Intrinsic Ultracontractivity for Levy processes
arXiv:math/0606659
Abstract
We prove the intrinsic ultracontractivity for the semigroup generated by a large class of symmetric Levy processes such that the Levy measure satisfies some conditions in the neighborhood of 0, killed on exiting a bounded and connected Lipschitz domain.
9 pages
Cited by in corpus (5)
- Pointwise eigenfunction estimates and intrinsic ultracontractivity-type properties of Feynman-Kac semigroups for a class of Lévy processes
- Fractional Laplacians in bounded domains: Killed, reflected, censored and taboo Lévy flights
- Intrinsic Ultracontractivity for General Lévy processes on Bounded Open Sets
- Intrinsic Ultracontractivity of Non-local Dirichlet forms on Unbounded Open Sets
- Long-time asymptotic behaviour of the value function in nonlinear stopping problems