Results 261 to 270 of about 16,456 (286)
Some of the next articles are maybe not open access.
1999
In Chapter 7 we discussed the first approach to realization of the Lyapunov direct method for FDE based on application of the Lyapunov functionals. In the second approach finite dimensional Lyapunov’s functions v(t, x): R × R n →R are used.
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In Chapter 7 we discussed the first approach to realization of the Lyapunov direct method for FDE based on application of the Lyapunov functionals. In the second approach finite dimensional Lyapunov’s functions v(t, x): R × R n →R are used.
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2017
In this chapter we describe how one can use Lyapunov functions to show that a cocycle over a measure-preserving transformation has a nonvanishing Lyapunov exponent almost everywhere. Starting with the simpler case of a nonpositive Lyapunov function, we show that the existence of an eventually strict nonpositive Lyapunov function implies that the ...
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In this chapter we describe how one can use Lyapunov functions to show that a cocycle over a measure-preserving transformation has a nonvanishing Lyapunov exponent almost everywhere. Starting with the simpler case of a nonpositive Lyapunov function, we show that the existence of an eventually strict nonpositive Lyapunov function implies that the ...
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Hamiltonian Systems, Lyapunov Functions, and Stability
2001The theory of Hamiltonian (or conservative) systems in the plane is introduced. The differential equations are used to model dynamical systems in which there is no energy loss. Hamiltonian systems are also used extensively when bifurcating limit cycles in the plane (see Chapters 10 and 11).
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A systematic review of rehabilitation and exercise recommendations in oncology guidelines
Ca-A Cancer Journal for Clinicians, 2021Kathleen Doyle Lyons+2 more
exaly
1999
The main objective of control is to modify the behavior of a dynamical system, typically with the purpose of regulating certain variables or of tracking desired signals. Often, either stability of the closed-loop system is an explicit requirement, or else the problem can be recast in a form that involves stabilization (e.g., of an error signal).
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The main objective of control is to modify the behavior of a dynamical system, typically with the purpose of regulating certain variables or of tracking desired signals. Often, either stability of the closed-loop system is an explicit requirement, or else the problem can be recast in a form that involves stabilization (e.g., of an error signal).
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Cancer epigenetics in clinical practice
Ca-A Cancer Journal for Clinicians, 2023Veronica Davalos, Manel Esteller
exaly
Female erectile tissues and sexual dysfunction after pelvic radiotherapy: A scoping review
Ca-A Cancer Journal for Clinicians, 2022Deborah C Marshall+2 more
exaly
Photodynamic therapy of cancer: An update
Ca-A Cancer Journal for Clinicians, 2011Patrizia Agostinis+2 more
exaly