A comparison theorem for linear delay differential equations

Jozef Džurina

Skip to main content (access key 's'), Skip to navigation (access key 'n'), Accessibility information (access key '0')

Displaying similar documents to “A comparison theorem for linear delay differential equations”

Property (B) of differential equations with deviating argument

Jozef Džurina (1994)

Archivum Mathematicum

Similarity:

The aim of this paper is to deduce oscillatory and asymptotic behavior of delay differential equation $L_{n} u (t) - p (t) u (τ (t)) = 0,$ from the oscillation of a set of the first order delay equations.

Property (A) of the $n$ -th order differential equations with deviating argument

Vincent Šoltés (1995)

Archivum Mathematicum

Similarity:

The equation to be considered is $L_{n} y (t) + p (t) y (τ (t)) = 0 .$ The aim of this paper is to derive sufficient conditions for property (A) of this equation.

Oscillation of a second order delay differential equations

Jozef Džurina (1997)

Archivum Mathematicum

Similarity:

In this paper, we study the oscillatory behavior of the solutions of the delay differential equation of the form ${(\frac{1}{r (t)} y^{'} (t))}^{'} + p (t) y (τ (t)) = 0 .$ The obtained results are applied to n-th order delay differential equation with quasi-derivatives of the form $L_{n} u (t) + p (t) u (τ (t)) = 0 .$

Displaying similar documents to “A comparison theorem for linear delay differential equations”

Property (B) of differential equations with deviating argument

Property (A) of the n -th order differential equations with deviating argument

Oscillation of a second order delay differential equations

Property (A) of the $n$ -th order differential equations with deviating argument