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Gianni Bosi

Biographic Data

ID6219122
NAMEGianni Bosi
GIVEN NAMESGianni
FAMILY NAMEBosi
SIGNATUREBOSI G
AFFILIATIONSUniversity of Trieste
ORCID0000-0002-3799-4630
VERIFIEDYes
TOTAL WORKS6
TOTAL CITATIONS2
WORKS AS AUTHOR6
WORKS AS EDITOR0
FIRST PUBLICATION YEAR2003
LATEST PUBLICATION YEAR2026
H-INDEX1
  • Maximal elements of preorders from countable continuous multi-utilities

    Open Access•Gianni Bosi, Gabriele Sbaiz•ARTICLE•Mathematical Social Sciences•2026

    We present conditions on a topology, under which every closed preorder admits a countable continuous multi-utility representation. We compare such topological conditions with other existing conditions, which guarantee the existence of continuous utility representations of all continuous total preorders. We apply our results to the existence of maximal elements of preorders on compact metrizable topological spaces

  • Upper semicontinuous utilities for all upper semicontinuous total preorders

    Open Access•Gianni Bosi, Gabriele Sbaiz•ARTICLE•Mathematical Social Sciences•2025•References: 39

  • On continuous multi-utility representations of semi-closed and closed preorders

    Open Access•Gianni Bosi, Gerhard Herden•ARTICLE•Mathematical Social Sciences•2016•Cited by: 1•References: 11

  • Upper semicontinuous representations of interval orders

    Gianni Bosi, Magalì Zuanon•ARTICLE•Mathematical Social Sciences•2014•References: 20

  • Isotonies on ordered cones through the concept of a decreasing scale

    Open Access•Gianni Bosi, María Jesús Campión et al.•ARTICLE•Mathematical Social Sciences•2007•References: 17

  • Continuous representability of homothetic preorders by means of sublinear order-preserving functions

    Open Access•Gianni Bosi, Magalı̀ E Zuanon et al.•ARTICLE•Mathematical Social Sciences•2003•Cited by: 1•References: 16

  • On continuous multi-utility representations of semi-closed and closed preorders

    Open Access•Gianni Bosi, Gerhard Herden•ARTICLE•Mathematical Social Sciences•2016•Cited by: 1•References: 11

  • Continuous representability of homothetic preorders by means of sublinear order-preserving functions

    Open Access•Gianni Bosi, Magalı̀ E Zuanon et al.•ARTICLE•Mathematical Social Sciences•2003•Cited by: 1•References: 16

  • Continuous representability of homothetic preorders by means of sublinear order-preserving functions

    Open Access•Gianni Bosi, Magalı̀ E Zuanon et al.•ARTICLE•Mathematical Social Sciences•2003•Cited by: 1•References: 16

  • Isotonies on ordered cones through the concept of a decreasing scale

    Open Access•Gianni Bosi, María Jesús Campión et al.•ARTICLE•Mathematical Social Sciences•2007•References: 17

  • Upper semicontinuous representations of interval orders

    Gianni Bosi, Magalì Zuanon•ARTICLE•Mathematical Social Sciences•2014•References: 20

  • On continuous multi-utility representations of semi-closed and closed preorders

    Open Access•Gianni Bosi, Gerhard Herden•ARTICLE•Mathematical Social Sciences•2016•Cited by: 1•References: 11

  • Upper semicontinuous utilities for all upper semicontinuous total preorders

    Open Access•Gianni Bosi, Gabriele Sbaiz•ARTICLE•Mathematical Social Sciences•2025•References: 39

  • Maximal elements of preorders from countable continuous multi-utilities

    Open Access•Gianni Bosi, Gabriele Sbaiz•ARTICLE•Mathematical Social Sciences•2026

    We present conditions on a topology, under which every closed preorder admits a countable continuous multi-utility representation. We compare such topological conditions with other existing conditions, which guarantee the existence of continuous utility representations of all continuous total preorders. We apply our results to the existence of maximal elements of preorders on compact metrizable topological spaces

Mathematics (5 works) · Computer Science (3 works) · Discrete mathematics (3 works) · Mathematical economics (3 works) · Order (exchange (3 works) · Pure mathematics (3 works) · Advanced Algebra and Logic (2 works) · Advanced Banach Space Theory (2 works) · Advanced Topology and Set Theory (2 works) · Combinatorics (2 works)

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