bio | website | |
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location | ||
age | ||
visits | member for | 2 years, 4 months |
seen | Jul 19 at 8:00 | |
stats | profile views | 117 |
Jul 14 |
comment |
How to evaluate the wiener measure of sets?
Thank you very much for your help! I have to think some time about your approach and probably will tell you whether it helps. |
Jul 14 |
comment |
How to evaluate the wiener measure of sets?
@Nate Eldredge: I want to know the measure of the set G (which I wrote down above), which is quite explicit. Don"t you think so? |
Jul 14 |
comment |
How to evaluate the wiener measure of sets?
@Kjos-Hanssen: Why do you mean the set can't be a Borel set? |
Jul 14 |
comment |
How to evaluate the wiener measure of sets?
@Martin Hairer: Thank you very much for your comment. I will consider the construction via Kolmogorov soon. But I'm not a probabilist. |
Jul 13 |
asked | How to evaluate the wiener measure of sets? |
May 8 |
accepted | The first eigenvalue of the Schrödinger operator is simple. |
May 8 |
accepted | What is the right initial domain for the Dirichlet-Laplacian on a bounded domain? |
Jan 4 |
comment |
What is the right initial domain for the Dirichlet-Laplacian on a bounded domain?
Ok thank you. So I assume that the Friedrichs extension of $-\Delta:C^{\infty}_0 (\Omega)\subset L^2(\Omega)\rightarrow L^2(\Omega)$ is equal to the other one. Is that right? |
Jan 4 |
asked | What is the right initial domain for the Dirichlet-Laplacian on a bounded domain? |
Jul 27 |
awarded | Disciplined |
Jul 25 |
awarded | Yearling |
Jul 24 |
awarded | Commentator |
Jun 26 |
accepted | Eigenfunctions of Schrödinger Operators on the boundary |
Jun 22 |
comment |
Eigenfunctions of Schrödinger Operators on the boundary
What do you mean by "test functions". Smooth functions with compact support (in our case this would mean all smooth functions)? |
Jun 22 |
comment |
Eigenfunctions of Schrödinger Operators on the boundary
Thank you for the comment. Actually I wasn't looking for a physical reason (there is no ambient space in my situation). |
Jun 20 |
asked | Eigenfunctions of Schrödinger Operators on the boundary |
May 20 |
comment |
The first eigenvalue of the Schrödinger operator is simple.
You are using the elliptic regularity. What happens if the potenital V is not smooth but just bounded? I think the eigenfunctions will not be smooth anymore. Does the statement remeins true for this case or are there counterexamples? |
May 20 |
revised |
The first eigenvalue of the Schrödinger operator is simple.
added 426 characters in body |
May 20 |
asked | The first eigenvalue of the Schrödinger operator is simple. |
May 20 |
accepted | regularity of eigenfunctions of Schrödinger Operator |