Nabla inequalities and permanence for a logistic integrodifferential equation on time scales

Meng Hu; Lili Wang

Displaying similar documents to “Nabla inequalities and permanence for a logistic integrodifferential equation on time scales”

Some sublinear dynamic integral inequalities on time scales.

Sun, Yuangong (2010)

Journal of Inequalities and Applications [electronic only]

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Nonlinear integral inequalities in two independent variables on time scales.

Li, Wei Nian (2011)

Advances in Difference Equations [electronic only]

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Some dynamic inequalities applicable to partial integrodifferential equations on time scales

Deepak B. Pachpatte (2015)

Archivum Mathematicum

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The main objective of the paper is to study explicit bounds of certain dynamic integral inequalities on time scales. Using these inequalities we prove the uniqueness of some partial integrodifferential equations on time scales.

Bounds for certain new integral inequalities on time scales.

Li, Wei Nian (2009)

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Opial inequalities on time scales

Martin Bohner, Bıllûr Kaymakçalan (2001)

Annales Polonici Mathematici

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We present a version of Opial's inequality for time scales and point out some of its applications to so-called dynamic equations. Such dynamic equations contain both differential equations and difference equations as special cases. Various extensions of our inequality are offered as well.