Timeline for Embedding of weighted sobolev space with exponential weights
Current License: CC BY-SA 4.0
14 events
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S May 24, 2019 at 8:43 | history | bounty ended | John | ||
S May 24, 2019 at 8:43 | history | notice removed | John | ||
May 21, 2019 at 17:32 | vote | accept | John | ||
May 19, 2019 at 18:21 | answer | added | user128470 | timeline score: 3 | |
May 19, 2019 at 14:32 | comment | added | John | @user128470 Could you please elaborate more on the role of the condition $\mu>\nu$? And do you want to expand the comment into an answer, so that I can accept it? | |
May 19, 2019 at 13:16 | comment | added | user128470 | I believe that you can just take a compact exhaustion $\Omega_i$ of $\mathbb{R}^n$. On every $\Omega_i$, the weighted norm is equivalent to the usual Soboelv norm. Using Rellich-Kochandrov and a diagonal sequence gives you a converging subsequence, the condition $\mu>\nu$ ensures that the $W_\nu^{1,p}$ norm of the sequence converges to zero outside of the exhaustion. | |
May 19, 2019 at 12:37 | history | edited | John | CC BY-SA 4.0 |
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S May 19, 2019 at 12:32 | history | bounty started | John | ||
S May 19, 2019 at 12:32 | history | notice added | John | Authoritative reference needed | |
May 19, 2019 at 12:31 | history | edited | John | CC BY-SA 4.0 |
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May 19, 2019 at 11:20 | history | edited | John | CC BY-SA 4.0 |
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May 19, 2019 at 11:07 | history | edited | John | CC BY-SA 4.0 |
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May 15, 2019 at 18:18 | history | edited | John | CC BY-SA 4.0 |
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May 15, 2019 at 7:55 | history | asked | John | CC BY-SA 4.0 |