|
13
|
The Cauchy Process and the Steklov Problem
– Rodrigo Banuelos, Tadeusz Kulczycki
|
|
10
|
The asymptotic distribution of the eigenvalues for a class of Markov operators
– R M Blumenthal, R K Getoor
- 1959
|
|
7
|
Markov operators and their associated semi-groups
– R K Getoor
- 1959
|
|
5
|
Two sided eigenvalue estimates for subordinate Brownian motion in bounded domains
– Z Q Chen, R Song
|
|
35
|
Intrinsic ultracontractivity and conditional gauge for symmetric stable processes
– Z-Q Chen, R Song
- 1997
|
|
25
|
Intrinsic ultracontractivity for symmetric stable processes
– T Kulczycki
- 1998
|
|
18
|
Potential theory for the α-stable Schrödinger operator on bounded Lipschitz domains
– K Bogdan, T Byczkowski
|
|
11
|
R.: Continuity of eigenvalues of subordinate processes in domains
– Zhen-qing Chen, Renming Song
- 2006
|
|
4
|
Spectral gap for the Cauchy process on convex, symmetric domains
– R Bañuelos, T Kulczycki
|
|
27
|
On the distribution of first hits for the symmetric stable processes
– R M Blumenthal, R K Getoor, D B Ray
- 1961
|
|
27
|
On some relations between the harmonic measure and the Lévy measure for a certain class of Markov processes
– N Ikeda, S Watanabe
|
|
7
|
Higher order PDEs and symmetric stable processes, Probab. Theory Related Fields 129
– R D DeBlassie
|
|
5
|
Lower bounds of the gap between the first and second eigenvalues of the Schrödinger operator
– Q Yu, J Q Zhong
- 1986
|
|
2
|
ON THE SHAPE OF THE GROUND STATE EIGENFUNCTION FOR STABLE PROCESSES
– Rodrigo Bañuelos, Tadeusz Kulczycki, Pedro J
- 2004
|
|
16
|
A lower bound for the gap between the first two eigenvalues of Schrödinger operators on the convex domain
– J Ling
- 1993
|
|
6
|
An estimate of the gap of the first two eigenvalues
– I M Singer, B Wang, S-T Yau, S S-T Yau
- 1985
|
|
9
|
Spectral gaps and rates to equilibrium for diffusions in convex domains
– R G Smits
- 1996
|
|
8
|
Brascamp–Lieb–Luttinger inequalities for convex domains of finite inradius
– Pedro J. Méndez-hernández
- 2002
|
|
11
|
Sharp inequalities for heat kernels of Schrödinger operators and applications to spectral gaps
– Rodrigo Banuelos, Pedro J. Mendez-Hernandez
|
