Parametric families of graphs | Regular graphs

Crown graph

In graph theory, a branch of mathematics, a crown graph on 2n vertices is an undirected graph with two sets of vertices {u1, u2, …, un} and {v1, v2, …, vn} and with an edge from ui to vj whenever i ≠ j. The crown graph can be viewed as a complete bipartite graph from which the edges of a perfect matching have been removed, as the bipartite double cover of a complete graph, as the tensor product Kn × K2, as the complement of the Cartesian direct product of Kn and K2, or as a bipartite Kneser graph Hn,1 representing the 1-item and (n – 1)-item subsets of an n-item set, with an edge between two subsets whenever one is contained in the other. (Wikipedia).

Crown graph
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Graph an ellipse with the center at the origin

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From playlist How to Graph Vertical Ellipse (Not At Origin) #Conics

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Learn how to graph an ellipse when the center is at the origin

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From playlist How to Graph Horizontal Ellipse (At Origin) #Conics

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Graph the equation of the ellipse when given the center is at the origin

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From playlist How to Graph Horizontal Ellipse (At Origin) #Conics

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How to graph an ellipse with the center at the origin

Learn how to graph horizontal ellipse centered at the origin. A horizontal ellipse is an ellipse which major axis is horizontal. To graph a horizontal ellipse, we first identify some of the properties of the ellipse including the major radius (a) and the minor radius (b) and the center. Th

From playlist How to Graph Horizontal Ellipse (At Origin) #Conics

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Identify the center, vertices, co vertices and foci of an ellipse

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From playlist How to Graph Vertical Ellipse (Not At Origin) #Conics

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How to graph an ellipse by identify the center foci, and vertices

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From playlist How to Graph Vertical Ellipse (Not At Origin) #Conics

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From playlist Data Visualizations

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Graph an ellipse and determine the foci, vertices, co vertices and center

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From playlist How to Graph Vertical Ellipse (Not At Origin) #Conics

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Chem 125. Advanced Organic Chemistry. 23. How Concentration, Stoichiometry, & Solvent Affect Rxns.

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From playlist Chem125: Advanced Organic Chemistry

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From playlist 2020 Advanced Topic in Modern Mathematical Sciences 2

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Marcello Delitala: Combination therapies and drug resistance in heterogeneous tumoral populations

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From playlist Mathematics in Science & Technology

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Graph and identify the parts of a ellipse with vertical major axis

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From playlist How to Graph Vertical Ellipse (Not At Origin) #Conics

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Design of a Cooke Triplet | MIT 2.71 Optics, Spring 2009

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From playlist MIT 2.71 Optics, Spring 2009

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From playlist Freshman Organic Chemistry II with Michael McBride

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Pierre Calka: Autour de la géométrie stochastique : polytopes aléatoires et autres modèles

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From playlist Probability and Statistics

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From playlist 一般公開オフィスアワー(2020年度ライブ配信のアーカイブ動画)

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Sensors, sampling, and scale selection: a homological approach - Don Sheehy

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From playlist Mathematics

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How to find the vertices, foci and center of an ellipse

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From playlist How to Graph Vertical Ellipse (Not At Origin) #Conics

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Perfect crystals for quantum affine algebras and combinatorics of Young walls

Seok-Jin Kang (Seoul National University). Plenary Lecture from the 1st PRIMA Congress, 2009. Plenary Lecture 12. Abstract: In this talk, we will give a detailed exposition of theory of perfect crystals, which has brought us a lot of significant applications. On the other hand, we will al

From playlist PRIMA2009

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Central binomial coefficient | European Journal of Combinatorics | Metric space | Circulant graph | Perfect matching | Partially ordered set | Normed vector space | Visibility graph | Discrete Mathematics (journal) | Pronic number | Bipartite double cover | Rook's graph | Tensor product of graphs | Greedy coloring | Distance-regular graph | Schläfli double six | Complement graph | Symmetric graph | Unit distance graph | Complete coloring | Cartesian product of graphs | Graph theory | Bipartite dimension | Complete bipartite graph | Cycle graph | Vertex (graph theory) | Complete graph | Cube | Graph isomorphism | Kneser graph | Ménage problem | Ars Combinatoria (journal) | Distance-transitive graph | Order dimension