Publication detail

On a nonlocal boundary value problem for first order linear functional differential equations

OPLUŠTIL, Z. LOMTATIDZE, A. ŠREMR, J.

English title

On a nonlocal boundary value problem for first order linear functional differential equations

Type

Peer-reviewed article not indexed in WoS or Scopus

Language

en

Original abstract

Efficient sufficient conditions are established for the solvability and unique solvability of the boundary value problem for first order linear functional differential equations. u'(t)=l(u)(t)+q(t) u(a)=h(u)+c, where l is a linear bounded operator, h is a linear bounded functionals, q is a Lebesgue integrable function and c is a real number.

Keywords in English

Boundary value problem, functional differential equations

Released

2007-09-20

Publisher

Publishing House GCI

ISSN

1512-0015

Journal

Memoirs on Differential Equations and Mathematical Physics

Volume

2007

Number

41

Pages from–to

69–85

Pages count

16

BIBTEX


@article{BUT43999,
  author="Zdeněk {Opluštil} and Aleksandre {Lomtatidze} and Jiří {Šremr}",
  title="On a nonlocal boundary value problem for first order linear functional differential equations",
  journal="Memoirs on Differential Equations and Mathematical Physics",
  year="2007",
  volume="2007",
  number="41",
  pages="69--85",
  issn="1512-0015"
}