Jaehoon Kang

activity

20142023

most citedEstimates of Dirichlet heat kernels for unimodal Lévy processes with low intensity of small jumps

5 citations · 16 across the 8 of their papers we have counts for

collaborators

Showing math.APShow all

2 papers · 1 filter

math.AP2023★ 1 cited

A regularity theory for parabolic equations with anisotropic non-local operators in $L_{q} (L_{p})$ spaces

Jae-Hwan Choi, Jaehoon Kang, Daehan Park

In this paper, we present an $L_{q} (L_{p})$ -regularity theory for parabolic equations of the form: $\partial_{t} u (t, x) = L^{a, b} (t) u (t, x) + f (t, x), u (0, x) = 0.$ …

math.AP2021★ 1 cited

An $L_{q} (L_{p})$ -theory for time-fractional diffusion equations with nonlocal operators generated by Lévy processes with low intensity of small jumps

Jaehoon Kang, Daehan Park

We investigate an $L_{q} (L_{p})$ -regularity ( $1 < p, q < \infty$ ) theory for space-time nonlocal equations of the type $\partial_{t}^{α} u = L u + f$ . Here, $\partial_{t}^{α}$ is the…

A regularity theory for parabolic equations with anisotropic non-local operators in Lq​(Lp​) spaces

An Lq​(Lp​)-theory for time-fractional diffusion equations with nonlocal operators generated by Lévy processes with low intensity of small jumps

A regularity theory for parabolic equations with anisotropic non-local operators in $L_{q} (L_{p})$ spaces

An $L_{q} (L_{p})$ -theory for time-fractional diffusion equations with nonlocal operators generated by Lévy processes with low intensity of small jumps