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Hyunchul Park
Hyunchul Park
Assistant Professor, SUNY New Paltz
Verified email at newpaltz.edu - Homepage
Title
Cited by
Cited by
Year
Spectral heat content for Lévy processes
T Grzywny, H Park, R Song
Mathematische Nachrichten 292 (4), 805-825, 2019
162019
Trace estimates for relativistic stable processes
H Park, R Song
Potential Analysis 41, 1273-1291, 2014
162014
Small time asymptotics of spectral heat contents for subordinate killed Brownian motions related to isotropic ‐stable processes
H Park, R Song
Bulletin of the London Mathematical Society 51 (2), 371-384, 2019
112019
Higher Order Terms of the Spectral Heat Content for Killed Subordinate and Subordinate Killed Brownian Motions Related to Symmetric α-Stable Processes in
H Park
Potential Analysis 57 (2), 283-303, 2022
82022
Spectral heat content for α-stable processes in open sets
H Park, R Song
Electronic Journal of Probability 27, 1-19, 2022
82022
Spectral heat content for time-changed killed Brownian motions
K Kobayashi, H Park
Journal of Theoretical Probability 36 (2), 1148-1180, 2023
62023
Uniform dimension results for the inverse images of symmetric Lévy processes
H Park, Y Xiao, X Yang
Journal of Theoretical Probability 33 (4), 2213-2232, 2020
42020
Large-time and small-time behaviors of the spectral heat content for time-changed stable processes
K Kobayashi, H Park
Electronic Communications in Probability 27, 1-11, 2022
22022
A unified approach to the small-time behavior of the spectral heat content for isotropic Lévy processes
K Kobayashi, H Park
Stochastic Processes and their Applications, 104331, 2024
2024
Heat content for Gaussian processes: small-time asymptotic analysis
K Kobayashi, H Park
arXiv preprint arXiv:2311.16064, 2023
2023
Spectral heat content on a class of fractal sets for subordinate killed Brownian motions
H Park, Y Xiao
Mathematische Nachrichten 296 (9), 4192-4205, 2023
2023
Fatou’s theorem for subordinate Brownian motions with Gaussian components on open sets
H Park
Illinois Journal of Mathematics 60 (3-4), 761-790, 2016
2016
Relative Fatou theorem for subordinate Brownian motion with Gaussian components in C1, open sets
Y Lee, H Park
arXiv preprint arXiv:1405.3298, 2014
2014
Potential theory of subordinate brownian motions and their perturbations
H Park
University of Illinois at Urbana-Champaign, 2013
2013
Estimates of Green function for some perturbations of subordinated Brownian motion
H Park
2010
CANCELED Large-time and small-time behaviors of the spectral heat content for time-changed stable processes
K Kobayashi, H Park
2023 Spring Southeastern Sectional Meeting, 0
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