List questions from semigroup-of-operators

212

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A linear operator which is the generator of a strongly continuous contraction semigroup is dissipative

Published on 25 Oct 2017 - 8:23

123

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Infinitisemal generator of a semigroup with parameter

Published on 26 Mar 2026 - 14:33

84

Views

Nonautonomous wave equation of memory type

Published on 08 Nov 2017 - 11:17

84

Views

Compacity of the Heat semigroup on Banach space

Published on 18 Nov 2017 - 16:25

509

Views

Proving that the Cauchy kernel $(P_t)_{t > 0}$ is a convolution semigroup

Published on 04 Dec 2017 - 14:16

80

Views

Are $\| \Delta u \|_{L^p(\Bbb R^d)} + \| u \|_{L^p(\Bbb R^d)}~~and\| u \|_{W^{2,p}(\Bbb R^d)}$ equivalents norms?

Published on 19 Dec 2017 - 19:02

93

Views

An exemple of a strongly-continuous contraction semigroup

Published on 01 Jan 2018 - 12:58

424

Views

Generating a $C_0$-semigroup on $L^2$

Published on 01 Jan 2018 - 17:04

305

Views

An example of a strongly-continuous contraction (positive) semigroup II

Published on 05 Jan 2018 - 23:26

109

Views

Is there an analogue of the Hille Yosida theorem for abstract Cauchy problems of the type $ \frac{du(x,t)}{dt}=A(t)u(t,x)+Cu(t,x)$

Published on 12 Jan 2018 - 9:20

67

Views

Is this sequence strongly convergent?

Published on 12 Jan 2018 - 22:02

994

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Uniqueness mild solution of $\dot{x} = A x$

Published on 25 Nov 2010 - 18:30

141

Views

Linear operators and Markov semigroups

Published on 11 Mar 2011 - 14:33

485

Views

Continuity of semigroups on $L^2$ and $L^1$: Is this simple proof correct?

Published on 14 Jun 2011 - 19:23

2.4k

Views

What does Trotter Product Formula mean?

Published on 23 Jun 2011 - 19:38

List Question

A linear operator which is the generator of a strongly continuous contraction semigroup is dissipative

Infinitisemal generator of a semigroup with parameter

Nonautonomous wave equation of memory type

Compacity of the Heat semigroup on Banach space

Proving that the Cauchy kernel $(P_t)_{t > 0}$ is a convolution semigroup

Are $\| \Delta u \|_{L^p(\Bbb R^d)} + \| u \|_{L^p(\Bbb R^d)}~~and\| u \|_{W^{2,p}(\Bbb R^d)}$ equivalents norms?

An exemple of a strongly-continuous contraction semigroup

Generating a $C_0$-semigroup on $L^2$

An example of a strongly-continuous contraction (positive) semigroup II

Is there an analogue of the Hille Yosida theorem for abstract Cauchy problems of the type $ \frac{du(x,t)}{dt}=A(t)u(t,x)+Cu(t,x)$

Is this sequence strongly convergent?

Uniqueness mild solution of $\dot{x} = A x$

Linear operators and Markov semigroups

Continuity of semigroups on $L^2$ and $L^1$: Is this simple proof correct?

What does Trotter Product Formula mean?

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