Jie Xiao

collaborators

2 papers

math.AP2018

Prescribing capacitary curvature measures on planar convex domains

J. Xiao

For $p \in (1, 2]$ and a bounded, convex, nonempty, open set $Ω \subset R^{2}$ let $μ_{p} (Ω ˉ, \cdot)$ be the $p$ -capacitary curvature measure (generated by the closure $Ω ˉ$ of…

math.CA2018

Flow with $A_{\infty} (R)$ density and transport equation in $BMO (R)$

Renjin Jiang, Kangwei Li, Jie Xiao

We show that, if $b \in L^{1} (0, T; L_{loc}^{1} (R))$ has spatial derivative in the John-Nirenberg space $BMO (R)$ , then it generalizes a unique flow $ϕ(…

Prescribing capacitary curvature measures on planar convex domains

Flow with A∞​(R) density and transport equation in BMO(R)

Flow with $A_{\infty} (R)$ density and transport equation in $BMO (R)$