The Tri-Quarter Framework: Radial Dual Triangular Lattice Graphs with Exact Bijective Dualities and Equivariant Encodings via the Inversive Hexagonal Dihedral Symmetry Group ๐•‹24

The Tri-Quarter framework unleashes a radial dual triangular lattice graph with unified complex-Cartesian-polar coordinates, structured orientation phase pair assignments for directional labeling, and topological zones to build exact bijective mapping

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Publication Details

Published
2025-09-29
DOI
https://doi.org/10.22541/au.175883133.31924293/v2
Primary Topic
Graph theory and applications
Type
article
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article

The Tri-Quarter Framework: Radial Dual Triangular Lattice Graphs with Exact Bijective Dualities and Equivariant Encodings via the Inversive Hexagonal Dihedral Symmetry Group ๐•‹24

Nathan O. Schmidt
Graph theory and applications
article

The Tri-Quarter Framework: Radial Dual Triangular Lattice Graphs with Exact Bijective Dualities and Equivariant Encodings via the Inversive Hexagonal Dihedral Symmetry Group ๐•‹24

Nathan O. Schmidt
article en

Abstract

The Tri-Quarter framework unleashes a radial dual triangular lattice graph with unified complex-Cartesian-polar coordinates, structured orientation phase pair assignments for directional labeling, and topological zones to build exact bijective mapping

Openalex Percentile: Top 68%
Graph theory and applications
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The Tri-Quarter Framework: Radial Dual Triangular Lattice Graphs with Exact Bijective Dualities and Equivariant Encodings via the Inversive Hexagonal Dihedral Symmetry Group ๐•‹24 โ€” Nathan O. Schmidt ยท (2025) | TGRS Research Map | TGRS