List questions from dual-spaces

Published on 28 May 2017 - 20:17

339

Views

Show that $j:X \rightarrow X^{**}$ is an injective bounded linear map, where $j$ is the natural embedding.

Published on 29 May 2017 - 1:39

1.5k

Views

Symmetric algebra of the dual space

Published on 30 May 2017 - 18:45

967

Views

Do groups have Duals?

Published on 02 Jun 2017 - 1:13

90

Views

Is the mapping $\phi(f,x) = f(x)$, where $x \in E$, and $f \in L(E)$ and $E$ is a vector space, a bilinear function?

Published on 03 Jun 2017 - 13:29

153

Views

Showing a set of subspaces are subspaces of a homomorphism?

Published on 05 Jun 2017 - 11:55

316

Views

Can vector space dualization be made into a covariant functor?

Published on 05 Jun 2017 - 14:03

138

Views

inner product of a sequence of banach spaces and its dual space

Published on 05 Jun 2017 - 16:13

119

Views

Finite dimensional subspace and its dual question

Published on 05 Jun 2017 - 17:14

1.1k

Views

Dimension of the dual of an infinite dimensional vector space

Published on 06 Jun 2017 - 21:19

1.1k

Views

A question about the dual operator of an operator in a Banach space

Published on 07 Jun 2017 - 9:28

69

Views

Which subspaces of $X^*$ are duals?

Published on 08 Jun 2017 - 8:21

54

Views

Are induced dual maps from a dual pair of maps are again dual to each other?

Published on 10 Jun 2017 - 7:33

207

Views

Inner product of a multivector and kth-exterior of the dual space?

Published on 11 Jun 2017 - 0:18

288

Views

Why the extension of distribution T in $(D(\Omega))^{'}$ to dual of sobolev space $W^{k,p}(\Omega)$ not unique?

Published on 12 Jun 2017 - 12:57

List Question

Priestley space: upwards closure of closed set

Show that $j:X \rightarrow X^{**}$ is an injective bounded linear map, where $j$ is the natural embedding.

Symmetric algebra of the dual space

Do groups have Duals?

Is the mapping $\phi(f,x) = f(x)$, where $x \in E$, and $f \in L(E)$ and $E$ is a vector space, a bilinear function?

Showing a set of subspaces are subspaces of a homomorphism?

Can vector space dualization be made into a covariant functor?

inner product of a sequence of banach spaces and its dual space

Finite dimensional subspace and its dual question

Dimension of the dual of an infinite dimensional vector space

A question about the dual operator of an operator in a Banach space

Which subspaces of $X^*$ are duals?

Are induced dual maps from a dual pair of maps are again dual to each other?

Inner product of a multivector and kth-exterior of the dual space?

Why the extension of distribution T in $(D(\Omega))^{'}$ to dual of sobolev space $W^{k,p}(\Omega)$ not unique?

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