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Marilda Sotomayor

Biographic Data

ID6219775
NAMEMarilda Sotomayor
GIVEN NAMESMarilda
FAMILY NAMESotomayor
SIGNATURESOTOMAYOR M
VERIFIEDNo
TOTAL WORKS6
TOTAL CITATIONS17
WORKS AS AUTHOR5
WORKS AS EDITOR1
FIRST PUBLICATION YEAR1986
LATEST PUBLICATION YEAR2020
H-INDEX2
  • Complex Social and Behavioral Systems

    Open Access•Sotomayor Jorge, David Pérez‐castrillo et al.•EDITOR•BOOK•Complex Social and Behavioral…•2020

  • An elementary non-constructive proof of the non-emptiness of the core of the Housing Market of Shapley and Scarf

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•2005•References: 11

  • Some further remark on the core structure of the assignment game

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•2003•References: 3

  • Existence of stable outcomes and the lattice property for a unified matching market

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•2000•References: 11

  • Three remarks on the many-to-many stable matching problem

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•1999•Cited by: 4•References: 10

  • Multi-Item Auctions

    Gabrielle Demange, David Gale et al.•ARTICLE•Journal of Political Economy•1986•Cited by: 13•References: 1

    A collection of items is to be distributed among several bidders, and each bidder is to receive at most one item. Assuming that the bidders place some monetary value on each of the items, it has been shown that there is a unique vector of equilibrium prices that is optimal, in a suitable sense, for the bidders. In this paper we describe two dynamic auction mechanisms: one achieves this equilibrium and the other approximates it to any desired degr…

  • Multi-Item Auctions

    Gabrielle Demange, David Gale et al.•ARTICLE•Journal of Political Economy•1986•Cited by: 13•References: 1

    A collection of items is to be distributed among several bidders, and each bidder is to receive at most one item. Assuming that the bidders place some monetary value on each of the items, it has been shown that there is a unique vector of equilibrium prices that is optimal, in a suitable sense, for the bidders. In this paper we describe two dynamic auction mechanisms: one achieves this equilibrium and the other approximates it to any desired degr…

  • Three remarks on the many-to-many stable matching problem

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•1999•Cited by: 4•References: 10

  • Multi-Item Auctions

    Gabrielle Demange, David Gale et al.•ARTICLE•Journal of Political Economy•1986•Cited by: 13•References: 1

    A collection of items is to be distributed among several bidders, and each bidder is to receive at most one item. Assuming that the bidders place some monetary value on each of the items, it has been shown that there is a unique vector of equilibrium prices that is optimal, in a suitable sense, for the bidders. In this paper we describe two dynamic auction mechanisms: one achieves this equilibrium and the other approximates it to any desired degr…

  • Three remarks on the many-to-many stable matching problem

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•1999•Cited by: 4•References: 10

  • Existence of stable outcomes and the lattice property for a unified matching market

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•2000•References: 11

  • Some further remark on the core structure of the assignment game

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•2003•References: 3

  • An elementary non-constructive proof of the non-emptiness of the core of the Housing Market of Shapley and Scarf

    Open Access•Sotomayor Jorge, Marilda Sotomayor•ARTICLE•Mathematical Social Sciences•2005•References: 11

  • Complex Social and Behavioral Systems

    Open Access•Sotomayor Jorge, David Pérez‐castrillo et al.•EDITOR•BOOK•Complex Social and Behavioral…•2020

Computer Science (6 works) · Mathematical economics (5 works) · Mathematics (5 works) · Auction Theory and Applications (4 works) · Core (optical fiber (4 works) · Game Theory and Voting Systems (4 works) · Economics (3 works) · Matching (statistics (3 works) · Mathematical optimization (3 works) · Economic theories and models (2 works)

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