Finite Geometries

By: Kiss, György (Mathematics professor) [author.]Contributor(s): Szőnyi, TMaterial type: TextTextPublication details: Milton : CRC Press LLC, 2019Description: 1 online resource (347 pages)Content type: text Media type: computer Carrier type: online resourceISBN: 9781498721660; 1498721664; 9781315120072; 1315120070; 9781351636841; 1351636847; 9781351646383; 1351646389Subject(s): Finite geometries | Combinatorial geometry | MATHEMATICS -- General | MATHEMATICS -- Geometry -- General | MATHEMATICS -- CombinatoricsDDC classification: 516.13 LOC classification: QA167.2Online resources: Taylor & Francis | OCLC metadata license agreement Summary: Finite Geometries stands out from recent textbooks about the subject of finite geometries by having a broader scope. The authors thoroughly explain how the subject of finite geometries is a central part of discrete mathematics. The text is suitable for undergraduate and graduate courses. Additionally, it can be used as reference material on recent works. The authors examine how finite geometries' applicable nature led to solutions of open problems in different fields, such as design theory, cryptography and extremal combinatorics. Other areas covered include proof techniques using polynomials in case of Desarguesian planes, and applications in extremal combinatorics, plus, recent material and developments. Features: Includes exercise sets for possible use in a graduate course Discusses applications to graph theory and extremal combinatorics Covers coding theory and cryptography Translated and revised text from the Hungarian published version
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Finite Geometries stands out from recent textbooks about the subject of finite geometries by having a broader scope. The authors thoroughly explain how the subject of finite geometries is a central part of discrete mathematics. The text is suitable for undergraduate and graduate courses. Additionally, it can be used as reference material on recent works. The authors examine how finite geometries' applicable nature led to solutions of open problems in different fields, such as design theory, cryptography and extremal combinatorics. Other areas covered include proof techniques using polynomials in case of Desarguesian planes, and applications in extremal combinatorics, plus, recent material and developments. Features: Includes exercise sets for possible use in a graduate course Discusses applications to graph theory and extremal combinatorics Covers coding theory and cryptography Translated and revised text from the Hungarian published version

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