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Distances to spaces of affine Baire-one functions

Jiří Spurný (2010)

Studia Mathematica

Let E be a Banach space and let $ℬ ₁ (B_{E *})$ and $₁ (B_{E *})$ denote the space of all Baire-one and affine Baire-one functions on the dual unit ball $B_{E *}$ , respectively. We show that there exists a separable L₁-predual E such that there is no quantitative relation between $d i s t (f, ℬ ₁ (B_{E *}))$ and $d i s t (f, ₁ (B_{E *}))$ , where f is an affine function on $B_{E *}$ . If the Banach space E satisfies some additional assumption, we prove the existence of some such dependence.

Displaying 41 – 47 of 47

Distances to spaces of affine Baire-one functions

Drei- und Viereckspaare, für deren Drei- und Vierecke jeweils zwei Steiner-Symmetrisierungen übereinstimmen.

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Dual $L_{p}$ affine isoperimetric inequalities.

Duality in vector optimization. II. Vector quasiconcave programming

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Dvoretzky Theorem - Thirty Years Later (Survey).

Currently displaying 41 – 47 of 47

Displaying 41 – 47 of 47

Distances to spaces of affine Baire-one functions

Drei- und Viereckspaare, für deren Drei- und Vierecke jeweils zwei Steiner-Symmetrisierungen übereinstimmen.

Du côté de chez Pu

Dual L p affine isoperimetric inequalities.

Duality in vector optimization. II. Vector quasiconcave programming

Duality in vector optimization. III. Vector partially quasiconcave programming and vector fractional programming

Dvoretzky Theorem - Thirty Years Later (Survey).

Currently displaying 41 – 47 of 47

Dual $L_{p}$ affine isoperimetric inequalities.