List questions from dual-spaces

93

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Is the dual of the space of section of a vector bundle Isomorphic to the space of section of the dual bundle?

Published on 03 Jun 2022 - 16:51

73

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How is defined the dual frame of a vector bundle?

Published on 03 Jun 2022 - 17:32

59

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Cartesian monoidal star-autonomous categories

Published on 06 Jun 2022 - 12:06

212

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How exactly does the coaction on the comodule X*⊗X work?

Published on 28 Mar 2026 - 9:46

273

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Computing Tensors, Alternating Tensors, and Wedge Product

Published on 11 Jun 2022 - 1:27

43

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Exercise on Linear Bounded Functionals

Published on 13 Jun 2022 - 9:38

100

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Ex 1.13 in Brezis's Functional Analysis

Published on 13 Jun 2022 - 21:22

125

Views

Dual space whose predual is the closed linear span of $E$ in $X^*$.

Published on 27 Mar 2026 - 18:08

175

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Show that the sequence $(T_nx)$ is bounded for every x ∈ $X$.

Published on 14 Jun 2022 - 8:39

47

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If $f \in H^*$, there is a unique $y \in H$ such that $f(x) = \langle x, y \rangle$ for all $x \in H$.

Published on 15 Jun 2022 - 1:31

84

Views

Is my proof for any finite-dimensional vector space being isomorphic to its double dual correct?

Published on 17 Jun 2022 - 17:52

50

Views

Show dual space of $\Bbb{F}_n$ is $~_n\Bbb{F}$

Published on 18 Jun 2022 - 5:51

72

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Calculating explicit dual basis of general linear group

Published on 21 Jun 2022 - 8:39

67

Views

Prove that $\sup_{n\geq 1} |\alpha_n|<\infty$

Published on 22 Jun 2022 - 17:26

386

Views

The image of the canonical map into the double dual of a vector space

Published on 27 Jun 2022 - 4:51

List Question

Is the dual of the space of section of a vector bundle Isomorphic to the space of section of the dual bundle?

How is defined the dual frame of a vector bundle?

Cartesian monoidal star-autonomous categories

How exactly does the coaction on the comodule X*⊗X work?

Computing Tensors, Alternating Tensors, and Wedge Product

Exercise on Linear Bounded Functionals

Ex 1.13 in Brezis's Functional Analysis

Dual space whose predual is the closed linear span of $E$ in $X^*$.

Show that the sequence $(T_nx)$ is bounded for every x ∈ $X$.

If $f \in H^*$, there is a unique $y \in H$ such that $f(x) = \langle x, y \rangle$ for all $x \in H$.

Is my proof for any finite-dimensional vector space being isomorphic to its double dual correct?

Show dual space of $\Bbb{F}_n$ is $~_n\Bbb{F}$

Calculating explicit dual basis of general linear group

Prove that $\sup_{n\geq 1} |\alpha_n|<\infty$

The image of the canonical map into the double dual of a vector space

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