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Along with the author's other three books (Subplane Covered Nets, Foundations of Translation Planes, Handbook of Finite Translation Planes), this text forms a solid, comprehensive account of the complete theory of the geometries that are connected with translation planes in intricate ways. It covers all known finite and infinite parallelisms, including many new examples, as well as the planes comprising them. The book also presents a complete analysis of general spreads and partitions of vector spaces that provide groups enabling the construction of subgeometry partitions of projective spaces.…mehr

Produktbeschreibung
Along with the author's other three books (Subplane Covered Nets, Foundations of Translation Planes, Handbook of Finite Translation Planes), this text forms a solid, comprehensive account of the complete theory of the geometries that are connected with translation planes in intricate ways. It covers all known finite and infinite parallelisms, including many new examples, as well as the planes comprising them. The book also presents a complete analysis of general spreads and partitions of vector spaces that provide groups enabling the construction of subgeometry partitions of projective spaces. More information on the author's related books can be found at www.crcpress.com

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Autorenporträt
Norman L. Johnson is a professor in the Department of Mathematics at the University of Iowa.