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Wenguang Zhao's user avatar
Wenguang Zhao's user avatar
Wenguang Zhao's user avatar
Wenguang Zhao
  • Member for 6 years, 8 months
  • Last seen more than 1 year ago
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Holder inequality with respect to convex function
Could you please provide more details? Jensen's inequality seems not work. Thanks.
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Approve
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General term formula for sequences
Could you please provide more details? I still can not get the general formula for $a_n$. Thank you very much!
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Approximation of functions in $L^p(R^d;L^\infty)$
The conclusion you mentioned seems to need the condition that $X$ is a reflective Banach space, is it right?
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Approximation of functions in $L^p(R^d;L^\infty)$
I tried to approximate $f$ by functions of the form $f_n(x,y)=\sum_{i=1}^ng_i(x)h_i(y)$. But is it true that we can get$$\|\sup_{|y|\le R}|f_n(\cdot,y)-f(\cdot,y)|\|_{L^p}\to 0???.$$
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Is the maximal function bounded on the Besov space?
Then, the answer you posed are right.
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