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Theory of Groups of Finite Order
— —
William S. Burnside
Theory of Groups of Finite Order by William S. Burnside at Abbey's Bookshop,

Theory of Groups of Finite Order

William S. Burnside


9780486816913

Dover


Mathematics & Sciences;
The Earth: natural history general


Paperback

544 pages

$65.00
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An unabridged republication of the classic 1911 edition, this volume covers properties of a group independent of its mode of representation, composition-series of a group, isomorphism of a group with itself, Abelian groups, groups whose orders are the powers of primes, and Sylow's theorem. Permutation groups and groups of linear substitutions receive extensive treatment, along with graphical representation of groups, congruence groups, and special topics. AUTHOR: British mathematician William Burnside (1852 1927) studied at Cambridge University and was later appointed Professor of Mathematics at the Royal Naval College in Greenwich, UK, where he spent his career. Burnside published more than 150 papers on mathematical topics. Cambridge University Press published the first edition of his classic book, Theory of Groups of Finite Order, in 1897 and in an expanded second edition in 1911. For the next 40-plus years, this book was the classic introduction to group theory, a worthy ancestor of Marshall Hall's The Theory of Groups, first published in 1959 and also now reprinted by Dover.

By:   William S. Burnside
Imprint:   Dover
Country of Publication:   United States
Edition:   2nd ed.
Dimensions:   Height: 229mm,  Width: 152mm, 
ISBN:   9780486816913
ISBN 10:   0486816915
Pages:   544
Publication Date:   February 2018
Audience:   General/trade ,  ELT Advanced
Format:   Paperback
Publisher's Status:   Unspecified

British mathematician William Burnside (1852-1927) studied at Cambridge University and was later appointed Professor of Mathematics at the Royal Naval College in Greenwich, UK, where he spent his career. Burnside published more than 150 papers on mathematical topics. Cambridge University Press published the first edition of his classic book, Theory of Groups of Finite Order, in 1897 and in an expanded second edition in 1911. For the next 40-plus years, this book was the classic introduction to group theory, a worthy ancestor of Marshall Hall's The Theory of Groups, first published in 1959 and also now reprinted by Dover.

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