CHF 420.00

Michael Atiyah Collected Works

Inglese · Copertina rigida

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Zusatztext The book contains more than a thousand pages of elegant ideas, deep insights and extraordinary mathematics. it should be on the shelf of any mathematical library. Informationen zum Autor Sir Michael Atiyah was awarded the Fields Medal in 1966. He was elected a Fellow of the Royal Society in 1962 and received the Royal Medal of the Society in 1968 and its Copley Medal in 1988. He gave the Royal Society's Bakerian Lecture on Global geometry in 1975 and was President of the Royal Society from 1990 to 1995. He received the Abel Prize in 2004. Klappentext 0 Zusammenfassung Professor Atiyah is one of the greatest living mathematicians and is well known throughout the mathematical world. He is a recipient of the Fields Medal, the mathematical equivalent of the Nobel Prize, and is still at the peak of his career. His huge number of published papers, focusing on the areas of algebraic geometry and topology, have here been collected into six volumes, divided thematically for easy reference by individuals interested in a particular subject.This sixth volume in Michael Atiyah's collected works contains a selection of his publications since 1987, including his work on skyrmions, "Atiyah's axioms" for topological quantum field theories, monopoles, knots, K-theory, equivariant problems, point particles, and M-theory.

Dettagli sul prodotto

Autori Michael Atiyah, Michael Francis Atiyah
Editore Oxford University Press
 
Contenuto Libro
Forma del prodotto Copertina rigida
Data pubblicazione 17.02.2005
Categoria Scienze naturali, medicina, informatica, tecnica > Matematica > Tematiche generali, enciclopedie
Guide e manuali
 
EAN 9780198530992
ISBN 978-0-19-853099-2
Numero di pagine 1’030
Dimensioni (della confezione) 19.1 x 24.8 x 5.1 cm
 
Serie Oxford Science Publications
Oxford Science Publications
Categorie SCIENCE / Physics / General, MATHEMATICS / History & Philosophy, MATHEMATICS / Geometry / Algebraic, MATHEMATICS / Topology, Physics, Algebraic Geometry, History of mathematics, Algebraic Topology
 

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