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Apr
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asked Density of a set of functions in Schwartz space
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12
accepted Equivalent conditions for composition to be compact operator
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asked Equivalent conditions for composition to be compact operator
Mar
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revised Conservation of momentum for nonlinear Schrodinger equation
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30
asked Conservation of momentum for nonlinear Schrodinger equation
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comment Lebesgue density strictly between 0 and 1
I see, thanks for the explanation.
Mar
16
answered Lebesgue density strictly between 0 and 1
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revised Showing some complicated integral expression is bounded
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Feb
28
accepted Can natural quotient map between Banach spaces be closed?
Feb
28
accepted Limit of convolution
Feb
28
asked Lebesgue density strictly between 0 and 1
Feb
6
comment Limit of convolution
With the given $f_n$, what I get is an expression of the form $(2n)^{-1/p} \left[\int_\mathbb{R} \left(\int_{x-n}^{x+n} g(y)\,dy\right)^p\, dx\right]^{1/p}$.