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Stability of Equilibrium Points
2000Let us consider a physical system whose states x are described by an evolution differential system $$\frac{{dx}}{{dt}}$$ = X(x). The fixed points of the flow of the vector field X, i.e., the zeros of X, are the equilibrium points of the system.
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Abstract The equilibrium-point (EP) hypothesis assumes that the neural control of a muscle is adequately described as a change in the stretch reflex threshold (λ) leading to a shift of the EP—a combination of muscle length and force when it is in equilibrium with the external load.
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A proximal point method for quasi-equilibrium problems in Hilbert spaces
Optimization, 2022Pedro Jorge S Santos, J C O Souza
exaly
2016
This chapter summarizes the modern theory of fixed point and equilibrium. Based on the concept of ɛ-approximate minimum, Ekeland variational principle is established first, along with Caristi fixed point theorem, and Nadler contraction theorem for set-valued maps.
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This chapter summarizes the modern theory of fixed point and equilibrium. Based on the concept of ɛ-approximate minimum, Ekeland variational principle is established first, along with Caristi fixed point theorem, and Nadler contraction theorem for set-valued maps.
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EQUILIBRIUM POINT CONTROL CANNOT BE FALSIFIED BY RECONSTRUCTING EQUILIBRIUM POINT TRAJECTORIES
Journal of Biomechanics, 2007D.A. Kistemaker +2 more
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A subgradient-type method for the equilibrium problem over the fixed point set and its applications
Optimization, 2009Hideaki Iiduka, Isao Yamada
exaly
Equilibrium Points in Finite Games
Journal of the Society for Industrial and Applied Mathematics, 1960openaire +1 more source
Saddle point equilibrium under uncertain environment
Mathematical Methods in the Applied Sciences, 2018Yun Sun, Chunxiao Ding, Yuanguo Zhu
exaly