A general theory of separability for preferences defined on a countably infinite product space

DOI10.1016/0304-4068(94)00697-9zbMath0841.90020OpenAlexW2077353222MaRDI QIDQ1905057

Peter A. Streufert

Publication date: 24 July 1996

Published in: Journal of Mathematical Economics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0304-4068(94)00697-9

zbMATH Keywords

decompositionseparabilityaggregatorscontinuous utility functioninfinite-horizon preferencesutility tree

Mathematics Subject Classification ID

Utility theory (91B16) Economic growth models (91B62) Individual preferences (91B08)

Related Items (6)

Biconvergent stochastic dynamic programming, asymptotic impatience, and `average' growth ⋮ A general theory of separability for preferences defined on a countably infinite product space ⋮ Additive representation of separable preferences over infinite products ⋮ Discounted Utility and Present Value—A Close Relation ⋮ Recursive utility and optimal capital accumulation. I: Existence ⋮ Dynamic programming for non-additive stochastic objectives

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• An abstract topological approach to dynamic programming
• Biconvergent stochastic dynamic programming, asymptotic impatience, and `average' growth
• A general theory of separability for preferences defined on a countably infinite product space
• Abstract recursive utility
• Stationary Recursive Utility and Dynamic Programming under the Assumption of Biconvergence
• Closure Properties of Independence Concepts for Continuous Utilities
• Stationary Ordinal Utility and Impatience
• The Structure of Utility Functions

This page was built for publication: A general theory of separability for preferences defined on a countably infinite product space