List questions from dual-spaces

Published on 02 Oct 2018 - 6:15

687

Views

Sobolev space dense in L2 and L2 dense in dualspace

Published on 02 Oct 2018 - 10:38

117

Views

Hahn-Banch theorem in Rudin functional analysis

Published on 02 Oct 2018 - 21:13

150

Views

Derivatives of functions in linear algebra

Published on 05 Oct 2018 - 4:28

47

Views

Piecewise function Differentiation in Linear Algebra

Published on 05 Oct 2018 - 6:22

79

Views

Let $W$ a subspace of $V$. Show that every element of $W^{}$ is the restriction of an element of $V^{}$ to $W$.

Published on 06 Oct 2018 - 18:33

122

Views

Understanding a definition about double-dual spaces

Published on 09 Oct 2018 - 0:08

60

Views

Let, $S\subseteq V^*$ and $\text{Ann}(S)=\{v\in V|f(v)=0\ \forall f\in S\}$

Published on 10 Oct 2018 - 9:22

1k

Views

Basis of the Dual Space of Polynomial Spaces

Published on 16 Oct 2018 - 1:50

54

Views

Dual Transformation is 1-1 implies tranformation is onto

Published on 16 Oct 2018 - 12:31

67

Views

Predual of $W^*$-subalgebra

Published on 18 Oct 2018 - 2:27

237

Views

$L(V)$ isomorphism $L(V*)$.

Published on 18 Oct 2018 - 2:57

114

Views

$V=\mathbb{M}_{n}(\mathbb{F})$, $f\in V^{*}$ with $f(AB)=f(BA),$ exists $\lambda\in\mathbb{F}$ with $f(A)=\lambda\textrm{tr}(A)\,\forall \,A\in V$

Published on 19 Oct 2018 - 4:41

35

Views

Existence of $v$ such that $f_i(v) = \delta_{i j} $

Published on 22 Oct 2018 - 2:27

768

Views

example on dual space and annihilator space

Published on 22 Oct 2018 - 17:43

List Question

Natural tramsformation between a normed linear space and it's double dual.

Sobolev space dense in L2 and L2 dense in dualspace

Hahn-Banch theorem in Rudin functional analysis

Derivatives of functions in linear algebra

Piecewise function Differentiation in Linear Algebra

Let $W$ a subspace of $V$. Show that every element of $W^{}$ is the restriction of an element of $V^{}$ to $W$.

Understanding a definition about double-dual spaces

Let, $S\subseteq V^*$ and $\text{Ann}(S)=\{v\in V|f(v)=0\ \forall f\in S\}$

Basis of the Dual Space of Polynomial Spaces

Dual Transformation is 1-1 implies tranformation is onto

Predual of $W^*$-subalgebra

$L(V)$ isomorphism $L(V*)$.

$V=\mathbb{M}_{n}(\mathbb{F})$, $f\in V^{*}$ with $f(AB)=f(BA),$ exists $\lambda\in\mathbb{F}$ with $f(A)=\lambda\textrm{tr}(A)\,\forall \,A\in V$

Existence of $v$ such that $f_i(v) = \delta_{i j} $

example on dual space and annihilator space

Trending Questions

Popular # Hahtags

Popular Questions