Classical general equilibrium theory /
Although general equilibrium theory originated in the late nineteenth century, modern elaboration and development of the theory began only in the 1930s and 1940s. This book focuses on the version of the theory developed in the second half of the twentieth century, referred to by Lionel McKenzie as t...
Clasificación: | Libro Electrónico |
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Autor principal: | |
Formato: | Electrónico eBook |
Idioma: | Inglés |
Publicado: |
Cambridge, Mass. :
MIT Press,
©2002.
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Temas: | |
Acceso en línea: | Texto completo |
Tabla de Contenidos:
- Theory of Demand
- A Direct Approach to Demand Theory
- Demand Theory without Transitivity
- The Classical Theory
- The Method of Revealed Preference
- Market Demand Functions
- Continuity of m[subscript x](p)
- Negative Semidefiniteness of [m subscript ij (p)]
- Euler's Theorem for f(p)
- Quasi-linear Preferences
- The Law of Demand and Risk Aversion
- The Strong Axiom of Revealed Preference
- Group Demand Functions
- Tatonnement Stability of Equilibrium
- Excess Demand Functions
- Market Equilibrium
- Matrices with Quasi-dominant Diagonals
- The Process of Tatonnement
- Local Stability of the Tatonnement
- Tatonnement with Expectations
- An Economy of Firms
- An Economy of Activities
- Tatonnment with Trading
- Global Stability with Gross Substitutes
- Individual and Market Excess Demand Functions
- The Gross Substitute Assumption
- The Weak Axiom of Revealed Preference and Local Stability
- Stability in a Temporary Equilibrium Model
- Leontief Models of Production
- The Simple Leontief Model
- A Simple Leontief Model of Growth
- The Simple Model with Variable Coefficients
- Nonsubstitution with Capital Stocks
- Current Prices and Interest Rates
- Continuity of [mu subscript A](s)
- Comparative Statics
- The Local Theory of Comparative Statics
- The Morishima Case
- Global Comparative Statics
- Comparative Statics for the Individual Agent
- Comparative Statics and Supermodularity
- Local Uniqueness of Equilibrium
- Jacobi's Theorem
- Negative Definiteness under Constraint.