• Title of article

    Nonlinear versions of a vector maximal principle Original Research Article

  • Author/Authors

    Mihai Turinici، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2011
  • Pages
    4
  • From page
    2388
  • To page
    2391
  • Abstract
    Some nonlinear extensions of the vector maximality statement established by Goepfert et al. [A. Goepfert, C. Tammer, C. Zălinescu, On the vectorial Ekeland’s variational principle and minimal points in product spaces, Nonlinear Anal. 39 (2000) 909–922] are given. Basic instruments for these are the Brezis–Browder ordering principle [H. Brezis, F.E. Browder, A general principle on ordered sets in nonlinear functional analysis, Adv. Math. 21 (1976) 355–364] and its logical equivalent in Turinici [M. Turinici, Variational principles on semi-metric structures, Libertas Math. 20 (2000) 161–171].
  • Keywords
    Convex cone , Quasi-order , maximal element , Bounded set , Increasing sub-additive function , Archimedean property , Gauge function
  • Journal title
    Nonlinear Analysis Theory, Methods & Applications
  • Serial Year
    2011
  • Journal title
    Nonlinear Analysis Theory, Methods & Applications
  • Record number

    863069