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10
Math.TechQA.Club
2025-01-02 03:59:05
121
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Composite of a $\mathcal{C}^1$ real function and a $W^{1,p}$ function
Published on
02 Jan 2025 - 3:59
#real-analysis
#sobolev-spaces
3.6k
Views
Extension theorem for Sobolev spaces $W^{1,\infty}(\Omega)$: is there an elementary proof?
Published on
12 Jan 2025 - 8:27
#functional-analysis
#sobolev-spaces
836
Views
BMO space and log-lipschitz regularity
Published on
02 Jan 2025 - 3:37
#partial-differential-equations
#sobolev-spaces
#harmonic-analysis
#regularity-theory-of-pdes
662
Views
Helmholtz Decomposition in Sobolev Space
Published on
26 Dec 2024 - 12:43
#sobolev-spaces
#vector-analysis
328
Views
A question involving sharpening the bound on Sobolev type inequality with Sobolev spaces in terms of distributions of Schwartz functions
Published on
28 Dec 2024 - 9:34
#real-analysis
#fourier-analysis
#sobolev-spaces
#distribution-theory
#schwartz-space
101
Views
Dirichlet eigenfunction cannot be extended to a continuous function on the closure
Published on
31 Dec 2024 - 12:22
#partial-differential-equations
#sobolev-spaces
#spectral-theory
#eigenfunctions
#laplacian
64
Views
If $\int_\Omega |\nabla (u-M)^+|^2 = 0$ where $u \in H^1(\Omega)$, and $u|_{\partial\Omega} \leq M$, does it follow that $u \leq M$ a.e?
Published on
26 Dec 2024 - 3:53
#real-analysis
#sobolev-spaces
391
Views
Some intuition on a specific problem on Sobolev's embedding theorem with its relation to Fourier transform of restricted functions
Published on
09 Jan 2025 - 20:33
#real-analysis
#fourier-analysis
#sobolev-spaces
#distribution-theory
#schwartz-space
103
Views
Weak differentiability and diffeomorphisms
Published on
02 Jan 2025 - 21:50
#functional-analysis
#sobolev-spaces
#weak-derivatives
53
Views
Show that the functional $F(u)=\int ((u_x^2-1)^2+u_y^4)$ has zero infimum on a Sobolev space
Published on
02 Jan 2025 - 10:06
#functional-analysis
#sobolev-spaces
#calculus-of-variations
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