General equilibrium theory and increasing returns
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Publication:1110428
DOI10.1016/0304-4068(88)90002-XzbMath0656.90009OpenAlexW1791593120MaRDI QIDQ1110428
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)90002-x
existence of equilibriaincreasing returnsnon-convexitiesmarginal cost pricingdisaggregated frameworkWalrasian model
Research exposition (monographs, survey articles) pertaining to game theory, economics, and finance (91-02) General equilibrium theory (91B50)
Related Items (18)
The Yannelis-Prabhakar theorem on upper semi-continuous selections in paracompact spaces: extensions and applications ⋮ Equilibrium with nonconvex technologies ⋮ Equilibrium with mutual organizations in adverse selection economies ⋮ A sufficiency result for constrained economies ⋮ On the non-existence of a marginal cost pricing equilibrium and the Ioffe normal cone ⋮ An intrinsic characterization of free disposal hypothesis ⋮ 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 economies with externalities and non-convexities in an infinite-dimensional commodity space ⋮ Existence of Lindahl equilibria in economies with nonconvex production sets ⋮ Existence of equilibrium in OLG economies with increasing returns ⋮ Two-part marginal cost pricing equilibria: Existence and efficiency ⋮ Implementation in production economies with increasing returns ⋮ Implementation of marginal cost pricing equilibrium allocations with transfers in economies with increasing returns to scale ⋮ Implementation in economies with non-convex production technologies unknown to the designer ⋮ Cone conditions in general equilibrium theory ⋮ An algebraic index theorem for non-smooth economies ⋮ On contractual approach for non-convex production economies ⋮ The size of the Dini subdifferential
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