List questions from functional-calculus

Published on 12 Apr 2019 - 23:38

852

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How to apply continuous functional calculus

Published on 15 Apr 2019 - 15:14

522

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Show that a functional has no extremal

Published on 21 Apr 2019 - 17:13

917

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Inverse functional derivatives: Find a functional whose functional derivative is a given function

Published on 08 May 2019 - 21:22

137

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Basic measures and $L^\infty$ functional calculus

Published on 23 May 2019 - 11:32

287

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On the connections between the spectral theorem and functional calculus for normal operators.

Published on 04 Jun 2019 - 22:13

68

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Can I assume the continuity of this function ??

Published on 22 Jun 2019 - 7:03

203

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inverse via functional calculus

Published on 01 Jul 2019 - 22:49

402

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Commutator of functional derivatives

Published on 10 Jul 2019 - 10:38

92

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On proving that if $g_n \to g$ pointwise and $(g_n)$ is uniformly bounded, then $g_n(U) \to g(U)$ strongly.

Published on 19 Jul 2019 - 11:25

47

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Polynomial maps of "close" operators (imitating continuity)

Published on 26 Sep 2019 - 21:47

675

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Show that this hyperplane is parallel to the null space of this linear functional.

Published on 06 Apr 2014 - 12:09

717

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A property of exponential of operators

Published on 14 May 2014 - 11:04

150

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$\oint_{C}(A-\lambda I)^{-1}\,d\lambda=0$ implies interior of $C$ is in the resolvent.

Published on 16 Jun 2014 - 1:54

127

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Continuous functional calculus, C*-subalgebra

Published on 16 Jul 2014 - 12:58

List Question

Applying functional calculus to the bounded operator $(T \pm iI)^{-1} $

How to apply continuous functional calculus

Show that a functional has no extremal

Inverse functional derivatives: Find a functional whose functional derivative is a given function

Basic measures and $L^\infty$ functional calculus

On the connections between the spectral theorem and functional calculus for normal operators.

Can I assume the continuity of this function ??

inverse via functional calculus

Commutator of functional derivatives

On proving that if $g_n \to g$ pointwise and $(g_n)$ is uniformly bounded, then $g_n(U) \to g(U)$ strongly.

Polynomial maps of "close" operators (imitating continuity)

Show that this hyperplane is parallel to the null space of this linear functional.

A property of exponential of operators

$\oint_{C}(A-\lambda I)^{-1}\,d\lambda=0$ implies interior of $C$ is in the resolvent.

Continuous functional calculus, C*-subalgebra

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