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Mar 13, 2013 at 9:34 answer added Sue timeline score: 0
Mar 13, 2013 at 4:14 answer added Nik Weaver timeline score: 2
Mar 12, 2013 at 22:50 history edited Sue CC BY-SA 3.0
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Mar 12, 2013 at 22:49 comment added Sue Yes sorry...I just correct!!!
Mar 12, 2013 at 22:47 comment added Nik Weaver Oh so should that be $u^2(x)$ in your definition of $L^{2,s}$?
Mar 12, 2013 at 21:51 comment added Sue I forgot to underline that $s>\frac{1}{2}$
Mar 12, 2013 at 21:50 history edited Sue CC BY-SA 3.0
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Mar 12, 2013 at 21:45 comment added Sue $$\int_{\mathbb{R}^3}\bigg|\frac{e^{i\lambda|x-x'|}}{|x-x'|}f(x')\bigg|\leq \int_{\mathbb{R}^3}\frac{1}{|x-x'|(1+|x'|^2)^{\frac{s}{2}}}f(x')(1+|x'|^2)^{\frac{s}{2}}$$ Using the Schwartz inequality I have the integrability.
Mar 12, 2013 at 21:38 comment added Nik Weaver You're asking about a limit of integrals of functions which aren't integrable.
Mar 12, 2013 at 20:46 history asked Sue CC BY-SA 3.0