

Higher order linear differential equation, nonlocal boundary conditions, deviating argument, strong singularity

Authors

MUKHIGULASHVILI, S.

RIV year

2014

Released

31.12.2013

Publisher

Bolyai Institute, University of Szeged

Location

Hungaria

ISBN

1417-3875

Periodical

Electronic Journal of Qualitative Theory of Differential Equations

Volume

2013

Number

33

State

Hungary

Pages from

1

Pages to

38

Pages count

38

BibTex

@article{BUT106949,
  author="Sulkhan {Mukhigulashvili}",
  title="Nonlocal Boundary Value Problem for Strongly Singular Higher-Order Linear Functional-Differential Equations",
  journal="Electronic Journal of Qualitative Theory of Differential Equations",
  year="2013",
  volume="2013",
  number="33",
  pages="1--38",
  issn="1417-3875"
}