Phillip S. Harrington

activity

20092024

\partial ˉ

L^{2}

-Sobolev spaces on unbounded domains in

C^{n}

3 citations · 15 across the 17 of their papers we have counts for

collaborators

Showing 2015Show all

3 papers · 1 filter

math.CV2015

A remark on boundary estimates on unbounded $Z (q)$ domains in $C^{n}$

Phillip S. Harrington, Andrew Raich

The goal of this note is to explore the relationship between the Folland-Kohn basic estimate and the $Z (q)$ -condition. In particular, on unbounded pseudoconvex (resp., pseudoconcav…

math.CV2015★ 2 cited

Bounded Plurisubharmonic Exhaustion Functions for Lipschitz Pseudoconvex Domains in $CP^{n}$

Phillip S. Harrington

In this paper, we use Takeuchi's Theorem to show that for every Lipschitz pseudoconvex domain $Ω$ in $CP^{n}$ there exists a Lipschitz defining function $ρ$ and an exponent…

math.CV2015★ 1 cited

Closed range of $\partial ˉ$ on unbounded domains in $C^{n}$

Phillip S. Harrington, Andrew Raich

In this article, we establish a general sufficient condition for closed range of the Cauchy-Riemann operator $\partial ˉ$ in appropriately weighted $L^{2}$ and $L^{2}$ -Sobolev spaces…

A remark on boundary estimates on unbounded Z(q) domains in Cn

Bounded Plurisubharmonic Exhaustion Functions for Lipschitz Pseudoconvex Domains in CPn

Closed range of ∂ˉ on unbounded domains in Cn

A remark on boundary estimates on unbounded $Z (q)$ domains in $C^{n}$

Bounded Plurisubharmonic Exhaustion Functions for Lipschitz Pseudoconvex Domains in $CP^{n}$

Closed range of $\partial ˉ$ on unbounded domains in $C^{n}$