graph theory - What is the largest $n\times n$ square lattice that can be $k$-colored such that no rectangles with same-colored vertices exist? - Mathematics Stack Exchange
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Automated Detection of Interesting Properties in Regular Polygons | SpringerLink
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Exact and approximate methods for the score-constrained packing problem - ScienceDirect
Hyperbolic lattices in circuit quantum electrodynamics | Nature
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Efficient force method for tetrahedron finite element analysis using mathematical optimization technique | Emerald Insight
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1: (a) prism graph D 4 , (b) antiprism graph A 5 , (a) crossed prism... | Download Scientific Diagram
Nonagon – GeoGebra
Automated Detection of Interesting Properties in Regular Polygons | SpringerLink
GloVeNoR: GloVe for Node Representations with Second Order Random Walks
Automated Detection of Interesting Properties in Regular Polygons | SpringerLink
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Hyperbolic Geometrically Uniform Codes and Ungerboeck Partitioning on the Double Torus
A graph G and the generalized Sierpi´nskiSierpi´nski graph S(G, 2) | Download Scientific Diagram
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Suppose you have a regular 9-gon whose vertices are coloured either white or black. How do you prove that you can create at least one isosceles triangle by joining three vertices of
CommunityGraphPlot—Wolfram Language Documentation
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