Detail publikačního výsledku

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

MUKHIGULASHVILI, S.

Originální název

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

Anglický název

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

Druh

Článek recenzovaný mimo WoS a Scopus

Originální abstrakt

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.

Anglický abstrakt

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.

Klíčová slova

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

Klíčová slova v angličtině

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

Autoři

MUKHIGULASHVILI, S.

Rok RIV

2014

Vydáno

31.12.2013

Nakladatel

Bolyai Institute, University of Szeged

Místo

Hungaria

ISSN

1417-3875

Periodikum

Electronic Journal of Qualitative Theory of Differential Equations

Svazek

2013

Číslo

33

Stát

Maďarsko

Strany od

1

Strany do

38

Strany počet

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"
}