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Stéphane Mussard

Biographic Data

ID6219110
NAMEStéphane Mussard
GIVEN NAMESStéphane
FAMILY NAMEMussard
SIGNATUREMUSSARD S
AFFILIATIONSUniversité Mohammed VI Polytechnique
ORCID0000-0003-2331-630X
VERIFIEDYes
TOTAL WORKS5
TOTAL CITATIONS5
WORKS AS AUTHOR5
WORKS AS EDITOR0
FIRST PUBLICATION YEAR2011
LATEST PUBLICATION YEAR2026
H-INDEX1
  • Linear-efficient-symmetric values and inequality in TU-games

    Open Access•Marc Dubois, Stéphane Mussard•ARTICLE•Theory and Decision•2026

    This paper introduces a dominance criterion that determines whether a TU-game is less unequal than another. A game is derived from another by non-void sequences of inequality-reducing transfers of worth between coalitions of equal size if and only if the resulting game is less unequal in the Lorenz sense. The paper also measures payoff inequality among players (for a TU-game) through the Lorenz criterion. When a distribution (allocation) of payof…

  • How information technology contributes to justice efficiency

    Open Access•Bruno Mathis, Stéphane Mussard•ARTICLE•European Journal of Law and…•2025

    This paper explores how information technology (IT) contributes to judicial efficiency, that is, to what extent investment in IT helps shorten court delays. It uses information collected by the European Commission for the Efficiency of Justice (CEPEJ), a body of the Council of Europe, from the ministries of justice of 16 of its member countries. A part of this survey, conducted every two years by the CEPEJ, focuses on the judicial services inform…

  • Atkinson–Shapley rules for TU-games

    Open Access•Walter Briec, Marc Dubois et al.•ARTICLE•Theory and Decision•2025

  • Utility and income transfer principles

    Open Access•Marc Dubois, Stéphane Mussard•ARTICLE•Mathematical Social Sciences•2019•Cited by: 1•References: 14

  • Income inequality games

    Open Access•Arthur Charpentier, Stéphane Mussard•ARTICLE•The Journal of Economic Inequality•2011•Cited by: 4•References: 6

  • Income inequality games

    Open Access•Arthur Charpentier, Stéphane Mussard•ARTICLE•The Journal of Economic Inequality•2011•Cited by: 4•References: 6

  • Utility and income transfer principles

    Open Access•Marc Dubois, Stéphane Mussard•ARTICLE•Mathematical Social Sciences•2019•Cited by: 1•References: 14

  • Income inequality games

    Open Access•Arthur Charpentier, Stéphane Mussard•ARTICLE•The Journal of Economic Inequality•2011•Cited by: 4•References: 6

  • Utility and income transfer principles

    Open Access•Marc Dubois, Stéphane Mussard•ARTICLE•Mathematical Social Sciences•2019•Cited by: 1•References: 14

  • How information technology contributes to justice efficiency

    Open Access•Bruno Mathis, Stéphane Mussard•ARTICLE•European Journal of Law and…•2025

    This paper explores how information technology (IT) contributes to judicial efficiency, that is, to what extent investment in IT helps shorten court delays. It uses information collected by the European Commission for the Efficiency of Justice (CEPEJ), a body of the Council of Europe, from the ministries of justice of 16 of its member countries. A part of this survey, conducted every two years by the CEPEJ, focuses on the judicial services inform…

  • Atkinson–Shapley rules for TU-games

    Open Access•Walter Briec, Marc Dubois et al.•ARTICLE•Theory and Decision•2025

  • Linear-efficient-symmetric values and inequality in TU-games

    Open Access•Marc Dubois, Stéphane Mussard•ARTICLE•Theory and Decision•2026

    This paper introduces a dominance criterion that determines whether a TU-game is less unequal than another. A game is derived from another by non-void sequences of inequality-reducing transfers of worth between coalitions of equal size if and only if the resulting game is less unequal in the Lorenz sense. The paper also measures payoff inequality among players (for a TU-game) through the Lorenz criterion. When a distribution (allocation) of payof…

Economic theories and models (3 works) · Economics (3 works) · Computer Science (2 works) · Game theory (2 works) · Game Theory and Voting Systems (2 works) · Income, Poverty, and Inequality (2 works) · Inequality (2 works) · Law (2 works) · Mathematical economics (2 works) · Mathematics (2 works)

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