Dynamic equations with piecewise continuous argument
"We extend the theory of differential equations with piecewise continuous argument to general time scales. Linear and quasi-linear systems of functional dynamic equations with alternating retarding and advanced argument will be investigated and conditions for globally asymptotic stability of those systems will be stated and proven. Furthermore oscillation criteria for linear first-order equations with piecewise continuous argument will be established"--Abstract, leaf iii.
Bohner, Martin, 1966-
Grow, David E.
Mathematics and Statistics
M.S. in Applied Mathematics
Missouri University of Science and Technology
viii, 58 leaves
© 2008 Christian Keller, All rights reserved.
Thesis - Citation
Library of Congress Subject Headings
Difference equations -- Oscillation theory
Print OCLC #
Link to Catalog Record
Keller, Christian, "Dynamic equations with piecewise continuous argument" (2008). Masters Theses. 5950.
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