Publication result detail

On periodic solutions of the systems of linear differential equations with deviations of the argument

RONTÓ, A.; RONTÓOVÁ, N.; RONTO, M.

Original Title

On periodic solutions of the systems of linear differential equations with deviations of the argument

English Title

On periodic solutions of the systems of linear differential equations with deviations of the argument

Type

Scopus Article

Original Abstract

We discuss the us of periodic successive approximations for the study of the periodic boundary value problem for a class of linear functional differential equations. We describe a version involving trigonometric polynomial interpolation.

English abstract

We discuss the us of periodic successive approximations for the study of the periodic boundary value problem for a class of linear functional differential equations. We describe a version involving trigonometric polynomial interpolation.

Keywords

linear functional differential equation; argument deviation; periodic boundary condition; periodic successive approximations

Key words in English

linear functional differential equation; argument deviation; periodic boundary condition; periodic successive approximations

Authors

RONTÓ, A.; RONTÓOVÁ, N.; RONTO, M.

RIV year

2023

Released

31.05.2022

Publisher

Springer

Location

United States

ISBN

1072-3374

Periodical

Journal of Mathematical Sciences

Volume

263

Number

2

State

United States of America

Pages from

282

Pages to

298

Pages count

17

URL

BibTex

@article{BUT179458,
  author="András {Rontó} and Natálie {Rontóová} and M. {Ronto}",
  title="On periodic solutions of the systems of linear differential equations with deviations of the argument",
  journal="Journal of Mathematical Sciences",
  year="2022",
  volume="263",
  number="2",
  pages="282--298",
  doi="10.1007/s10958-022-05926-5",
  issn="1072-3374",
  url="https://link.springer.com/article/10.1007/s10958-022-05926-5"
}