List questions from semigroup-of-operators

Published on 25 Mar 2026 - 15:45

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Proof of a theorem about generators of uniformly continuous semigroup

Published on 25 Mar 2022 - 11:43

137

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Uniformly continuous semigroups are analytic

Published on 01 Apr 2022 - 20:38

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If $\text E\left[1_F\int_a^bf(X_{s+t})\:{\rm d}t\right]=\text E\left[1_F\int_a^b(κ_tf)(X_s)\right]$, then $X$ is Markov with transition semigroup $κ$

Published on 19 Apr 2022 - 15:42

65

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Continuous functions vanishing at infinity and resolvents

Published on 23 Apr 2022 - 2:29

32

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Fourier decomposition by solving an infinite order linear ODE

Published on 26 Apr 2022 - 16:04

201

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Bochner integral of a uniformly continuous semigroup

Published on 01 May 2022 - 21:40

176

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Question about Hille Yosida Theorem proof

Published on 07 May 2022 - 17:43

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I have question about a semigroup for a Cauchy problem

Published on 25 Mar 2026 - 11:10

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If $A$ is a generator of a strongly continuous semigroup and $B$ a bounded linear operator then $A+B$ generate a strongly continuous ssemigroup?

Published on 20 May 2022 - 9:43

64

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Bounded operator semigroups

Published on 21 May 2022 - 10:03

107

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Example 4.8 ; functional analysis book by S.kesavan

Published on 27 May 2022 - 12:01

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Does the operator need to be closed in the Lumer-Phillips Theorem?

Published on 31 May 2022 - 18:41

51

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How is there monotone operators on Banach spaces whilst there is no inner production?

Published on 26 Mar 2026 - 1:03

68

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How can we prove this matrix exponential formula

Published on 10 Jun 2022 - 1:08

List Question

Favard spaces are complete

Proof of a theorem about generators of uniformly continuous semigroup

Uniformly continuous semigroups are analytic

If $\text E\left[1_F\int_a^bf(X_{s+t})\:{\rm d}t\right]=\text E\left[1_F\int_a^b(κ_tf)(X_s)\right]$, then $X$ is Markov with transition semigroup $κ$

Continuous functions vanishing at infinity and resolvents

Fourier decomposition by solving an infinite order linear ODE

Bochner integral of a uniformly continuous semigroup

Question about Hille Yosida Theorem proof

I have question about a semigroup for a Cauchy problem

If $A$ is a generator of a strongly continuous semigroup and $B$ a bounded linear operator then $A+B$ generate a strongly continuous ssemigroup?

Bounded operator semigroups

Example 4.8 ; functional analysis book by S.kesavan

Does the operator need to be closed in the Lumer-Phillips Theorem?

How is there monotone operators on Banach spaces whilst there is no inner production?

How can we prove this matrix exponential formula

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