Complete characterization of Yannelis-Zame and Chichilnisky-Kalman-Mas-Colell properness conditions on preferences for separable concave functions defined in \(L_ +^ p\) and \(L^ p\)

DOI10.1007/BF01212017zbMath0852.90031MaRDI QIDQ1920966

Cuong Le Van

Publication date: 6 August 1996

Published in: Economic Theory (Search for Journal in Brave)

zbMATH Keywords

Banach latticesproperness of preferencesseparable concave functions

Mathematics Subject Classification ID

General equilibrium theory (91B50) Individual preferences (91B08)

Related Items (9)

Optimal control in infinite horizon problems: A Sobolev space approach ⋮ Separable utility functions ⋮ Existence of equilibrium on asset markets with a countably infinite number of states ⋮ Non-marketed options, non-existence of equilibria, and nonlinear prices. ⋮ Linear and nonlinear price decentralization ⋮ Brownian equilibria under Knightian uncertainty ⋮ Equilibrium theory with asymmetric information and infinitely many states ⋮ Cone conditions in general equilibrium theory ⋮ Asset market equilibrium in \(L^p\) spaces with separable utilities

Cites Work

• Unnamed Item
• Asset market equilibrium in infinite dimensional complete markets
• The fundamental theorems of welfare economics without proper preferences
• On programming when the positive cone has an empty interior
• Equilibrium without uniform conditions
• Equilibria in Banach lattices without ordered preferences
• Proper preferences and quasi-concave utility functions
• Edgeworth equilibria in production economies
• Edgeworth's conjecture in economies with a continuum of agents and commodities
• Application of functional analysis to models of efficient allocation of economic resources
• When is the core equivalence theorem valid?
• The cone condition, properness, and extremely desirable commodities
• On the subdifferential of the value function in economic optimization problems
• The Price Equilibrium Existence Problem in Topological Vector Lattices
• Edgeworth Equilibria

This page was built for publication: Complete characterization of Yannelis-Zame and Chichilnisky-Kalman-Mas-Colell properness conditions on preferences for separable concave functions defined in \(L_ +^ p\) and \(L^ p\)