A generalization of a theorem about gapsets with depth at most 3

Bernardini, Matheus; Melo, Patrick

doi:10.2140/involve.2023.16.313

Download this article
	For screen
	For printing

Recent Issues

The Journal

Submission Guidelines

Submission Form

Policies for Authors

Ethics Statement

ISSN: 1944-4184 (e-only)

ISSN: 1944-4176 (print)

Author Index

Coming Soon

Other MSP Journals

This article is available for purchase or by subscription. See below.

A generalization of a theorem about gapsets with depth at most 3

Matheus Bernardini and Patrick Melo

Vol. 16 (2023), No. 2, 313–319

DOI: 10.2140/involve.2023.16.313

Abstract

We provide a generalization of a theorem proved by Eliahou and Fromentin which exhibits a remarkable property of the sequence $(n_{g}^{'})$ , where $n_{g}^{'}$ denotes the number of gapsets with genus $g$ and depth at most 3.

PDF Access Denied

We have not been able to recognize your IP address 3.148.107.255 as that of a subscriber to this journal.
Online access to the content of recent issues is by subscription, or purchase of single articles.

Please contact your institution's librarian suggesting a subscription, for example by using our journal-recommendation form. Or, visit our subscription page for instructions on purchasing a subscription.

You may also contact us at contact@msp.org
or by using our contact form.

Or, you may purchase this single article for USD 30.00:

Keywords

numerical semigroup, gapset, Kunz coordinates, depth, level

Mathematical Subject Classification

Primary: 20M14, 05A15

Secondary: 05A19

Milestones

Received: 18 February 2022

Revised: 7 April 2022

Accepted: 18 May 2022

Published: 26 May 2023

Communicated by Nathan Kaplan

Authors

Matheus Bernardini
Faculdade do Gama Universidade de Brasília Brasília Brazil

Patrick Melo
Faculdade do Gama Universidade de Brasília Brasília Brazil

Vol. 16, No. 2, 2023