On-diagonal heat kernel estimates for Schrödinger semigroups and their application
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Publication:1757194
DOI10.1007/s40304-018-0163-8zbMath1404.60068OpenAlexW2900104466MaRDI QIDQ1757194
Publication date: 2 January 2019
Published in: Communications in Mathematics and Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40304-018-0163-8
Processes with independent increments; Lévy processes (60G51) Continuous-time Markov processes on general state spaces (60J25) Stable stochastic processes (60G52)
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Progressive intrinsic ultracontractivity and heat kernel estimates for non-local Schrödinger operators, Decay of harmonic functions for discrete time Feynman--Kac operators with confining potentials
Cites Work
- Unnamed Item
- Intrinsic ultracontractivity of Feynman-Kac semigroups for symmetric jump processes
- On the structure of the domain of a symmetric jump-type Dirichlet form
- Integrated semigroups
- Dirichlet forms and symmetric Markov processes.
- Weighted Poincaré inequality and heat kernel estimates for finite range jump processes
- Introduction to the theory of (non-symmetric) Dirichlet forms
- On-diagonal estimates on Schrödinger semigroup kernels and reduced heat kernels
- Functional inequalities and spectrum estimates: The infinite measure case
- Compactness and density estimates for weighted fractional heat semigroups
- Pointwise eigenfunction estimates and intrinsic ultracontractivity-type properties of Feynman-Kac semigroups for a class of Lévy processes
- Intrinsic contractivity properties of Feynman-Kac semigroups for symmetric jump processes with infinite range jumps
- Compactness of Schrödinger semigroups with unbounded below potentials
- Higher order eigenvalues for non-local Schrödinger operators
- Heat kernel estimates for jump processes of mixed types on metric measure spaces
- On the Feller property of Dirichlet forms generated by pseudo differential operators
- Kernel estimates for a class of Schrödinger semigroups
- Global heat kernel estimates for symmetric jump processes
- From Brownian Motion to Schrödinger’s Equation
