Oscillation criteria for nonlinear inhomogeneous hyperbolic equations with distributed deviating arguments.
Liu, Xinzhi, Fu, Xilin (1996)
Journal of Applied Mathematics and Stochastic Analysis
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Displaying similar documents to “Forced oscillation of certain hyperbolic equations with continuous distributed deviating arguments”
Oscillation criteria for nonlinear inhomogeneous hyperbolic equations with distributed deviating arguments.
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Tongxing Li, Yuriy V. Rogovchenko, Chenghui Zhang (2015)
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We study oscillatory behavior of a class of fourth-order quasilinear differential equations without imposing restrictive conditions on the deviated argument. This allows applications to functional differential equations with delayed and advanced arguments, and not only these. New theorems are based on a thorough analysis of possible behavior of nonoscillatory solutions; they complement and improve a number of results reported in the literature. Three illustrative examples are presented. ...
Oscillation of higher-order neutral-type periodic differential equations with distributed arguments.
Dahiya, R.S., Zafer, A. (2007)
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Koplatadze, R., Partsvania, N. (1998)
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Linearization technique for oscillation of perturbed half-linear differential equations
Manabu Naito (2025)
Archivum Mathematicum
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It is shown that oscillation of perturbed second order half-linear differential equations can be derived from oscillation of second order linear differential equations associated with modified Riccati equations. In the main result of the present paper, some of technical assumptions in the known results of this type are removed.
The oscillation of linear first order differential systems.
Hishyar, Abdullah Kh., Al Dosary, K.T. (2003)
APPS. Applied Sciences
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An improved oscillation theorem for nonlinear differential equations of advanced type
Nurten Kiliç, Özkan Öcalan, Mustafa Kemal Yildiz (2024)
Archivum Mathematicum
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This paper deals with the oscillatory solutions of the first order nonlinear advanced differential equation. The aim of the present paper is to obtain an oscillation condition for this equation. This result is new and improves and correlates many of the well-known oscillation criteria that were in the literature. Finally, an example is given to illustrate the main result.