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The Radioactive Equilibrium Point
I present a proposed experiment with expected results that could support the existence of a Radioactive Equilibrium Point, a condition in which the interaction of gamma radiation and radio waves, when applied in precise frequency symmetry, induces partial stabilization ofradioactive decay rates.Fuertes Oliva, Martín +8 more
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Equilibrium Points in Bimatrix Games
Theory of Probability & Its Applications, 1958An algorithm for computing all equilibrium points (situations) for the case of bimatrix (i.e., finite two-person, non-cooperative, non-zero-sum) games is given.
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Stability and equilibrium points in neurocontrol
Proceedings of ICNN'95 - International Conference on Neural Networks, 2002Neurocontrollers are investigated for existence of equilibrium points of closed loop. Equilibrium points are a prerequisite for controller stability. Theorems concerning neurocontroller structure are formulated for both stabilization and tracking control tasks. The results are illustrated on a real-world example from industrial automation.
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On the robustness of the competitive equilibrium: Utility-improvements and equilibrium points
Journal of Mathematical Economics, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Is There an Equilibrium Point Hypothesis?
Motor Control, 2010The notion of studying internal control variables instead of externally observable parameters is certainly attractive. It is what motivates neurophysiologists to stick their electrodes into various parts of the nervous system. The problem is knowing a control variable when you see one. Recorded neural activity reflects a mixture of outputs representing
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Stability of an Equilibrium Point
2013Stabilizing a system in a neighborhood of a steady state is one of the first goals of Control Theory. For this purpose, we cast a glow in § 4.2 on the notions of stability and of asymptotic stability of an equilibrium point for general dynamical systems as discussed in § 2.4. The case of linear dynamical systems is treated in § 4.3.
Brigitte d’Andréa-Novel +1 more
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Tambov University Reports. Series: Natural and Technical Sciences, 2019
We present a random version of a theorem on equilibrium points for two parametrized multivalued maps satisfying a joint Caristi type condition.
Valeri Obukhovskii +2 more
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We present a random version of a theorem on equilibrium points for two parametrized multivalued maps satisfying a joint Caristi type condition.
Valeri Obukhovskii +2 more
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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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Equilibrium points and pareto points in problems with random factors
USSR Computational Mathematics and Mathematical Physics, 1981Abstract THE CONCEPTS of equilibrium points and Pareto points are extended to decision-making problems containing random factors. Tha approach is based on the use of the idea of a relation.
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