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Math.TechQA.Club
2025-01-13 06:01:16
861
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$W^{s,p}(\mathbb{R}^{n})$ Is Not Closed Under Multiplication when $s\leq n/p$
Published on
13 Jan 2025 - 6:01
#functional-analysis
#fourier-analysis
#sobolev-spaces
#littlewood-paley-theory
#fractional-sobolev-spaces
105
Views
Intersection of fractional Sobolev spaces
Published on
13 Jan 2025 - 8:53
#sobolev-spaces
#weak-derivatives
#fractional-sobolev-spaces
1.2k
Views
Properties of Riesz transform
Published on
13 Jan 2025 - 8:44
#real-analysis
#partial-differential-equations
#fourier-analysis
#fractional-calculus
#fractional-sobolev-spaces
71
Views
Showing that the dual space of $H^{s,p}(\mathbb{R}^n) $ is $H^{-s,p'}(\mathbb{R}^n)$ with $\frac{1}{p}+\frac{1}{p'}=1$
Published on
13 Jan 2025 - 8:56
#functional-analysis
#sobolev-spaces
#lp-spaces
#dual-spaces
#fractional-sobolev-spaces
151
Views
How big is $ H^{\frac{1}{2}}_{per} (0,2\pi) $?
Published on
12 Jan 2025 - 18:47
#sobolev-spaces
#fractional-sobolev-spaces
43
Views
Weighted spaces and a unitary map $L^2(\mathbb R^m) \to L^2([0,\infty) ; L^2(\mathbb S^{m-1}))$
Published on
12 Jan 2025 - 22:16
#fourier-analysis
#harmonic-analysis
#quantum-mechanics
#fractional-sobolev-spaces
137
Views
Question about the definition of Bessel potentials $H^{s, p}(\mathbb{R}^n)$ and their embeddings
Published on
12 Jan 2025 - 22:18
#fourier-analysis
#sobolev-spaces
#fractional-sobolev-spaces
5.6k
Views
How to think of homogeneous Sobolev spaces
Published on
13 Jan 2025 - 8:59
#partial-differential-equations
#fourier-analysis
#sobolev-spaces
#fractional-sobolev-spaces
79
Views
Existence of trace operator in$ W^{s,p} (D)$
Published on
12 Jan 2025 - 21:46
#analysis
#partial-differential-equations
#sobolev-spaces
#fractional-sobolev-spaces
#trace-map
55
Views
Elements in fractional Sobolev space
Published on
13 Jan 2025 - 8:58
#sobolev-spaces
#regularity-theory-of-pdes
#parabolic-pde
#fractional-sobolev-spaces
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