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Titlebook: Equilibrium Theory in Infinite Dimensional Spaces; M. Ali Khan,Nicholas C. Yannelis Book 1991 Springer-Verlag Berlin Heidelberg 1991 Gleic

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书目名称Equilibrium Theory in Infinite Dimensional Spaces
编辑M. Ali Khan,Nicholas C. Yannelis
视频video
丛书名称Studies in Economic Theory
图书封面Titlebook: Equilibrium Theory in Infinite Dimensional Spaces;  M. Ali Khan,Nicholas C. Yannelis Book 1991 Springer-Verlag Berlin Heidelberg 1991 Gleic
描述Apart from the underlying theme that all the contributions to this volume pertain to models set in an infinite dimensional space, they differ on many counts. Some were written in the early seventies while others are reports of ongoing research done especially with this volume in mind. Some are surveys of material that can, at least at this point in time, be deemed to have attained a satisfactory solution of the problem, while oth­ ers represent initial forays into an original and novel formulation. Some furnish alternative proofs of known, and by now, classical results, while others can be seen as groping towards and exploring formulations that have not yet reached a definitive form. The subject matter also has a wide leeway, ranging from solution concepts for economies to those for games and also including representation of preferences and discussion of purely mathematical problems, all within the rubric of choice variables belonging to an infinite dimensional space, interpreted as a commodity space or as a strategy space. Thus, this is a collective enterprise in a fairly wide sense of the term and one with the diversity of which we have interfered as little as possible. Our motiv
出版日期Book 1991
关键词Gleichgewichtstheorie; Infinite Dimensional Commodity Space; Nash Gleichgewicht; Walras Gleichgewicht; W
版次1
doihttps://doi.org/10.1007/978-3-662-07071-0
isbn_softcover978-3-642-08114-9
isbn_ebook978-3-662-07071-0Series ISSN 1431-8849 Series E-ISSN 2196-9930
issn_series 1431-8849
copyrightSpringer-Verlag Berlin Heidelberg 1991
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Topological Analysis of the Fukui Functionrinciple is proven, and the set of equilibria is compared with the sets of strategy and action correlated equilibria. The equilibrium correspondence is shown to be discontinuous with respect to the information structure of the game, in contrast with previous continuity results for strategy and action correlated equilibrium.
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Hmed Ben-Nasr,Mongi Saoudi,Riadh Badraouistence of competitive equilibria.. The absence of such a result is perhaps explained by the great difficulty, if not impossibility, of applying the standard fixed point theorem arguments. The difficulty arises because the key steps in the argument deal with subsets of the commodity space and its dua
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M. Arabia,L. Moltedo,F. Pistellardered Hausdorff linear topological space, and agents’ preferences need not be transitive, complete, monotone or convex; preferences may even be interdependent. Under these assumptions a quasi equilibrium may not exist.
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Multichannel SQUID Biomagnetic Systems,d conversely. The first modern treatments of this equivalence between competitive and optimal allocations may be found in the seminal papers of Arrow [1951] and Debreu [1951]. They presented an axiomatic framework for the characteristics and properties of economies with a finite number of agents and
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