List questions from hahn-banach-theorem

Published on 29 Mar 2021 - 15:20

22

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Extending linear functionals by induction

Published on 30 Mar 2021 - 16:00

254

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Hahn Banach Theorem for Hilbert spaces: a simple questions.

Published on 11 Apr 2021 - 19:44

48

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Question using Hahn-Banach

Published on 17 Apr 2021 - 16:13

73

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Hahn Banach Theorem, Linear Functionals, Sublinear Functional

Published on 26 Apr 2021 - 8:58

52

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How do I show $L \not\in \widehat{(l^1)} $?

Published on 27 Apr 2021 - 3:37

77

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Hahn Banach and dual space

Published on 02 May 2021 - 10:54

612

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Hahn Banach separation theorem

Published on 04 May 2021 - 19:32

190

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Hahn-Banach Theorem and Convex/Concave Functionals

Published on 07 May 2021 - 3:52

349

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Hahn Decomposition Theorem and Jordan Decomposition for Finite Signed Pre-measures

Published on 25 Mar 2026 - 12:54

52

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Hahn-Banach Theorems

Published on 15 May 2021 - 16:12

39

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Let $F \subsetneq E$ a closed subspace, then $\exists \psi \in E^*\backslash\{0\}$ such that $F = \text{ker } \psi$.

Published on 19 May 2021 - 9:58

248

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Exercise 1.15 from Brezis 'Functional Analysis', Convex sets and Hahn-Banach theorem

Published on 26 May 2021 - 11:17

202

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Relationship between reflexive space and separable space

Published on 23 Feb 2026 - 10:00

311

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On $p(x) = \limsup_{n\to\infty} \frac{x_1+x_2+\dots+x_n}{n}$

Published on 06 Jun 2021 - 11:45

List Question

An application of Hahn-Banach to analytic functions

Extending linear functionals by induction

Hahn Banach Theorem for Hilbert spaces: a simple questions.

Question using Hahn-Banach

Hahn Banach Theorem, Linear Functionals, Sublinear Functional

How do I show $L \not\in \widehat{(l^1)} $?

Hahn Banach and dual space

Hahn Banach separation theorem

Hahn-Banach Theorem and Convex/Concave Functionals

Hahn Decomposition Theorem and Jordan Decomposition for Finite Signed Pre-measures

Hahn-Banach Theorems

Let $F \subsetneq E$ a closed subspace, then $\exists \psi \in E^*\backslash\{0\}$ such that $F = \text{ker } \psi$.

Exercise 1.15 from Brezis 'Functional Analysis', Convex sets and Hahn-Banach theorem

Relationship between reflexive space and separable space

On $p(x) = \limsup_{n\to\infty} \frac{x_1+x_2+\dots+x_n}{n}$

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