7 citations · 13 across the 3 of their papers we have counts for
6 papers
Marcinkiewicz regularity for singular parabolic -Laplace type equations with measure data
Jung-Tae Park
We consider quasilinear parabolic equations with measurable coefficients when the right-hand side is a signed Radon measure with finite total mass, having -Laplace type: $$u_t -…
Regularity estimates for singular parabolic measure data problems with sharp growth
Jung-Tae Park, Pilsoo Shin
We prove global gradient estimates for parabolic -Laplace type equations with measure data, whose model is $$u_t - \textrm{div} \left(|Du|^{p-2} Du\right) = μ\quad \textrm{in} \…
Nonlinear gradient estimates for elliptic double obstacle problems with measure data
Sun-Sig Byun, Yumi Cho, Jung-Tae Park
We study quasilinear elliptic double obstacle problems with a variable exponent growth when the right-hand side is a measure. A global Calderón-Zygmund estimate for the gradient of…
Global regularity for degenerate/singular parabolic equations involving measure data
Sun-Sig Byun, Jung-Tae Park, Pilsoo Shin
We consider degenerate and singular parabolic equations with -Laplacian structure in bounded nonsmooth domains when the right-hand side is a signed Radon measure with finite tot…
End point gradient estimates for quasilinear parabolic equations with variable exponent growth on nonsmooth domains
Karthik Adimurthi, Sun-Sig Byun, Jung-Tae Park
In this paper, we study quasilinear parabolic equations with the nonlinearity structure modeled after the -Laplacian on nonsmooth domains. The main goal is to obtain end po…
Sharp gradient estimates for quasilinear elliptic equations with growth on nonsmooth domains
Karthik Adimurthi, Sun-Sig Byun, Jung-Tae Park
In this paper, we study quasilinear elliptic equations with the nonlinearity modelled after the -Laplacian on nonsmooth domains and obtain sharp Calderón-Zygmund type estimat…