List questions from semigroup-of-operators

Published on 21 Apr 2017 - 10:08

70

Views

Application of mollifier functions to $C_0$-semigroup

Published on 06 May 2017 - 18:26

175

Views

Eventually compact semigroup: if $T(t_0))$ is compact for some $t_0 > 0$, then $T(t)$ is compact for all $t \geq t_0$

Published on 13 May 2017 - 11:27

110

Views

Intuitions behind dissipative operators

Published on 15 May 2017 - 15:04

188

Views

Generator of $C_0$ Group of Shift Operators

Published on 16 May 2017 - 17:52

33

Views

Estimation for $C_0$-semigroup

Published on 19 May 2017 - 15:20

118

Views

Proof of an analogue of the Fundamental Theorem of Calculus for infinitesimal generators.

Published on 21 May 2017 - 12:29

258

Views

The infinitesimal generator of gaussian is half the Laplacian.

Published on 22 May 2017 - 1:56

117

Views

Possible bound on generator in terms of the semigroup it generates?

Published on 28 May 2017 - 0:28

49

Views

Simple Semigroup (of operator) inequality

Published on 01 Jun 2017 - 20:58

53

Views

$k(x,s) = 1+\sum_{n=1}^\infty 2e^{-t(n\pi)^2}\cos(\pi n s)\cos(\pi nx) \geq 0$

Published on 10 Jun 2017 - 16:16

364

Views

Generator of a semigroup

Published on 11 Jun 2017 - 4:16

45

Views

Boundedness of Riemann integral of generator of a semigroup

Published on 16 Jun 2017 - 23:06

604

Views

Proof of the semigroup property of the Brownian motion.

Published on 30 Jun 2017 - 9:43

28

Views

Conditions ensuring that $(t,x)\mapsto S(H(t,x),x)$ is a flow whenever $(t,x)\mapsto S(t,x)$ is.

Published on 13 Jul 2017 - 23:28

List Question

Determine generator of $C_0$-semigroup

Application of mollifier functions to $C_0$-semigroup

Eventually compact semigroup: if $T(t_0))$ is compact for some $t_0 > 0$, then $T(t)$ is compact for all $t \geq t_0$

Intuitions behind dissipative operators

Generator of $C_0$ Group of Shift Operators

Estimation for $C_0$-semigroup

Proof of an analogue of the Fundamental Theorem of Calculus for infinitesimal generators.

The infinitesimal generator of gaussian is half the Laplacian.

Possible bound on generator in terms of the semigroup it generates?

Simple Semigroup (of operator) inequality

$k(x,s) = 1+\sum_{n=1}^\infty 2e^{-t(n\pi)^2}\cos(\pi n s)\cos(\pi nx) \geq 0$

Generator of a semigroup

Boundedness of Riemann integral of generator of a semigroup

Proof of the semigroup property of the Brownian motion.

Conditions ensuring that $(t,x)\mapsto S(H(t,x),x)$ is a flow whenever $(t,x)\mapsto S(t,x)$ is.

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