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UserA
  • Member for 5 years, 2 months
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question
8
When is the set of measurable functions a vector space?
Jan 4, 2021
question
7
An alternate definition of Sobolev space $W^{1,p}(\Omega)$ when $1<p\leq\infty$ and consequences
Jul 14, 2021
question
6
Eigenvalues and eigenfunctions of the Laplace operator on entire plane
Jan 29
question
5
A stronger Cauchy-Schwarz in infinite dimensional Hilbert spaces?
Jul 25, 2020
question
4
A good reference for Bochner spaces
Jun 3, 2020
question
4
Regularity of weak solutions to semi-linear elliptic PDEs
Sep 22, 2021
question
3
Rellich-Kondrachov variant for compact manifold with piecewise $C^1$ boundary?
Jun 24, 2020
question
3
Constructing the 'idealized white noise' stochastic process
Mar 31, 2021
question
3
The size of a subset $Q$ of $P\subset\mathbb{R}^2$ that has all distinct pairwise distances
Apr 18, 2017
question
3
Usefulness of the $\sigma(L^\infty,L^1)$ topology in the context of differential equations
Apr 18, 2020
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8
Show that for $|f_n| \le g_n$ $\forall n$: $\lim_{n\to \infty} {\int_E g_n } = \int_E g \Rightarrow \lim_{n\to \infty} {\int_E f_n } = \int_E f$
6
Is the embedding of $W^{2,p}$ onto $C^1(\overline{I})$ compact?
6
A question about SDE and geometric Brownian motion.
5
If $f$ is a real function and $g(x)=\lim_{t\to x}f(t)$, then $g$ is continuous?
5
Improper integral using complex analysis.

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