Timelike minimal surface in $\mathbb{E}^3_1$ with arbitrary ends

Archivum Mathematicum 2026 Open access

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Authors: Priyank Vasu, Rahul Kumar Singh, Subham Paul
DOI: 10.5817/am2026-2-75
Cited by: 0

Abstract

In this paper, we show the existence of a timelike minimal surface with an arbitrary number of weak complete ends. Then, we discuss the asymptotic behaviour of the simple ends and the topology of the singularity set of the constructed timelike minimal surface.

Fields of Study & Subjects

Geometric Analysis and Curvature Flows Geometry and complex manifolds Geometric and Algebraic Topology

Publication details

Journal / source
Archivum Mathematicum
Issue
2
Pages
75–88
Publication date
1 January 2026
Language
EN