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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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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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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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EQUILIBRIUM POINT CONTROL CANNOT BE FALSIFIED BY RECONSTRUCTING EQUILIBRIUM POINT TRAJECTORIES
Journal of Biomechanics, 2007D.A. Kistemaker +2 more
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Equilibrium Points in Finite Games
Journal of the Society for Industrial and Applied Mathematics, 1960openaire +1 more source
Orbits and Manifolds Near the Equilibrium Points Around a Rotating Asteroid
Astrophysics and Space Science, 2014Yu Jiang, Hexi Baoyin, Hengnian Li
exaly
Games With Randomly Disturbed Payoffs: A New Rationale for Mixed-Strategy Equilibrium Points
International Journal of Game Theory, 1973John Harsanyi
exaly