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Hexahedron
A Congruence Problem for Polyhedra
Fundamental Principles Governing the Patterning of Polyhedra
The Crystal Forms of Diamond and Their Significance
Tetrahedral Decompositions of Hexahedral Meshes
41 Three Dimensional Shapes
7 Dee's Decad of Shapes and Plato's Number.Pdf
One Shape to Make Them All
Efficiently Hex-Meshing Things with Topology
Complementary Relationship Between the Golden Ratio and the Silver
Generation of Unstructured Hexahedron-Dominated Conforming Mesh Using Two-Boundary Marching Method
More-Platonic-Solids
A Standardized Japanese Nomenclature for Crystal Forms
Knots, Maps, and Tiles Three Mathematical Visualization Puzzles
The Platonic Solids
Associating Finite Groups with Dessins D'enfants
Special Shapes
Computer Construction of the Five Platonic Convexpolyhedra Using a Guiding Sphere
The Stars Above Us: Regular and Uniform Polytopes up to Four Dimensions Allen Liu Contents
Top View
Edge-Length Ratios Between Dual Platonic Solids: a Surprisingly New Result Involving the Golden Ratio
Platonic Solids – Construct the Hexahedron Name(S): For
Archimedean Polyhedra and the Boundary: the Missing Link
Platonic Solids William Chen in Two Dimensions, We Have Polygons. It Is
Compressing Hexahedral Volume Meshes
On Symmetric Octahedron and Hexahedron in Spherical Space
The Volume of a Platonic Solid
Convex Segmentochora
Volume of an Irregular Convex Hexahedron
Tetrahedral and Hexahedral Invertible Finite Elements
Polyhedra: Plato, Archimedes, Euler
Assembling 10 Rhombic Hexahedrons Into a Rhombic Icosahedron
Hexahedral Mesh Generation from Volumetric Data by Dual Interval Volume
Simple Equations Giving Shapes of Various Convex Polyhedra: the Regular Polyhedra and Polyhedra Composed of Crystallographically Low-Index Planes
There Are 174 Subdivisions of the Hexahedron Into Tetrahedra
SYMMETRIES of REGULAR POLYHEDRA 1. the Cube (Regular
“Platonic Stars” Construction of Algebraic Curves and Surfaces with Prescribed Symmetries and Singularities
The Roundest Polyhedra with Symmetry Constraints
A Comparison of All Hexagonal and All Tetrahedral Finite Element Meshes for Elastic and Elasto-Plastic Analysis
From Platonic Solids to Quivers
A Subdivision Scheme for Hexahedral Meshes
Representing Spherical Functions with Rhombic Dodecahedron
MCKAY Correspondence for Quotient Surface Singularities
Refining the Value of Sustainable Development Goals in Quest of the Systemic Coherence of Global Attractors -- /
Readingsample
Bridges Conference Proceedings Guidelines Word
Fuzzy Platonic Spaces As a Model for Quantum Physics
Platonic Solids