Some New Stability and Boundedness Results of Solutions of Lienard Type Equations With a Deviating Argument
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Date
2010
Authors
Journal Title
Journal ISSN
Volume Title
Publisher
Elsevier Sci Ltd
Abstract
This paper concerns the stability and boundedness of solutions to the following Lienard type equation with a variable deviating argument, r(t): x ''(t) + f(1)(x(t), x(t - r(t)), x'(t), x'(t - r(t)))x'(t) + f(2)(x(t), x(t - r(t)), x'(t), x'(t - r(t)))(x'(t))(2) + g(1)(x(t)) + g(2)(x(t - r(t))) = p(t, x(t), x(t - r(t)), x'(t), x'(t - r(t))). By means of the Lyapunov second (direct) method, we obtain two new results on the subject and give an example for the illustration of the topic. (C) 2009 Elsevier Ltd. All rights reserved.
Description
Tunc, Cemil/0000-0003-2909-8753
ORCID
Keywords
Lienard Equation, Stability, Boundedness, Deviating Argument
WoS Q
Q1
Scopus Q
Q1
Source
Volume
4
Issue
1
Start Page
85
End Page
91
