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Kyeong-Hun Kim

Observed names: Kyeong-hun Kim, KyeongHun Kim
Institution: Korea University
OpenAlex ID: A5111798693
A moment closure method for stochastic reaction networks
2009 · Chang Hyeong Lee, Kyeong-Hun Kim, et al. · The Journal of Chemical Physics · 117
An L(L)-theory for the time fractional evolution equations with variable coefficients
2016 · Ildoo Kim, Kyeong-Hun Kim, et al. · Advances in Mathematics · 86
Asymptotic Behaviors of Fundamental Solution and Its Derivatives to Fractional Diffusion-wave Equations
2016 · Kyeong-Hun Kim, Sungbin Lim · Journal of the Korean Mathematical Society · 40
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Parabolic Littlewood–Paley inequality for ϕ(−Δ) -type operators and applications to stochastic integro-differential equations
2013 · Ildoo Kim, Kyeong-Hun Kim, et al. · Advances in Mathematics · 38
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A Weighted Sobolev Space Theory of Parabolic Stochastic PDEs on Non-smooth Domains
2012 · Kyeong-Hun Kim · Journal of Theoretical Probability · 27
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An Lp -theory of a class of stochastic equations with the random fractional Laplacian driven by Lévy processes
2012 · Kyeong-Hun Kim, Panki Kim · Stochastic Processes and their Applications · 25
A generalization of the Littlewood–Paley inequality for the fractional Laplacian (−Δ)α/2
2011 · Ildoo Kim, Kyeong-Hun Kim · Journal of Mathematical Analysis and Applications · 22
An L(L)-theory for diffusion equations with space-time nonlocal operators
2021 · Kyeong-Hun Kim, Daehan Park, et al. · Journal of Differential Equations · 20
A Sobolev space theory for stochastic partial differential equations with time-fractional derivatives
2019 · Ildoo Kim, Kyeong-hun Kim, et al. · The Annals of Probability · 20
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Weighted L(L)-estimate with Muckenhoupt weights for the diffusion-wave equations with time-fractional derivatives
2020 · Beom-Seok Han, Kyeong-Hun Kim, et al. · Journal of Differential Equations · 19
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Parabolic BMO estimates for pseudo-differential operators of arbitrary order
2015 · Ildoo Kim, Kyeong-Hun Kim, et al. · Journal of Mathematical Analysis and Applications · 18
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An 𝐿_{𝑝}-theory for diffusion equations related to stochastic processes with non-stationary independent increment
2017 · Ildoo Kim, Kyeong-Hun Kim, et al. · Transactions of the American Mathematical Society · 16
An L q (L p )-Theory for Parabolic Pseudo-Differential Equations: Calderón-Zygmund Approach
2016 · Ildoo Kim, Sungbin Lim, et al. · Potential Analysis · 16
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On the $L_q(L_p)$-regularity and Besov smoothness of stochastic parabolic equations on bounded Lipschitz domains
2013 · Petru Cioica, Kyeong-Hun Kim, et al. · Electronic Journal of Probability · 16
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An L p -Theory of SPDEs on Lipschitz Domains
2008 · Kyeong-Hun Kim · Potential Analysis · 15
Lq(Lp) -THEORY OF PARABOLIC PDEs WITH VARIABLE COEFFICIENTS
2008 · Kyeong-Hun Kim · Bulletin of the Korean Mathematical Society · 15
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On the regularity of the stochastic heat equation on polygonal domains in R 2
2019 · Petru A. Cioica-Licht, Kyeong-Hun Kim, et al. · Journal of Differential Equations · 14
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Sobolev Space Theory of Parabolic Equations Degenerating on the Boundary ofC1Domains
2007 · Kyeong-Hun Kim · Communications in Partial Differential Equations · 14
Boundary behavior and interior Hölder regularity of the solution to nonlinear stochastic partial differential equation driven by space-time white noise
2020 · Beom-Seok Han, Kyeong-Hun Kim · Journal of Differential Equations · 13
An Lp -theory for stochastic partial differential equations driven by Lévy processes with pseudo-differential operators of arbitrary order
2016 · Ildoo Kim, Kyeong-Hun Kim · Stochastic Processes and their Applications · 13
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A Hölder Regularity Theory for a Class of Non-Local Elliptic Equations Related to Subordinate Brownian Motions
2015 · Ildoo Kim, Kyeong-Hun Kim · Potential Analysis · 13
An Lp -theory for a class of non-local elliptic equations related to nonsymmetric measurable kernels
2015 · Ildoo Kim, Kyeong-Hun Kim · Journal of Mathematical Analysis and Applications · 12
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A note on Wpγ -theory of linear stochastic parabolic partial differential systems
2012 · Kyeong-Hun Kim, Kijung Lee · Stochastic Processes and their Applications · 12
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Sobolev space theory of SPDEs with continuous or measurable leading coefficients
2008 · Kyeong-Hun Kim · Stochastic Processes and their Applications · 12
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Parabolic Littlewood–Paley inequality for a class of time-dependent pseudo-differential operators of arbitrary order, and applications to high-order stochastic PDE
2015 · Ildoo Kim, Kyeong-Hun Kim, et al. · Journal of Mathematical Analysis and Applications · 10
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Works count: 47
Citation count: 712
H-index: 15
I10-index: 27
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