Dual THA-Surfaces in 3-Dimensional Galilean Space

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Authors: YANLIN LI, Mehraj Ahmad Lone, Arshi Yousuf
Cited by: 2
References: 10

Abstract

The Galilean space G3 occupies a central position in the analysis of classical kinematics and provides the geometric framework for representing Newtonian space-time. In this paper, we concentrate on classifying dual THA-surfaces in G3 and classify specific types of these surfaces under geometric conditions, including zero dual Gaussian curvature and zero dual mean curvature.

Fields of Study & Subjects

Geometric Analysis and Curvature Flows Advanced Differential Geometry Research Mathematics and Applications

Publication details

Journal / source
Symmetry
Publisher
MDPI AG
Volume
18
Issue
3
Pages
409–409
Publication date
26 February 2026
Language
EN