47 reputation
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location Beijing, China
age 21
visits member for 1 year, 2 months
seen Nov 30 '12 at 8:02
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An undergraduate at Tsinghua University in China


Jun
10
awarded  Teacher
Jun
10
comment Proving unique weak solution.
For the second question,you can use the representation theorem in Hilbert Space.For more details,you can read Page 118 in the PDE by Fritz John.
Jun
10
answered Proving unique weak solution.
Jun
10
awarded  Editor
Jun
10
revised The distinction between infinitely differentiable function and real analytic function
added 15 characters in body
Jun
10
asked The distinction between infinitely differentiable function and real analytic function
Jun
4
accepted A problem concerning Series
Jun
4
comment A problem concerning Series
Oh!That's great!I never think in this way!Thank you!
Jun
4
asked A problem concerning Series
May
18
accepted A problem concerning the Measurable function
May
18
comment A problem concerning the Measurable function
Thank you,leo!I just forget that if $f$ and $g$ are measurable in $\mathbb{R^d}$, then $fg$ is measurable in $\mathbb{R^d}$.
May
18
comment A problem concerning the Measurable function
@Siminore.Thank you for your help.But I still cannot make it clear.I have read Page 1 of this document.I have known that $F(x,y)=f(y-x)$ is measurable on $\mathbb{R^2}$.However,why $f(y-x)g(x)$ is measurable?
May
18
comment A problem concerning the Measurable function
I am sorry that I do not make it clear.$f$ and $g$ are in the $\mathcal{L^1}(\mathbb{R})$,i.e. $f$ and $g$ are Lebesgue measurable functions and absolutely integrable functions in $\mathbb{R}$.
May
18
asked A problem concerning the Measurable function
May
13
awarded  Scholar
May
13
accepted A problem about the cover of the interval
May
13
comment A problem about the cover of the interval
Ok!I got it!I have a wrong hypothesis here.Thank you all!
May
12
awarded  Student
May
12
asked A problem about the cover of the interval
Apr
28
awarded  Tumbleweed