Explosion Problems for Symmetric Diffusion Processes

DOI10.2307/2000634zbMath0612.60068OpenAlexW4237647933MaRDI QIDQ3753216

Kanji Ichihara

Publication date: 1986

Full work available at URL: https://doi.org/10.2307/2000634

zbMATH Keywords

conservativenessDirichlet formtime changepotentialssymmetric diffusion

Mathematics Subject Classification ID

Diffusion processes (60J60) Sample path properties (60G17)

Related Items (max. 100)

Heat kernel bounds, conservation of probability and the Feller property ⋮ On conservation of probability and the Feller property ⋮ Conservativeness and uniqueness of invariant measures related to non-symmetric divergence type operators ⋮ New Laplacian comparison theorem and its applications to diffusion processes on Riemannian manifolds ⋮ Explosion of jump-type symmetric Dirichlet forms on \(\mathbb{R}^{d}\) ⋮ Conservation property of symmetric jump processes ⋮ Large deviation for pinned covering diffusion. ⋮ Escape rate of symmetric jump-diffusion processes ⋮ On the simulated annealing in \(\mathbb{R}^d\) ⋮ On conservativeness and recurrence criteria for Markov processes.

Cites Work

• Explosion problems for symmetric diffusion processes
• Some global properties of symmetric diffusion processes
• The parabolic differential equations and the associated semigroups of transformation
• Additive functionals of the Brownian path
• A construction of diffusion processes with singular product measures
• ON POSITIVE GREEN'S FUNCTIONS
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