quartonews.it » Math and Science » Orthomodular Lattices (London Mathematical Society Monographs)

Author: | G. Kalmbach |

Subcategory: | Mathematics |

Language: | English |

Publisher: | Academic Press (February 11, 1983) |

Pages: | 390 pages |

Category: | Math and Science |

Rating: | 4.7 |

Other formats: | lrf azw lrf txt |

Series: London Mathematical Society Monographs (Book 18). Hardcover: 390 pages. Publisher: Academic Press (February 11, 1983).

Series: London Mathematical Society Monographs (Book 18). ISBN-13: 978-0123945808. Package Dimensions: 9 x 6 x 1 inches.

ISBN 10: 0123945801 ISBN 13: 9780123945808. Publisher: Academic Press, 1983.

Alan Turing Collection. 1112/(ISSN)1460-244x. alan turing collection.

Kalmbach, . Orthomodular Lattices. London Mathematical Society Monographs, vol. 18. Academic, London (1983)Google Scholar. 11. Maeda, . Theory of Symmetric Lattices. Orthomodular lattices (Academic Press, London, 1983). Kaplansky, . ‘Any orthocomplemented complete modular lattice is continuous geometry’, Ann. of Math. Recommend this journal. Bulletin of the Australian Mathematical Society. Your name Please enter your name.

The London Mathematical Society (LMS) is one of the United Kingdom's learned societies for mathematics (the others being the Royal Statistical Society (RSS) and the Institute of Mathematics and its Applications (IMA)). The Society was established on 16 January 1865, the first president being Augustus De Morgan. The earliest meetings were held in University College, but the Society soon moved into Burlington House, Piccadilly

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Orthomodular Lattices book.

The LMS Monograph Series is a series of hardback books published by Oxford University Press on behalf of the London Mathematical Society.

Book digitized by Google and uploaded to the Internet Archive by user tp. Papers presented to . Littlewood on his 80th birthday; London Mathematical Society. Abstracts of papers accepted for publication. Mathematics, Mathématiques, Wiskunde.

This book has evolved from a set of lecture notes of a course on orthomodular lattices given at the University of Ulm. Most concepts are developed from their very first notions, but in some instances basic set theory and Hilbert space theory may be needed. The text is in general independent of the exercises and supplementary remarks. The book can be used for a general lecture on orthomodular lattices and also for seminars on special geometrical or logical topics. As the first monograph in the field it makes the widely spread results on orthomodular lattices more easily accessible for researchers.

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