About Minimal Surfaces in Three-Dimensional Galilean Space.

EasyChair Preprint 15889

Abstract

In this article, minimal surfaces in Galilean space are studied. The circumference of the parabolic point of the surface has been studied, and it has been proven that a special parabolic surface is minimal. It has been shown that the cyclic surface is minimal and its equation has been derived. The conditions for the existence of a minimum surface are defined and the equations are shown when the surface is given by an explicit and vector equation.

Keyphrases: Galilean geometry, cyclic surface, mean curvature., minimum surface, special parabolic point

@booklet{EasyChair:15889,
  author    = {Bekzod Sultanov and Bekzod Madaminov and Nazokat Mahmudova and Mohigul Otakhonova},
  title     = {About Minimal Surfaces in Three-Dimensional Galilean Space.},
  howpublished = {EasyChair Preprint 15889},
  year      = {EasyChair, 2025}}