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Approximate equilibrium in economies with indivisible commodities

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  • Broome, John

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  • Broome, John, 1972. "Approximate equilibrium in economies with indivisible commodities," Journal of Economic Theory, Elsevier, vol. 5(2), pages 224-249, October.
    • Handle: RePEc:eee:jetheo:v:5:y:1972:i:2:p:224-249
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    Cited by:

    1. Kovalenkov, Alexander & Wooders, Myrna, 2003. "Approximate cores of games and economies with clubs," Journal of Economic Theory, Elsevier, vol. 110(1), pages 87-120, May.
    2. Hara, Chiaki, 2005. "Bargaining set and anonymous core without the monotonicity assumption," Journal of Mathematical Economics, Elsevier, vol. 41(4-5), pages 545-556, August.
    3. Marcus Berliant & John H. Y. Edwards, 2004. "Efficient Allocations in Club Economies," Journal of Public Economic Theory, Association for Public Economic Theory, vol. 6(1), pages 43-63, February.
    4. M. Ali Khan & Edward E. Schlee, 2016. "On Lionel McKenzie's 1957 intrusion into 20th-century demand theory," Canadian Journal of Economics, Canadian Economics Association, vol. 49(2), pages 589-636, May.
    5. Schellhorn, Henry, 2009. "A double-sided multiunit combinatorial auction for substitutes: Theory and algorithms," European Journal of Operational Research, Elsevier, vol. 197(2), pages 799-808, September.
    6. Michael Florig & Jorge Rivera, 2015. "Existence of a competitive equilibrium when all goods are indivisible," Working Papers wp403, University of Chile, Department of Economics.
    7. Martin Shubik & Myrna Holtz Wooders, 1982. "Approximate Cores of a General Class of Economies: Part II. Set-Up Costs and Firm Formation in Coalition Production Economies," Cowles Foundation Discussion Papers 619, Cowles Foundation for Research in Economics, Yale University.
    8. Florig, Michael & Rivera, Jorge, 2010. "Core equivalence and welfare properties without divisible goods," Journal of Mathematical Economics, Elsevier, vol. 46(4), pages 467-474, July.
    9. Allouch, Nizar & Wooders, Myrna, 2002. "Competitive Pricing In Socially Networked Economies," The Warwick Economics Research Paper Series (TWERPS) 639, University of Warwick, Department of Economics.
    10. Florig, Michael & Rivera, Jorge, 2017. "Existence of a competitive equilibrium when all goods are indivisible," Journal of Mathematical Economics, Elsevier, vol. 72(C), pages 145-153.
    11. M. Ali Khan & Metin Uyanık, 2021. "Topological connectedness and behavioral assumptions on preferences: a two-way relationship," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 71(2), pages 411-460, March.
    12. Jorge Rivera & Michael Florig, 2004. "Indivisible Goods and Fiat Money," Econometric Society 2004 Latin American Meetings 167, Econometric Society.
    13. Jorge Rivera C. & Michael Florig, 2005. "Welfare properties and core for a competitive equilibrium without divisible," Working Papers wp213, University of Chile, Department of Economics.
    14. Iimura, Takuya, 2003. "A discrete fixed point theorem and its applications," Journal of Mathematical Economics, Elsevier, vol. 39(7), pages 725-742, September.
    15. Nizar Allouch & Myrna Wooders, 2004. "Price Taking Equilibrium in Club Economies with Multiple Memberships and Unbounded Club Sizes," Working Papers 513, Queen Mary University of London, School of Economics and Finance.
    16. Michael Florig & Jorge Rivera Cayupi, 2002. "Welfare Theorema and Core Equivalence without Divisible Goods," Working Papers wp197, University of Chile, Department of Economics.
    17. Henry Schellhorn, 2004. "A Double-Sided Multiunit Combinatorial Auction for Substitutes: Theory and Algorithms," FAME Research Paper Series rp123, International Center for Financial Asset Management and Engineering.
    18. Bryan Ellickson, 1977. "Local Public Goods and the Market for Neighborhoods," UCLA Economics Working Papers 100, UCLA Department of Economics.
    19. Nguyen, Thành & Peivandi, Ahmad & Vohra, Rakesh, 2016. "Assignment problems with complementarities," Journal of Economic Theory, Elsevier, vol. 165(C), pages 209-241.
    20. M. Ali Khan & Kali P. Rath, 2011. "The Shapley-Folkman Theorem and the Range of a Bounded Measure: An Elementary and Unified Treatment," Economics Working Paper Archive 586, The Johns Hopkins University,Department of Economics.

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