Publication detail

Stability properties of a discretized neutral delay differential equation

HRABALOVÁ, J.

Czech title

Stability properties of a discretized neutral delay differential equation

English title

Stability properties of a discretized neutral delay differential equation

Type

journal article - other

Language

en

Original abstract

The paper discusses the asymptotic stability region of a discretization of a linear neutral delay differential equation $${x'}(t) = a x(t-\tau) + b {x'}(t-\tau).$$ We present necessary and sufficient conditions specifying this region and describe some of its properties.

Czech abstract

The paper discusses the asymptotic stability region of a discretization of a linear neutral delay differential equation $${x'}(t) = a x(t-\tau) + b {x'}(t-\tau).$$ We present necessary and sufficient conditions specifying this region and describe some of its properties.

English abstract

The paper discusses the asymptotic stability region of a discretization of a linear neutral delay differential equation $${x'}(t) = a x(t-\tau) + b {x'}(t-\tau).$$ We present necessary and sufficient conditions specifying this region and describe some of its properties.

Keywords in Czech

delay differential and difference equation, neutral type, asymptotic stability, the Euler method

Keywords in English

delay differential and difference equation, neutral type, asymptotic stability, the Euler method

RIV year

2013

Released

29.05.2013

ISSN

1210-3195

Volume

2013

Number

54

Pages from–to

83–92

Pages count

10

BIBTEX


@article{BUT99140,
  author="Jana {Dražková},
  title="Stability properties of a discretized neutral delay differential equation",
  year="2013",
  volume="2013",
  number="54",
  month="May",
  pages="83--92",
  issn="1210-3195"
}