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Banach spaces, function spaces, real functions, integral transforms, theory of distributions, measure theory.

0 votes
1 answer
72 views

Moreau-Enveloppe from $L^2(0,T;V) \to L^2(0,T;V^*)$

Let $V,H,V^*$ be a Gelfand-Triple, $\phi\colon V \to \mathbb{R}$ convex, lower semicontinuous and proper. There exists a so called Moreau-Enveloppe $\phi_j$, which is Gateâux-differentialable. It's de …
malwin's user avatar
  • 187
1 vote
0 answers
48 views

Verifying general assumption for parabolic PDE

I've got some problems verifying an assumption for a parabolic PDE. Namely, let $(V,H,V^*)$ be a Gelfand-Triple, $u_0 \in V$, $\psi\colon V \to \mathbb{R}$ convex and lower-semicontinuous and $a\colon …
malwin's user avatar
  • 187
2 votes
1 answer
446 views

Derivative of Yosida-Approximation

i have got a problem with some assumptions to solve a parabolic variational inequality. My Problem is: Find a function $u$ with \begin{align} u\in L^2(0,T;V),~ u' \in L^2(0,T;V') \\ (u'(t),v-u(t)) + …
malwin's user avatar
  • 187
2 votes
1 answer
590 views

Strong convergence of differential quotient in $L^2(0,T;V^*)$

I have got a problem regarding the weak differentiability of Bochner-integrable functions. Let $(V,H,V^*)$ be a Gelfand-triple and \begin{align*} w \in W(0,T) := \{w\in L^2(0,T;V) ~\vert~ \exists w' …
malwin's user avatar
  • 187