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Dynamics and Stability of Motion of Shock and Hybrid Systems

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For the description of modern technical and technological devices and systems, mathematical models are used that incorporate different types of differential equations, including ordinary differential equations, partial differential equations, operator equations, etc. The stability analysis of the solutions to such equations is successfully carried out by the classical methods developed in the stability theory of motion. These general methods are the direct Lyapunov method, the method of integral inequalities and the comparison technique.

Author(s): Anatoliy A. Martynyuk, Boguslaw Radziszewski, Andrzej Szadkowski
Publisher: Sciendo Migration
Year: 2019

Language: English
Pages: 207

Cover......Page 1
DYNAMICS AND STABILITY
OF MOTION OF SHOCK
AND HYBRID SYSTEMS
......Page 2
Dedication
......Page 4
Preface......Page 6
Contents
......Page 10
1 Stability of Hybrid Systems
on Time Scale......Page 14
2 Stability of Hybrid Systems
with Aftereffect......Page 42
3 Stability of Hybrid Systems
in a Metric Space......Page 76
4 Hybrid Systems
with Impacts......Page 102
5 Material Point Over
Moving Limiters......Page 118
6 Difference Equations
and Inequalities......Page 184
Index......Page 204
Back Cover......Page 207