List questions from banach-spaces

Published on 05 Feb 2017 - 14:13

47

Views

$3-$norm on $L^4$ space

Published on 05 Feb 2017 - 15:27

519

Views

Core of linear operator

Published on 26 Mar 2026 - 8:14

355

Views

Complemented subspace on the space of bounded linear operators on a Hilbert space

Published on 01 Apr 2026 - 14:57

81

Views

$T(t):t\ge 0$ a family of bounded operators, then $T(t)T(s)=T(t+s)$ and $T(t)x \to x$ as $t\to 0+$ implies $t\mapsto T(t)x$ is continuous

Published on 07 Feb 2017 - 1:47

4.2k

Views

How can I prove that every inner product space is strictly convex normed space?

Published on 07 Feb 2017 - 16:42

157

Views

Is any topological subspace of isolated points, of a Banach space, necessarily countable?

Published on 08 Feb 2017 - 13:34

2.2k

Views

Integral as a linear operator is bounded

Published on 10 Feb 2017 - 13:28

1.3k

Views

Is the space of continuous (may be unbounded) functions complete?

Published on 11 Feb 2017 - 6:43

335

Views

Orthogonal complement in Banach spaces

Published on 11 Feb 2017 - 9:49

74

Views

$|x-\frac{1}{2}|^{1+1/n}\rightarrow |x-\frac{1}{2}|$?

Published on 12 Feb 2017 - 0:57

314

Views

Folland Real Analysis 5.21

Published on 13 Feb 2017 - 6:18

447

Views

Weak Convergence and Hahn-Banach Theorm

Published on 13 Feb 2017 - 11:33

686

Views

What happens to a Banach space of functions when the domain is not compact?

Published on 28 Mar 2026 - 20:09

28

Views

Can this set becomes a Banach space?

Published on 14 Feb 2017 - 4:16

List Question

Only multiplicative linear functionals on $C[0,1]$

$3-$norm on $L^4$ space

Core of linear operator

Complemented subspace on the space of bounded linear operators on a Hilbert space

$T(t):t\ge 0$ a family of bounded operators, then $T(t)T(s)=T(t+s)$ and $T(t)x \to x$ as $t\to 0+$ implies $t\mapsto T(t)x$ is continuous

How can I prove that every inner product space is strictly convex normed space?

Is any topological subspace of isolated points, of a Banach space, necessarily countable?

Integral as a linear operator is bounded

Is the space of continuous (may be unbounded) functions complete?

Orthogonal complement in Banach spaces

$|x-\frac{1}{2}|^{1+1/n}\rightarrow |x-\frac{1}{2}|$?

Folland Real Analysis 5.21

Weak Convergence and Hahn-Banach Theorm

What happens to a Banach space of functions when the domain is not compact?

Can this set becomes a Banach space?

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