activity
20192022
most citedGaussian Estimates for Heat Kernels of Higher Order Schrödinger Operators with Potentials in Generalized Schechter Classes

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

collaborators

5 papers

math.FA2022

BV spaces and the perimeters related to Schrodinger operators with inverse-square potentials and applications to the rank-one theorem

Yang Han, Jizheng Huang, Pengtao Li +1

For and , let $$\begin{cases}\mathcal{H}_{a}= - Δ+ \frac{a} {{{{ | x |}^2}}},\\ \mathcal{\widetilde{H}}_…

math.AP20211 cited

Corrigendum to "Hardy Spaces Associated to Schrödinger Type Operators " [Houston J. Math 36 (4) (2010), 1067-1095]

Jun Cao, Yu Liu, Dachun Yang

We rectify an incorrect citation of the reference in obtaining the Gaussian upper bound for heat kernels of the Schrödinger type operators .

math.AP20201 cited

Gaussian Estimates for Heat Kernels of Higher Order Schrödinger Operators with Potentials in Generalized Schechter Classes

Jun Cao, Yu Liu, Dachun Yang +1

Let , be a -order homogeneous elliptic operator with real constant coefficients on , and a measurable functi…

math.AP2019

Fractional heat semigroups on metric measure spaces with finite densities and applications to fractional dissipative equations

Jizheng Huang, Pengtao Li, Yu Liu +1

Let be a metric measure space with upper and lower densities: $$ \begin{cases} |||μ|||_β:=\sup_{(x,r)\in \mathbb M\times(0,\infty)} μ(B(x,r))r^{-β}<\infty;\\ |||…

math.CA2019

Capacity & Perimeter from -Hermite Bounded Variation

Jizheng Huang, Pengtao Li, Yu Liu

Let be an -Hermite operator for the hydrogen atom located at the origin in . In this paper, we are motivated by the classi…