On two existence results of equilibria in economies with increasing returns

DOI10.1016/0304-4068(88)90006-7zbMath0657.90016OpenAlexW1992237952MaRDI QIDQ1111444

Jean-Marc Bonnisseau

Publication date: 1988

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

Full work available at URL: https://doi.org/10.1016/0304-4068(88)90006-7

zbMATH Keywords

existence resultsincreasing returns

Mathematics Subject Classification ID

General equilibrium theory (91B50)

Related Items (11)

Existence of intransitive equilibria in nonconvex economies ⋮ Existence of equilibria when firms follow bounded losses pricing rules ⋮ On the existence of equilibria in economies with increasing returns ⋮ Existence and uniqueness of equilibria with increasing returns ⋮ La théorie mathématique de l'équilibre économique: Extension du modèle de Arrow-Debreu au cadre non convexe. (The mathematical theory of economic equilibrium: Extension of the Arrow-Debreu model to a nonconvex framework) ⋮ Existence of equilibria in the presence of increasing returns ⋮ An index theorem for nonconvex production economies ⋮ Implementation in production economies with increasing returns ⋮ Implementation of marginal cost pricing equilibrium allocations with transfers in economies with increasing returns to scale ⋮ Equilibrium with quantity targets ⋮ Implementation in economies with non-convex production technologies unknown to the designer

Cites Work

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• On marginal cost pricing with given tax-subsidy rules
• On a general existence theorem for marginal cost pricing equilibria
• Existence of equilibria when firms follow bounded losses pricing rules
• On the existence of equilibria in economies with increasing returns
• Existence and uniqueness of equilibria with increasing returns
• General Equilibrium when Some Firms Follow Special Pricing Rules
• On the Boundedness of the Feasible Set without Convexity Assumptions
• Fixed Point Theorems for Multi-Valued Transformations
• The Existence of Marginal Cost Pricing Equilibria with Increasing Returns

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