O teorii strategických her
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Jiří Anděl (1962)
Pokroky matematiky, fyziky a astronomie
Fabio Bagagiolo, Dario Bauso (2011)
ESAIM: Control, Optimisation and Calculus of Variations
We consider a model for the control of a linear network flow system with unknown but bounded demand and polytopic bounds on controlled flows. We are interested in the problem of finding a suitable objective function that makes robust optimal the policy represented by the so-called linear saturated feedback control. We regard the problem as a suitable differential game with switching cost and study it in the framework of the viscosity solutions theory for Bellman and Isaacs equations.
Fabio Bagagiolo, Dario Bauso (2011)
ESAIM: Control, Optimisation and Calculus of Variations
We consider a model for the control of a linear network flow system with unknown but bounded demand and polytopic bounds on controlled flows. We are interested in the problem of finding a suitable objective function that makes robust optimal the policy represented by the so-called linear saturated feedback control. We regard the problem as a suitable differential game with switching cost and study it in the framework of the viscosity solutions theory for Bellman and Isaacs equations.
Vorovka, Karel (2007)
Journal Électronique d'Histoire des Probabilités et de la Statistique [electronic only]
Milan Medveď (1977)
Časopis pro pěstování matematiky
Vladica Andrejić (2009)
Publications de l'Institut Mathématique
Enayet U, Tarafdar (1995)
Commentationes Mathematicae Universitatis Carolinae
A condition weaker than the insatiability condition is given.
Milan Medveď (1978)
Czechoslovak Mathematical Journal
George Geranis, Konstantinos Paparrizos, Angelo Sifaleras (2012)
RAIRO - Operations Research - Recherche Opérationnelle
The minimum cost network flow problem, (MCNFP) constitutes a wide category of network flow problems. Recently a new dual network exterior point simplex algorithm (DNEPSA) for the MCNFP has been developed. This algorithm belongs to a special “exterior point simplex type” category. Similar to the classical dual network simplex algorithm (DNSA), this algorithm starts with a dual feasible tree-solution and after a number of iterations, it produces a solution that is both primal and dual feasible, i.e....
George Geranis, Konstantinos Paparrizos, Angelo Sifaleras (2012)
RAIRO - Operations Research
The minimum cost network flow problem, (MCNFP) constitutes a wide category of network flow problems. Recently a new dual network exterior point simplex algorithm (DNEPSA) for the MCNFP has been developed. This algorithm belongs to a special “exterior point simplex type” category. Similar to the classical dual network simplex algorithm (DNSA), this algorithm starts with a dual feasible tree-solution and after a number of iterations, it produces a...
L.E. Edlefsen, C.B. Millham (1972)
Metrika
John A. Baker (1996)
Aequationes mathematicae
Grzegorz Kubicki (1987)
Colloquium Mathematicae
Milan Mareš (1983)
Kybernetika
Alon, Noga, Mehrabian, Abbas (2011)
The Electronic Journal of Combinatorics [electronic only]
Grzegorz Kubicki (1987)
Colloquium Mathematicae
Tadeusz Radzik (1998)
Applicationes Mathematicae
The purpose of this paper is to discuss the properties of a new solution of the 2-person bargaining problem as formulated by Nash, the so-called Average Pay-off solution. This solution of a very simple form has a natural interpretation based on the center of gravity of the feasible set, and it is "more sensitive" to changes of feasible sets than any other standard bargaining solution. It satisfies the standard axioms: Pareto-Optimality, Symmetry, Scale Invariance, Continuity and Twisting. Moreover,...
Milan Medveď (1987)
Kybernetika
Milan Medveď (1977)
Kybernetika
Andrzej Nowak (1999)
Applicationes Mathematicae
We consider a class of uniformly ergodic nonzero-sum stochastic games with the expected average payoff criterion, a separable metric state space and compact metric action spaces. We assume that the payoff and transition probability functions are uniformly continuous. Our aim is to prove the existence of stationary ε-equilibria for that class of ergodic stochastic games. This theorem extends to a much wider class of stochastic games a result proven recently by Bielecki [2].
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