MathOverflow
riem's user avatar
riem's user avatar
riem's user avatar
riem
  • Member for 9 years, 5 months
  • Last seen more than 4 years ago
Profile Activity
Stats
256
reputation
6k
reached
1
answer
10
questions
Communities
Badges
This user doesn’t have any gold badges yet.
3
silver badges
6
bronze badges
Top tags
View all tags
0
Score
11
Posts
100
Posts %
0
Score
10
Posts
91
Posts %
0
Score
9
Posts
82
Posts %
0
Score
1
Posts
9
Posts %
0
Score
1
Posts
9
Posts %
0
Score
1
Posts
9
Posts %
Top posts
View all questions and answers
All Questions Answers
Score Newest
question
6
Existence of an integral equation (Faedo-Galerkin, Banach fixed point, Picard-Lindelof)
May 27, 2014
question
2
A comparison principle for parabolic equation
Apr 16, 2014
question
2
A distributional normal derivative for functions in $H^1(\Omega)$
Sep 27, 2014
question
1
Getting an a priori bound on a nonlinear gradient term in PDE; how to adapt trick from $L^2$ case to $H^{-1}$ case?
Apr 8, 2014
question
1
A question about PDE argument involving monotone convergence theorem and Sobolev space
Jul 7, 2014
question
1
Equivalence of two definitions of weak solution (subtlety with null sets)
Apr 14, 2015
question
0
Want to show $\lim_{\epsilon \to 0}\frac{1}{\epsilon} \int_0^T \langle u_t(t), T_\epsilon(u(t)) \rangle = \int_\Omega |u(T)| - \int_\Omega |u(0)|$
Jun 23, 2014
question
0
Getting existence for $L^1$ data given existence for $L^\infty$ data and $L^1$ continuous dependence result
Jun 26, 2014
question
0
$b_n \rightharpoonup b$ in $L^q(Q) \forall q < \infty$, $b_n \to b$ in $C^0([0,T];H^{-1})$ implies $b_n(t) \rightharpoonup b(t)$ in $L^q(\Omega)$
Jun 29, 2014
question
0
Pointwise (in time) convergence in $H^{-1}$ implies pointwise weak convergence in $L^q$, why?
Jul 16, 2014
Top network posts
View all network posts
6
Sobolev spaces and using monotone convergence theorem (don't understand a paper)

Your privacy

By clicking “Accept all cookies”, you agree Stack Exchange can store cookies on your device and disclose information in accordance with our Cookie Policy.