The Hahn-Banach Theorem and the Least Upper Bound Property

DOI10.2307/1993184zbMath0085.09502OpenAlexW4236611547MaRDI QIDQ3254565

Ti Yen, R. J. Silverman

Publication date: 1959

Full work available at URL: https://doi.org/10.2307/1993184

zbMATH Keywords

functional analysis

Related Items

On the Hahn-Banach Extension Property, Nonstandard extension of not-everywhere-defined positive operators, The Hahn-Banach Extension and the Least Upper Bound Properties are Equivalent, A New Proof of the Equivalence of the Hahn-Banach Extension and the Least Upper Bound Properties, Vectorial Ekeland variational principle for cyclically antimonotone vector equilibrium problems, The Equivalence of the Least Upper Bound Property and the Hahn-Banach Extension Property in Ordered Linear Spaces, Ein operatorwertiger Hahn-Banach Satz, The Equivalence of the Least Upper Bound Property and the Hahn-Banach Extension Property in Ordered Linear Spaces, The Hahn-Banach Theorem for Finite Dimensional Spaces, Sandwich theorems for convex operators with values in an ordered vector space

Cites Work

• Invariant Linear Functions
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