ISBN 9780511718304 is currently unpriced. Please contact us for pricing.
Available options are listed below:
Available options are listed below:
Principles of Geometry
| AUTHOR | Baker, H. F. |
| PUBLISHER | Cambridge University Press (07/05/2011) |
| PRODUCT TYPE | eBook (Open Ebook) |
Description
Henry Frederick Baker (1866-1956) was a renowned British mathematician specialising in algebraic geometry. He was elected a Fellow of the Royal Society in 1898 and appointed the Lowndean Professor of Astronomy and Geometry in the University of Cambridge in 1914. First published between 1922 and 1925, the six-volume Principles of Geometry was a synthesis of Baker's lecture series on geometry and was the first British work on geometry to use axiomatic methods without the use of co-ordinates. The first four volumes describe the projective geometry of space of between two and five dimensions, with the last two volumes reflecting Baker's later research interests in the birational theory of surfaces. The work as a whole provides a detailed insight into the geometry which was developing at the time of publication. This, the fifth volume, describes the birational geometry of curves.
Show More
Product Format
Product Details
ISBN-13:
9780511718304
ISBN-10:
0511718306
Content Language:
English
More Product Details
Carton Quantity:
0
Feature Codes:
Price on Product
Country of Origin:
US
Subject Information
BISAC Categories
Mathematics | Topology - General
Mathematics | History & Philosophy
Mathematics | Geometry - General
Dewey Decimal:
516
Descriptions, Reviews, Etc.
publisher marketing
Henry Frederick Baker (1866-1956) was a renowned British mathematician specialising in algebraic geometry. He was elected a Fellow of the Royal Society in 1898 and appointed the Lowndean Professor of Astronomy and Geometry in the University of Cambridge in 1914. First published between 1922 and 1925, the six-volume Principles of Geometry was a synthesis of Baker's lecture series on geometry and was the first British work on geometry to use axiomatic methods without the use of co-ordinates. The first four volumes describe the projective geometry of space of between two and five dimensions, with the last two volumes reflecting Baker's later research interests in the birational theory of surfaces. The work as a whole provides a detailed insight into the geometry which was developing at the time of publication. This, the fifth volume, describes the birational geometry of curves.
Show More
