List questions from banach-spaces

Published on 25 Mar 2026 - 20:35

144

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Simple Functions: Uniform Convergence

Published on 06 Jun 2014 - 14:07

283

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Linear Functional: Continuous?

Published on 06 Jun 2014 - 15:18

115

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Verification of conclusions regarding duality maps

Published on 06 Jun 2014 - 17:48

59

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Group of operators such that $|T(t)x|\geq c |x|$

Published on 25 Mar 2026 - 19:05

586

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Prove that this space is not Banach

Published on 07 Jun 2014 - 14:47

598

Views

"right shift" in $L^1$

Published on 27 Mar 2026 - 20:24

151

Views

Continuity of $|.|$ in $W^{1,p}_0$

Published on 30 Mar 2026 - 4:56

138

Views

The modulus of smoothness of $c_0$ by an equivalent norm

Published on 08 Jun 2014 - 16:17

295

Views

Representation of Stochastic Integrals as Lebesgue/Bochner Integrals

Published on 08 Jun 2014 - 21:11

196

Views

Applications of uniformly convex and uniformly smooth of Banach space

Published on 09 Jun 2014 - 5:29

116

Views

Lower semicontinuity of a Bochner integral of a convex function

Published on 25 Mar 2026 - 17:39

34

Views

I need help showing something is a linear continuous operator.

Published on 09 Jun 2014 - 22:15

164

Views

Frechet differentiable implies reflexive?

Published on 12 Jun 2014 - 19:12

209

Views

Equivalent Frechet differentiable norm on $\ell_1$ and $c_0$

Published on 14 Jun 2014 - 4:28

List Question

$\sup_t |T(t)|<+\infty$ implies $\sup_t |T(t)^*|<+\infty$?

Simple Functions: Uniform Convergence

Linear Functional: Continuous?

Verification of conclusions regarding duality maps

Group of operators such that $|T(t)x|\geq c |x|$

Prove that this space is not Banach

"right shift" in $L^1$

Continuity of $|.|$ in $W^{1,p}_0$

The modulus of smoothness of $c_0$ by an equivalent norm

Representation of Stochastic Integrals as Lebesgue/Bochner Integrals

Applications of uniformly convex and uniformly smooth of Banach space

Lower semicontinuity of a Bochner integral of a convex function

I need help showing something is a linear continuous operator.

Frechet differentiable implies reflexive?

Equivalent Frechet differentiable norm on $\ell_1$ and $c_0$

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