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Bertrand Tchantcho

Biographic Data

ID6219396
NAMEBertrand Tchantcho
GIVEN NAMESBertrand
FAMILY NAMETchantcho
SIGNATURETCHANTCHO B
AFFILIATIONSCentre National de la Recherche Scientifique
ORCID0000-0002-5185-524X
VERIFIEDYes
TOTAL WORKS7
TOTAL CITATIONS2
WORKS AS AUTHOR7
WORKS AS EDITOR0
FIRST PUBLICATION YEAR2004
LATEST PUBLICATION YEAR2025
H-INDEX1
  • Consistent desirability relation in games with multiple levels of approval and achievable hierarchies

    Open Access•Joseph Siani, Narcisse Tedjeugang et al.•ARTICLE•Social Choice and Welfare•2025

  • The stability of multi-dimensional rules

    Open Access•Sébastien Courtin, Bertrand Tchantcho et al.•ARTICLE•Mathematical Social Sciences•2025•References: 11

  • Axiomatization of some power indices in voting games with abstention

    Open Access•Joseph Siani, Bertrand Tchantcho et al.•ARTICLE•Social Choice and Welfare•2024

  • Dichotomous multi-type games with a coalition structure

    Open Access•Sébastien Courtin, Zéphirin Nganmeni et al.•ARTICLE•Mathematical Social Sciences•2017•Cited by: 1•References: 19

  • The Owen and Shapley spatial power indices

    Open Access•Martin Mathieu, Mathieu Martin et al.•ARTICLE•Mathematical Social Sciences•2017•References: 18

  • A core of voting games with improved foresight

    Open Access•Lawrence Diffo Lambo, Bertrand Tchantcho et al.•ARTICLE•Mathematical Social Sciences•2009•Cited by: 1•References: 14

  • Pouvoir mesuré et capacité d'un électeur à influencer le résultat du vote

    Lawrence Diffo Lambo, Bertrand Tchantcho et al.•ARTICLE•Mathématiques et sciences humaines•2004

    We study the power relation ≥ P. This binary relation on the set of voters was used in [Diffo Lambo, Moulen, 2000] to show that the Taylor’s influence relation ≥ T appraises the voter’s capacity of influencing the voting outcome when individual preference relations are linear orders, if the classical dominance stands for the social outcome and the Kendal’s distance is the means of measuring a voter’s dissatisfaction. In this paper, the definition…

  • Dichotomous multi-type games with a coalition structure

    Open Access•Sébastien Courtin, Zéphirin Nganmeni et al.•ARTICLE•Mathematical Social Sciences•2017•Cited by: 1•References: 19

  • A core of voting games with improved foresight

    Open Access•Lawrence Diffo Lambo, Bertrand Tchantcho et al.•ARTICLE•Mathematical Social Sciences•2009•Cited by: 1•References: 14

  • Pouvoir mesuré et capacité d'un électeur à influencer le résultat du vote

    Lawrence Diffo Lambo, Bertrand Tchantcho et al.•ARTICLE•Mathématiques et sciences humaines•2004

    We study the power relation ≥ P. This binary relation on the set of voters was used in [Diffo Lambo, Moulen, 2000] to show that the Taylor’s influence relation ≥ T appraises the voter’s capacity of influencing the voting outcome when individual preference relations are linear orders, if the classical dominance stands for the social outcome and the Kendal’s distance is the means of measuring a voter’s dissatisfaction. In this paper, the definition…

  • A core of voting games with improved foresight

    Open Access•Lawrence Diffo Lambo, Bertrand Tchantcho et al.•ARTICLE•Mathematical Social Sciences•2009•Cited by: 1•References: 14

  • Dichotomous multi-type games with a coalition structure

    Open Access•Sébastien Courtin, Zéphirin Nganmeni et al.•ARTICLE•Mathematical Social Sciences•2017•Cited by: 1•References: 19

  • The Owen and Shapley spatial power indices

    Open Access•Martin Mathieu, Mathieu Martin et al.•ARTICLE•Mathematical Social Sciences•2017•References: 18

  • Axiomatization of some power indices in voting games with abstention

    Open Access•Joseph Siani, Bertrand Tchantcho et al.•ARTICLE•Social Choice and Welfare•2024

  • Consistent desirability relation in games with multiple levels of approval and achievable hierarchies

    Open Access•Joseph Siani, Narcisse Tedjeugang et al.•ARTICLE•Social Choice and Welfare•2025

  • The stability of multi-dimensional rules

    Open Access•Sébastien Courtin, Bertrand Tchantcho et al.•ARTICLE•Mathematical Social Sciences•2025•References: 11

Game Theory and Voting Systems (7 works) · Computer Science (6 works) · Mathematical economics (6 works) · Mathematics (5 works) · Political science (4 works) · Voting (4 works) · Economics (3 works) · Game Theory and Applications (3 works) · Law (3 works) · Artificial Intelligence (2 works)

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