Nonoscillation of first-order dynamic equations with several delays
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Publication:1957541
DOI10.1155/2010/873459zbMath1216.34099OpenAlexW1970293791WikidataQ59253469 ScholiaQ59253469MaRDI QIDQ1957541
Publication date: 27 September 2010
Published in: Advances in Difference Equations (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/225352
Oscillation theory of functional-differential equations (34K11) Dynamic equations on time scales or measure chains (34N05)
Related Items (13)
Li type oscillation theorem for delay dynamic equations ⋮ Oscillation of second-order nonlinear dynamic equations with positive and negative coefficients ⋮ Properties of third-order half-linear dynamic equations with an unbounded neutral coefficient ⋮ Philos' inequality on time scales and its application in the oscillation theory ⋮ Sufficient conditions for the oscillation and asymptotic behaviour of higher-order dynamic equations of neutral type ⋮ Asymptotic upper and lower estimates of a class of positive solutions of a discrete linear equation with a single delay ⋮ Uniform exponential stability of first-order dynamic equations with several delays ⋮ New oscillation tests and some refinements for first-order delay dynamic equations ⋮ Nonoscillation of second-order dynamic equations with several delays ⋮ On oscillation of difference equations with continuous time and variable delays ⋮ Oscillation of even order advanced type dynamic equations with mixed nonlinearities on time scales ⋮ Oscillatory behaviour of higher-order nonlinear neutral delay dynamic equations on time scales ⋮ Properties of third-order nonlinear delay dynamic equations with positive and negative coefficients
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- Iterated oscillation criteria for delay dynamic equations of first order
- On the oscillation of first order delay dynamic equations with variable coefficients
- Oscillation of delay differential equations on time scales.
- Nonexistence and existence of positive solutions for difference equations with unbounded delay
- On the existence and uniqueness of solutions to dynamic equations
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