activity
19992024
most citedA novel noncommutative KdV-type equation, its recursion operator, and solitons

16 citations · 28 across the 15 of their papers we have counts for

collaborators

17 papers

math.CV2024

Locally approximable CR functions, a sharp maximum modulus principle and holomorphic extension

Mauro Nacinovich, Egmont Porten

We introduce a notion of locally approximable continuous CR functions on locally closed subsets of reduced complex spaces, generalizing both holomorphic functions and CR functions…

math.CV2023★ 1 cited

Truncated tube domains with multi-sheeted envelope

Suprokash Hazra, Egmont Porten

The present article is concerned with a group of problems raised by J. Noguchi and M. Jarnicki/P. Plug, namely whether the envelopes of holomorphy of truncated tube domains are alw…

math.CV2017

On the Hartogs extension theorem for unbounded domains in

Al Boggess, Roman Dwilewicz, Egmont Porten

Let , , be a domain with smooth connected boundary. If is relatively compact, the Hartogs-Bochner theorem ensures that every CR distribution on $…

math-ph2017★ 16 cited

A novel noncommutative KdV-type equation, its recursion operator, and solitons

Sandra Carillo, Mauro Lo Schiavo, Egmont Porten +1

A noncommutative KdV-type equation is introduced extending the Baecklund chart in [S. Carillo, M. Lo Schiavo, and C. Schiebold, SIGMA 12 (2016)]. This equation, called meta-mKdV he…

math.CV2016

Weak {}-concavity conditions for {}-manifolds

Mauro Nacinovich, Egmont Porten

We introduce various notions of q-pseudo-concavity for abstract CR manifolds and we apply these notions to the study of hyoo-ellipticity, maximum modulus principle and Cauchy probl…

math.CV2012

On -hypoellipticity and extension of functions

Mauro Nacinovich, Egmont Porten

Let be a submanifold of a complex manifold . The main result of this article is to show that -hypoellipticity at is necessary and sufficient for holomor…