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Equilibrium theory with a measure space of possibly satiated consumers
Institution:1. İstanbul Teknik Üniversitesi, Avrasya Yer Bilimleri Enstitüsü, TR34469, Maslak, Istanbul, Turkey;2. Istanbul Teknik Üniversitesi, Maden Fakültesi, Jeoloji Mühendisliği Bölümü, TR34469, Maslak, Istanbul, Turkey;3. Institut für Geowissenschaften, Universität Heidelberg, Im Neuenheimer Feld 234-236, 69120 Heidelberg, Germany;4. Klaus-Tschira-Labor für Kosmochemie, Im Neuenheimer Feld 234-236, 69120 Heidelberg, Germany;5. University of California Santa Barbara, Department of Earth Sciences, Santa Barbara, CA 93106, USA;1. Department of Ecological Science, Faculty of Earth and Life Sciences, Vrije Universiteit, Amsterdam, The Netherlands;2. Department of Environmental Engineering, Istanbul Technical University, Maslak, Istanbul 34469, Turkey
Abstract:Walras equilibria may not exist when consumers’ preferences are possibly satiated. To overcome this difficulty, several extended notions of equilibria have been proposed and all reduce to Walras equilibria under nonsatiation and free disposal. This includes the notions of equilibria with slack (also called dividend equilibria) as by Drèze and Müller J. Economic Theory 23 (1980) 131], Makarov J. Mathematical Economics 8 (1981) 87], Aumann and Drèze Econometrica 54 (1986) 1271], Mas-Colell Equilibrium theory with possibly satiated preferences, in: Majumdar, M. (Ed.), Proceedings of the Essays in Honour of David Gale on Equilibrium and Dynamics, Macmillan, London, pp. 201–213], monetary equilibria as by Kajii J. Mathematical Economics 25 (1996) 75], or weak equilibria as by Polemarchakis and Siconolfi J. Mathematical Economics 22 (1993) 85], which are all defined when there are finitely many consumers. This includes also the notion of free disposal equilibrium, when markets clear in a weak sense, allowing free disposal. Our paper considers an economy with a measure space of consumers and provides a general existence result of equilibria for the various existing notions. This result extends in particular the result by Hildenbrand Econometrica 38 (1970) 608] on the existence of Walras equilibria.
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