Pauli matrices and ring puzzles
Sylvain Barre, Mikael Pichot
TL;DR
This paper explores tessellations of the Euclidean plane derived from algebraic equations involving Pauli matrices, revealing new geometric structures linked to quantum algebra.
Contribution
It introduces a novel class of tessellations based on algebraic properties of Pauli matrices, connecting quantum algebra to geometric tilings.
Findings
New tessellations related to Pauli matrices
Connections between algebraic equations and geometric patterns
Potential applications in quantum geometry
Abstract
We study a family of tessellations of the Euclidean plane which are obtained by local developments of algebraic equations satisfied by the Pauli matrices.
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Taxonomy
TopicsGeometric and Algebraic Topology · Mathematics and Applications · Advanced Combinatorial Mathematics