An Introduction To Piecewise Smooth Dynamics


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An Introduction to Piecewise Smooth Dynamics


An Introduction to Piecewise Smooth Dynamics

Author: Paul Glendinning

language: en

Publisher: Springer Nature

Release Date: 2019-10-21


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This book is aimed at mathematicians, scientists, and engineers, studying models that involve a discontinuity, or studying the theory of nonsmooth systems for its own sake. It is divided in two complementary courses: piecewise smooth flows and maps, respectively. Starting from well known theoretical results, the authors bring the reader into the latest challenges in the field, going through stability analysis, bifurcation, singularities, decomposition theorems and an introduction to kneading theory. Both courses contain many examples which illustrate the theoretical concepts that are introduced.

Piecewise-smooth Dynamical Systems


Piecewise-smooth Dynamical Systems

Author: Mario Bernardo

language: en

Publisher: Springer

Release Date: 2008-01-15


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This book presents a coherent framework for understanding the dynamics of piecewise-smooth and hybrid systems. An informal introduction expounds the ubiquity of such models via numerous. The results are presented in an informal style, and illustrated with many examples. The book is aimed at a wide audience of applied mathematicians, engineers and scientists at the beginning postgraduate level. Almost no mathematical background is assumed other than basic calculus and algebra.

Piecewise-smooth Dynamical Systems


Piecewise-smooth Dynamical Systems

Author: Mario Bernardo

language: en

Publisher: Springer Science & Business Media

Release Date: 2008-01-01


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This book presents a coherent framework for understanding the dynamics of piecewise-smooth and hybrid systems. An informal introduction expounds the ubiquity of such models via numerous. The results are presented in an informal style, and illustrated with many examples. The book is aimed at a wide audience of applied mathematicians, engineers and scientists at the beginning postgraduate level. Almost no mathematical background is assumed other than basic calculus and algebra.