365,93 €
406,59 €
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Stability of Dynamical Systems
Stability of Dynamical Systems
365,93
406,59 €
  • We will send in 10–14 business days.
The main purpose of developing stability theory is to examine dynamic responses of a system to disturbances as the time approaches infinity. It has been and still is the object of intense investigations due to its intrinsic interest and its relevance to all practical systems in engineering, finance, natural science and social science. This monograph provides some state-of-the-art expositions of major advances in fundamental stability theories and methods for dynamic systems of ODE and DDE types…
  • Publisher:
  • ISBN-10: 0444531106
  • ISBN-13: 9780444531100
  • Format: 16.1 x 22.3 x 3.5 cm, hardcover
  • Language: English
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The main purpose of developing stability theory is to examine dynamic responses of a system to disturbances as the time approaches infinity. It has been and still is the object of intense investigations due to its intrinsic interest and its relevance to all practical systems in engineering, finance, natural science and social science. This monograph provides some state-of-the-art expositions of major advances in fundamental stability theories and methods for dynamic systems of ODE and DDE types and in limit cycle, normal form and Hopf bifurcation control of nonlinear dynamic systems.

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  • Author: Xiaoxin Liao
  • Publisher:
  • ISBN-10: 0444531106
  • ISBN-13: 9780444531100
  • Format: 16.1 x 22.3 x 3.5 cm, hardcover
  • Language: English English

The main purpose of developing stability theory is to examine dynamic responses of a system to disturbances as the time approaches infinity. It has been and still is the object of intense investigations due to its intrinsic interest and its relevance to all practical systems in engineering, finance, natural science and social science. This monograph provides some state-of-the-art expositions of major advances in fundamental stability theories and methods for dynamic systems of ODE and DDE types and in limit cycle, normal form and Hopf bifurcation control of nonlinear dynamic systems.

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