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

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3 papers · 1 filter

math.CV2017★ 2 cited

$L^{p}$ Mapping Properties for the Cauchy-Riemann Equations on Lipschitz Domains Admitting Subelliptic Estimates

Phillip S. Harrington, Yunus E. Zeytuncu

We show that on bounded Lipschitz pseudoconvex domains that admit good weight functions the $\partial$ -Neumann operators $N_{q}, \partial^{*} N_{q}$ , and $\overli…

math.CV2017

The Diederich-Fornaess Index and Good Vector Fields

Phillip S. Harrington

We consider the relationship between two sufficient conditions for regularity of the Bergman Projection on smooth, bounded, pseudoconvex domains. We show that if the set of infinit…

math.CV2017★ 3 cited

Closed range of $\partial ˉ$ in $L^{2}$ -Sobolev spaces on unbounded domains in $C^{n}$

Phillip S. Harrington, Andrew S. Raich

Let $Ω \subset C^{n}$ be a domain and $1 \leq q \leq n - 1$ fixed. Our purpose in this article is to establish a general sufficient condition for the closed range of the Cauchy-…

Lp Mapping Properties for the Cauchy-Riemann Equations on Lipschitz Domains Admitting Subelliptic Estimates

The Diederich-Fornaess Index and Good Vector Fields

Closed range of ∂ˉ in L2-Sobolev spaces on unbounded domains in Cn

$L^{p}$ Mapping Properties for the Cauchy-Riemann Equations on Lipschitz Domains Admitting Subelliptic Estimates

Closed range of $\partial ˉ$ in $L^{2}$ -Sobolev spaces on unbounded domains in $C^{n}$