The Experts below are selected from a list of 15222504 Experts worldwide ranked by ideXlab platform
Jianming Shi - One of the best experts on this subject based on the ideXlab platform.
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Efficiency measurement with a non-convex free disposal hull technology
Journal of the Operational Research Society, 2016Co-Authors: Hirofumi Fukuyama, Jens Leth Hougaard, Kazuyuki Sekitani, Jianming ShiAbstract:We investigate the basic monotonicity properties of least-distance (in)efficiency measures on the class of non-convex FDH (free disposable hull) technologies. We show that any known FDH least-distance measure violates strong monotonicity over the strongly (Pareto-Koopmans) efficient frontier. Taking this result into account, we develop a new class of FDH least-distance measures that satisfy strong monotonicity and show that the developed (in)efficiency measurement framework has a natural profit interpretation.
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efficiency measurement with a non convex free disposal hull technology
Journal of the Operational Research Society, 2016Co-Authors: Hirofumi Fukuyama, Kazuyuki Sekitani, Jens Leth Hougaard, Jianming ShiAbstract:AbstractWe investigate the basic monotonicity properties of least-distance (in)efficiency measures on the class of non-convex FDH (free disposable hull) technologies. We show that any known FDH lea...
Rajeev R. Bhattacharya - One of the best experts on this subject based on the ideXlab platform.
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Non-Monotonicity of Equilibrium Price
Social Science Research Network, 2017Co-Authors: Rajeev R. BhattacharyaAbstract:This paper examines the implications for equilibrium price of a shift in demand and also provides formal characterizations in a general dynamic model of perfect equilibrium, the relation between dominated and dominant strategies, the relation between reversion and generalized reversion strategy profiles, and also of efficiency and temporal deviation-freeness. First, I consider two static Cournot oligopoly models with linear demand, linear costs, and a finite number of firms, and I prove strong non-monotonocity of any equilibrium price. In a stochastically indefinite horizon simultaneous moves Cournot oligopoly model with a countable number of firms, with the discount factors and the demand parameters following general stochastic processes, I prove that for a path which follows a stationary function of the demand parameter and which is sustainable in a strategy profile that is efficient among the set of perfect equilibrium strategy profiles, any equilibrium price is strongly non-monotonic.
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Non-Monotonicity of Equilibrium Price
SSRN Electronic Journal, 2017Co-Authors: Rajeev R. BhattacharyaAbstract:This paper examines the implications for equilibrium price of a shift in demand. First, I consider two static Cournot oligopoly models with linear demand, linear costs, and a finite number of firms, and I prove strong Non-Monotonicity of any equilibrium price. In a stochastically indefinite horizon simultaneous moves Cournot oligopoly model with a countable number of firms, with the discount factors and the demand parameters following general stochastic processes, I prove that for a path which follows a stationary function of the demand parameter and which is sustainable in a strategy profile that is efficient among the set of perfect equilibrium strategy profiles, any equilibrium price is strongly non-monotonic.
Benjamin N. Grosof - One of the best experts on this subject based on the ideXlab platform.
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Non-Monotonicity in Probabilistic Reasoning
arXiv: Artificial Intelligence, 2013Co-Authors: Benjamin N. GrosofAbstract:We start by defining an approach to non-monotonic probabilistic reasoning in terms of non-monotonic categorical (true-false) reasoning. We identify a type of non-monotonic probabilistic reasoning, akin to default inheritance, that is commonly found in practice, especially in "evidential" and "Bayesian" reasoning. We formulate this in terms of the Maximization of Conditional Independence (MCI), and identify a variety of applications for this sort of default. We propose a formalization using Pointwise Circumscription. We compare MCI to Maximum Entropy, another kind of non-monotonic principle, and conclude by raising a number of open questions
Hirofumi Fukuyama - One of the best experts on this subject based on the ideXlab platform.
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Efficiency measurement with a non-convex free disposal hull technology
Journal of the Operational Research Society, 2016Co-Authors: Hirofumi Fukuyama, Jens Leth Hougaard, Kazuyuki Sekitani, Jianming ShiAbstract:We investigate the basic monotonicity properties of least-distance (in)efficiency measures on the class of non-convex FDH (free disposable hull) technologies. We show that any known FDH least-distance measure violates strong monotonicity over the strongly (Pareto-Koopmans) efficient frontier. Taking this result into account, we develop a new class of FDH least-distance measures that satisfy strong monotonicity and show that the developed (in)efficiency measurement framework has a natural profit interpretation.
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efficiency measurement with a non convex free disposal hull technology
Journal of the Operational Research Society, 2016Co-Authors: Hirofumi Fukuyama, Kazuyuki Sekitani, Jens Leth Hougaard, Jianming ShiAbstract:AbstractWe investigate the basic monotonicity properties of least-distance (in)efficiency measures on the class of non-convex FDH (free disposable hull) technologies. We show that any known FDH lea...
M D Voisei - One of the best experts on this subject based on the ideXlab platform.
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characterizations and continuity properties for maximal monotone operators with non empty domain interior
Journal of Mathematical Analysis and Applications, 2012Co-Authors: M D VoiseiAbstract:Abstract In the context of general Banach spaces, characterizations for the maximal monotonicity of operators with non-empty domain interior as well as stronger continuity properties of such operators are provided.
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maximal monotone operators with non empty domain interior characterizations and continuity properties
arXiv: Functional Analysis, 2011Co-Authors: M D VoiseiAbstract:In the context of general Banach spaces characterizations for the maximal monotonicity of operators with non-empty domain interior as well as stronger continuity properties for such operators are provided.