Topics in extremal graph theory and probabilistic combinatorics
This thesis considers a variety of problems in Extremal Graph Theory and Probabilistic Combinatorics. Most of these problems are structural in nature, but some concern random reconstruction and parking problems. A matching in a bipartite graph G = (U, V, E) is a subset of the edges where no two edges meet, and each vertex from U is in an edge.
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Universal Limit Theorems in Graph Coloring Problems With Connections to Extremal Combinatorics
Bhaswar B. Bhattacharya+2 more
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Treewidth computation and extremal combinatorics
Fedor V. Fomin, Yngve Villanger
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Measurement of market (industry) concentration based on value validity. [PDF]
Kvålseth TO.
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A scalable assay for chemical preference of small freshwater fish. [PDF]
Gallois B+3 more
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Counting and sampling gene family evolutionary histories in the duplication-loss and duplication-loss-transfer models. [PDF]
Chauve C, Ponty Y, Wallner M.
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The Soifer (formerly Colorado) Mathematical Olympiad, why it was founded, bridge between its problems and mathematics, and lives of its winners: an essay. [PDF]
Soifer A.
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The Ramanujan conjecture and its applications. [PDF]
Winnie Li WC.
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polyhedral methods applied to extremal combinatorics problems
Wir untersuchen Polytope, die zwei bekannte Probleme beschreiben: das Hypergraphen-Problem von Turán und die Vermutung von Frankl. Das Hypergraphen-Problem von Turán bestimmt die maximale Anzahl der r-Kanten in einem r-Hypergraph mit n Knoten, so dass der daraus entstandene r-Teil-Hypergraph keine Clique der Größe a enthält.
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