Emil J. Straube

activity

19962026

most citedPlurisubharmonic functions and subellipticity of the dbar-Neumann problem on nonsmooth domains

14 citations · 39 across the 22 of their papers we have counts for

collaborators

24 papers

math.CV2026

Diederich-Fornæss index and global regularity of the complex Green operator: domains with comparable Levi eigenvalues

Tanuj Gupta, Emil J. Straube

Let $Ω \subset C^{n}$ , with $n \geq 3$ , be a smooth bounded pseudoconvex domain satisfying the symmetric eigenvalue comparability condition $D (q_{0})$ for some $1\le q_0\le n…

math.CV2025

Regularity in the $\partial$ --Neumann problem, D'Angelo forms, and Diederich--Fornæss index

Emil J. Straube

This article chronicles a development that started around 1990 with \cite{BoasStraube91}, where the authors showed that if a smooth bounded pseudoconvex domain $Ω$ in $\mathbb{C}^{…

math.CV2024

Sobolev regularity of the Bergman and Szegö projections in terms of $\partial \oplus \partial^{}$ and $\partial_{b} \oplus \partial_{b}^{}$

Emil J. Straube

Let $Ω$ be a smooth bounded pseudoconvex domain in $C^{n}$ . It is shown that for $0 \leq q \leq n$ , $s \geq 0$ , the embedding $j_{q}: dom(\overline{\partial})\cap dom(\overli…

math.CV2023

Modifications of the Levi core

Tanuj Gupta, Emil J. Straube, John N. Treuer

We construct a family of subdistributions of the Levi core $C (N)$ called modified Levi cores ${M C_{A}}_{A}$ indexed…

math.CV2022

Diederich--Fornæss index and global regularity in the $\partial$ --Neumann problem: domains with comparable Levi eigenvalues

Bingyuan Liu, Emil J. Straube

Let $Ω$ be a smooth bounded pseudoconvex domain in $C^{n}$ . Let $1 \leq q_{0} \leq (n - 1)$ . We show that if $q_{0}$ --sums of eigenvalues of the Levi form are comparable, then…

math.CV2020★ 2 cited

A Sufficient condition for compactness of Hankel operators

Mehmet Celik, Sonmez Sahutoglu, Emil J. Straube

Let $Ω$ be a bounded convex domain in $C^{n}$ . We show that if $φ \in C^{1} (Ω)$ is holomorphic along analytic varieties in $b Ω$ , then $H_{φ}^{q}$ , the Hankel operato…

Diederich-Fornæss index and global regularity of the complex Green operator: domains with comparable Levi eigenvalues

Regularity in the ∂--Neumann problem, D'Angelo forms, and Diederich--Fornæss index

Sobolev regularity of the Bergman and Szegö projections in terms of ∂⊕∂∗ and ∂b​⊕∂b∗​

Modifications of the Levi core

Diederich--Fornæss index and global regularity in the ∂--Neumann problem: domains with comparable Levi eigenvalues

A Sufficient condition for compactness of Hankel operators

Regularity in the $\partial$ --Neumann problem, D'Angelo forms, and Diederich--Fornæss index

Sobolev regularity of the Bergman and Szegö projections in terms of $\partial \oplus \partial^{}$ and $\partial_{b} \oplus \partial_{b}^{}$

Diederich--Fornæss index and global regularity in the $\partial$ --Neumann problem: domains with comparable Levi eigenvalues