User C_Al

3 votes

2 answers

669 views

Identifying the weak limit of a gradient (Bochner spaces)

asked Feb 14, 2015 at 22:24

3 votes

0 answers

74 views

Trace space of $\{ t^su \in L^2(0,\infty;X) \mid t^su_t \in L^2(0,\infty;Y)\}$ for $s \in (-\frac 12, \frac 12)$

asked Nov 3, 2015 at 14:13

3 votes

0 answers

85 views

Existence for $-\Delta u + (g(x)-\Delta u)^+\varphi(u) = f(x)$

asked Jun 1, 2018 at 15:26

2 votes

0 answers

114 views

What is $(L^2(M), H^1_0(M))_{\frac 12}$ on a smooth manifold with boundary?

asked Dec 23, 2015 at 15:26

2 votes

1 answer

176 views

Two ODEs, why is one the solution of the other? (Caratheodory ODE)

asked Aug 4, 2015 at 14:13

1 vote

0 answers

87 views

Convergence and sequential compactness for nonlinear operators

asked Aug 29 at 14:55

1 vote

0 answers

116 views

Strong solution to parabolic equation without differentiability assumption on coefficient?

asked Feb 23, 2015 at 13:39

0 votes

0 answers

187 views

About equivalence of two fractional Sobolev/Hilbert spaces

asked Apr 24, 2015 at 11:11

0 votes

0 answers

490 views

The following ODE global existence theorem reference?

asked Jun 17, 2015 at 17:17

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9 Questions

Identifying the weak limit of a gradient (Bochner spaces)

Trace space of $\{ t^su \in L^2(0,\infty;X) \mid t^su_t \in L^2(0,\infty;Y)\}$ for $s \in (-\frac 12, \frac 12)$

Existence for $-\Delta u + (g(x)-\Delta u)^+\varphi(u) = f(x)$

What is $(L^2(M), H^1_0(M))_{\frac 12}$ on a smooth manifold with boundary?

Two ODEs, why is one the solution of the other? (Caratheodory ODE)

Convergence and sequential compactness for nonlinear operators

Strong solution to parabolic equation without differentiability assumption on coefficient?

About equivalence of two fractional Sobolev/Hilbert spaces

The following ODE global existence theorem reference?