Jun Cao

collaborators

2 papers

math.AP2026

Perturbed Dyadic Cubes and Quantitative Estimates for SchrÃ¶dinger Operators with Potentials in $R H^{n /2}$

Jun Cao, Cheng Chen, Chaohong Deng +1

Let $L := - I^ + V$ be a SchrÃ¶dinger operator on the Euclidean space $R^{n}$ with potential $V$ in the reverse HÃ¶lder class $R H^{n /2}$ satisfying some mild assumptions that $V$ …

math.AP2025

Equivalent Characterizations and Applications of Fractional Sobolev Spaces with Partially Vanishing Traces on $(I^µ, I^´, D)$ -Domains Supporting $D$ -Adapted Fractional Hardy Inequalities

Jun Cao, Dachun Yang, Qishun Zhang

Let $I^c ◯ \subset R^{n}$ be an $(I^µ, I^´, D)$ -domain, with $I^µ \in (0, 1]$ , $I^´ \in (0, \infty]$ , and $D \subset \partial I^c ◯$ being a closed part of $\partial I^c ◯$ , which is a general open…

Perturbed Dyadic Cubes and Quantitative Estimates for SchrÃ¶dinger Operators with Potentials in RHn/2

Equivalent Characterizations and Applications of Fractional Sobolev Spaces with Partially Vanishing Traces on (I^µ,I^´,D)-Domains Supporting D-Adapted Fractional Hardy Inequalities

Perturbed Dyadic Cubes and Quantitative Estimates for SchrÃ¶dinger Operators with Potentials in $R H^{n /2}$

Equivalent Characterizations and Applications of Fractional Sobolev Spaces with Partially Vanishing Traces on $(I^µ, I^´, D)$ -Domains Supporting $D$ -Adapted Fractional Hardy Inequalities