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15
Math.TechQA.Club
2026-03-29 02:34:52
1.6k
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The Schwartz function and the sobolev space $W^{2,p}$
Published on
29 Mar 2026 - 2:34
#real-analysis
#functional-analysis
#sobolev-spaces
#distribution-theory
#regularity-theory-of-pdes
68
Views
How to show $ \sup\limits_{k}||u_k||_{W^{1.q}(U)}<\infty $?
Published on
14 Dec 2015 - 3:07
#functional-analysis
#partial-differential-equations
#sobolev-spaces
221
Views
Intuition behind the definition of the space $H_{0}^{1}(I) (=W_{0}^{1,2})$
Published on
01 Apr 2026 - 23:33
#sobolev-spaces
#boundary-value-problem
268
Views
Rellich-Kondrachov compacteness theorem for the Euclidean space with Gaussian measure
Published on
15 Dec 2015 - 9:17
#functional-analysis
#compactness
#sobolev-spaces
1.3k
Views
The Sobolev Space $W^{1,p}(I)$ is complete
Published on
17 Dec 2015 - 15:10
#banach-spaces
#sobolev-spaces
1.4k
Views
The finite product of $L^p$ spaces is reflexive ($1<p<\infty$)
Published on
17 Dec 2015 - 17:03
#functional-analysis
#banach-spaces
#sobolev-spaces
#lp-spaces
37
Views
antiderivative of $\psi'(u)$ for $u\in W^{1,2}_0((a,b))$
Published on
17 Dec 2015 - 19:35
#integration
#derivatives
#sobolev-spaces
30
Views
weak formulation of $u''=\psi'(u)+f$ with $ u\in W^{1,2}_0((a,b))$.
Published on
17 Dec 2015 - 22:24
#functional-analysis
#ordinary-differential-equations
#sobolev-spaces
285
Views
Sobolev space and integration by parts on non-orientable manifolds
Published on
18 Dec 2015 - 10:34
#manifolds
#riemannian-geometry
#sobolev-spaces
128
Views
Cut off function in N-dimension
Published on
18 Dec 2015 - 11:21
#functional-analysis
#sobolev-spaces
2.3k
Views
Sobolev embedding into $L^\infty$
Published on
18 Dec 2015 - 13:42
#inequality
#sobolev-spaces
447
Views
The averages of a subharmonic function over concentric balls increase with radius
Published on
05 Apr 2026 - 1:24
#sobolev-spaces
#harmonic-functions
#elliptic-equations
56
Views
the relationship between $W^{k,p}(\Omega)$ and $W^{k,p}_0(\Omega)$
Published on
23 Dec 2015 - 4:12
#sobolev-spaces
78
Views
Sobolev function and polynomials
Published on
26 Dec 2015 - 15:08
#real-analysis
#functional-analysis
#polynomials
#sobolev-spaces
215
Views
How to proof $C_0^\infty(\mathbb{R}^n)$ is dense in $H^s(\mathbb{R}^n)$ by using mollifier
Published on
26 Dec 2015 - 16:27
#functional-analysis
#sobolev-spaces
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