J. McNeal

activity

20062019

most citedThe Bergman projection on fat Hartogs triangles: L^p boundedness

72 citations · 193 across the 19 of their papers we have counts for

collaborators

Showing 2015Show all

3 papers · 1 filter

math.CV2015★ 3 cited

$L^{2}$ Extension of $\partial ˉ$ -closed forms from a hypersurface

Jeffery D. McNeal, Dror Varolin

We establish $L^{2}$ extension theorems for $\partial ˉ$ -closed $(0, q)$ -forms with values in a holomorphic line bundle with smooth Hermitian metric, from a smooth hypersurface on…

math.CV2015

$L^{2}$ estimates for the $\partial ˉ$ operator

Jeffery D. McNeal, Dror Varolin

This is a survey article about $L^{2}$ estimates for the $\partial ˉ$ operator. After a review of the basic approach that has come to be called the "Bochner-Kodaira Technique", th…

math.CV2015★ 72 cited

The Bergman projection on fat Hartogs triangles: L^p boundedness

L. D. Edholm, J. D. McNeal

A class of pseudoconvex domains in $C^{n}$ generalizing the Hartogs triangle is considered. The $L^{p}$ boundedness of the Bergman projection associated to these domains is…

L2 Extension of ∂ˉ-closed forms from a hypersurface

L2 estimates for the ∂ˉ operator

The Bergman projection on fat Hartogs triangles: L^p boundedness

$L^{2}$ Extension of $\partial ˉ$ -closed forms from a hypersurface

$L^{2}$ estimates for the $\partial ˉ$ operator