Publication result detail

On a Class of Functional Differential Equations with Symmetries

DILNA, N.; FEČKAN, M.; RONTÓ, A.

Original Title

On a Class of Functional Differential Equations with Symmetries

English Title

On a Class of Functional Differential Equations with Symmetries

Type

WoS Article

Original Abstract

It is shown that a class of symmetric solutions of scalar non-linear functional differential equations can be investigated by using the theory of boundary value problems. We reduce the question to a two-point boundary value problem on a bounded interval and present several conditions ensuring the existence of a unique symmetric solution.

English abstract

It is shown that a class of symmetric solutions of scalar non-linear functional differential equations can be investigated by using the theory of boundary value problems. We reduce the question to a two-point boundary value problem on a bounded interval and present several conditions ensuring the existence of a unique symmetric solution.

Keywords

functional differential equation; argument deviation; periodic; antiperiodic; symmetry; two-point problem; unique solvability

Key words in English

functional differential equation; argument deviation; periodic; antiperiodic; symmetry; two-point problem; unique solvability

Authors

DILNA, N.; FEČKAN, M.; RONTÓ, A.

RIV year

2020

Released

27.11.2019

Publisher

MDPI

Location

BASEL

ISBN

2073-8994

Periodical

Symmetry-Basel

Volume

11

Number

12

State

Swiss Confederation

Pages from

1

Pages to

13

Pages count

13

URL

https://www.mdpi.com/2073-8994/11/12/1456

Full text in the Digital Library

http://hdl.handle.net/11012/195686

BibTex

@article{BUT163758,
  author="Nataliya {Dilna} and Michal {Fečkan} and András {Rontó}",
  title="On a Class of Functional Differential Equations with Symmetries",
  journal="Symmetry-Basel",
  year="2019",
  volume="11",
  number="12",
  pages="1--13",
  doi="10.3390/sym11121456",
  url="https://www.mdpi.com/2073-8994/11/12/1456"
}

Documents

symmetry-11-01456-v2