Existence and Optimality of Competitive Equilibria
β Scribed by Professor Charalambos D. Aliprantis, Professor Donald J. Brown, Professor Owen Burkinshaw (auth.)
- Publisher
- Springer-Verlag Berlin Heidelberg
- Year
- 1990
- Tongue
- English
- Leaves
- 294
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This monograph is a systematic exposition of the authors' research on general equiΒ librium models with an infinite number of commodities. It is intended to serve both as a graduate text on aspects of general equilibrium theory and as an introduction, for economists and mathematicians working in mathematical economics, to current research in a frontier area of general equilibrium theory. To this end, we have proΒ vided two introductory chapters on the basic economic model and the mathematical framework. The exercises at the end of each section complement the main exposition. Chapter one is a concise but substantiative discussion of the questions of exisΒ tence and optimality of competitive equilibria in the Walrasian general equilibrium model of an economy with a finite number of households, firms and commodities. Our extension of this model to economies with an infinite number of commodities constitutes the core material of this book and begins in chapter three. Readers faΒ miliar with the Walrasian general equilibrium model as exposited in [13], [23J or [52J may treat chapter one as a handy reference for the main economic concepts and notions that are used throughout the book.
β¦ Table of Contents
Front Matter....Pages I-XII
The Arrow-Debreu Model....Pages 1-85
Riesz Spaces of Commodities and Prices....Pages 86-111
Markets with Infinitely Many Commodities....Pages 112-176
Production with Infinitely Many Commodities....Pages 177-228
The Overlapping Generations Model....Pages 229-271
Back Matter....Pages 272-284
β¦ Subjects
Economic Theory
π SIMILAR VOLUMES
<p><P><STRONG>General Equilibrium Analysis</STRONG> is a systematic exposition of the Walrasian model of economic equilibrium with a finite number of agents, as formalized by Arrow, Debreu and McKenzie at the beginning of the fifties and since then extensively used, worked and studied. Existence and
The book aims at describing the recent developments in the existence and stability of Nash equilibrium. The two topics are central to game theory and economics and have been extensively researched. Recent results on existence and stability of Nash equilibrium are scattered and the relationship betwe
<p><P>This comprehensive work examines important recent developments and modern applications in the fields of optimization, control, game theory, and equilibrium programming. In particular, the concepts of equilibrium and optimality are of immense practical importance affecting decision-making probl