Daehan Park

most citedWeighted

L_{q} (L_{p})

-estimate with Muckenhoupt weights for the diffusion-wave equations with time-fractional derivatives

2 citations · 3 across the 2 of their papers we have counts for

collaborators

2 papers

math.AP2020★ 1 cited

An $L_{q} (L_{p})$ -theory for diffusion equations with space-time nonlocal operators

Kyeong-hun Kim, Daehan Park, Junhee Ryu

We present an $L_{q} (L_{p})$ -theory for the equation $\partial_{t}^{α} u = ϕ (Δ) u + f, t > 0, x \in R^{d}; u (0, \cdot) = u_{0} .$ Here $p, q > 1$ , $α \in (0, 1)$ , $\partial…

math.AP2019★ 2 cited

Weighted $L_{q} (L_{p})$ -estimate with Muckenhoupt weights for the diffusion-wave equations with time-fractional derivatives

Beom-Seok Han, Kyeong-Hun Kim, Daehan Park

We present a weighted $L_{q} (L_{p})$ -theory ( $p, q \in (1, \infty)$ ) with Muckenhoupt weights for the equation $\partial_{t}^{α} u (t, x) = Δ u (t, x) + f (t, x), t > 0, x \in R^{d} .$ …

An Lq​(Lp​)-theory for diffusion equations with space-time nonlocal operators

Weighted Lq​(Lp​)-estimate with Muckenhoupt weights for the diffusion-wave equations with time-fractional derivatives

An $L_{q} (L_{p})$ -theory for diffusion equations with space-time nonlocal operators

Weighted $L_{q} (L_{p})$ -estimate with Muckenhoupt weights for the diffusion-wave equations with time-fractional derivatives