Publication result detail

On stability intervals of Euler methods for a delay differential equation

HRABALOVÁ, J.

Original Title

On stability intervals of Euler methods for a delay differential equation

English Title

On stability intervals of Euler methods for a delay differential equation

Type

Paper in proceedings (conference paper)

Original Abstract

The paper discusses the asymptotic stability regions of Euler discretizations for a linear delay differential equation y'(t) = a y(t-\tau). We compare our results with the asymptotic stability domain for the underlying delay differential equation.

English abstract

The paper discusses the asymptotic stability regions of Euler discretizations for a linear delay differential equation y'(t) = a y(t-\tau). We compare our results with the asymptotic stability domain for the underlying delay differential equation.

Keywords

delay differential equation, Euler methods, asymptotic stability

Key words in English

delay differential equation, Euler methods, asymptotic stability

Authors

HRABALOVÁ, J.

RIV year

2013

Released

07.02.2012

Publisher

Aplimat

Location

Bratislava

ISBN

978-80-89313-58-7

Book

APLIMAT 11th INTERNATIONAL CONFERENCE

Pages from

153

Pages to

160

Pages count

8

BibTex

@inproceedings{BUT89854,
  author="Jana {Dražková}",
  title="On stability intervals of Euler methods for a delay differential equation",
  booktitle="APLIMAT 11th INTERNATIONAL CONFERENCE",
  year="2012",
  pages="153--160",
  publisher="Aplimat",
  address="Bratislava",
  isbn="978-80-89313-58-7"
}