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Currently displaying 1 – 5 of 5

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Oscillation criteria for first-order systems of linear difference equations.

Tripathy, Arun Kumar — 2009

Electronic Journal of Differential Equations (EJDE) [electronic only]

Oscillation of forced nonlinear neutral delay difference equations of first order

N. Parhi; Arun Kumar Tripathy — 2003

Czechoslovak Mathematical Journal

Necessary and sufficient conditions are obtained for every solution of $Δ (y_{n} + p_{n} y_{n - m}) \pm q_{n} G (y_{n - k}) = f_{n}$ to oscillate or tend to zero as $n \to \infty$ , where $p_{n}$ , $q_{n}$ and $f_{n}$ are sequences of real numbers such that $q_{n} \geq 0$ . Different ranges for $p_{n}$ are considered.

On oscillatory fourth order nonlinear neutral differential equations. II.

N. Parhi; Arun Kumar Tripathy — 2005

Mathematica Slovaca

On oscillatory fourth order nonlinear neutral differential equations. I.

N. Parhi; Arun Kumar Tripathy — 2004

Mathematica Slovaca

On oscillatory first order neutral impulsive difference equations

Arun Kumar Tripathy; Gokula Nanda Chhatria — 2020

Mathematica Bohemica

We have established sufficient conditions for oscillation of a class of first order neutral impulsive difference equations with deviating arguments and fixed moments of impulsive effect.

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