Tessellations of surfaces
Gianluca Faraco
TL;DR
This paper explores the geometric beauty and mathematical structure of tessellations and triangulations on orientable surfaces, highlighting their aesthetic and theoretical significance.
Contribution
It introduces the concepts of tessellations and triangulations specifically on orientable surfaces, emphasizing their mathematical and artistic importance.
Findings
Tessellations cover surfaces without gaps or overlaps.
Triangulations are a key method for surface subdivision.
The paper showcases the aesthetic and structural aspects of tessellations.
Abstract
A tessellation or tiling is a collection of sets, called tiles, that cover a plane without gaps and overlaps. The present note is an invitation to get to know the beauty and majesty of tessellations and triangulation of orientable surfaces.
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Taxonomy
TopicsMathematics and Applications