Methods of Algebraic Geometry: Volume 1: Cambridge Mathematical Library
Autor W. V. D. Hodge, D. Pedoeen Limba Engleză Paperback – 9 mar 1994
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Specificații
ISBN-13: 9780521469005
ISBN-10: 0521469007
Pagini: 452
Ilustrații: 1
Dimensiuni: 151 x 228 x 29 mm
Greutate: 0.74 kg
Ediția:00003
Editura: Cambridge University Press
Colecția Cambridge University Press
Seria Cambridge Mathematical Library
Locul publicării:Cambridge, United Kingdom
ISBN-10: 0521469007
Pagini: 452
Ilustrații: 1
Dimensiuni: 151 x 228 x 29 mm
Greutate: 0.74 kg
Ediția:00003
Editura: Cambridge University Press
Colecția Cambridge University Press
Seria Cambridge Mathematical Library
Locul publicării:Cambridge, United Kingdom
Cuprins
Book I. Algebraic Preliminaries: 1. Rings and fields; 2. Linear algebra, matrices, determinants; 3. Algebraic dependence; 4. Algebraic equations; Book II. Projective Space: 5. Projective space: algebraic definition; 6. Projective space: synthetic definition; 7. Grassmann coordinates; 8. Collineations; 9. Correlations.
Recenzii
'This treatise … is notable for its clarity of treatment and for the rigour of its demonstrations, and will repay careful study even in those parts which deal with matters generally considered familiar.' Nature
'The book is well set out, and is a pleasure to work through.' The Times Literary Supplement
'Motivations are given. Examples of significant and useful varieties are numerous. All the algebra needed is given, and, what is more, these books tell how to translate geometry into algebra, and conversely.' Bulletin of the American Mathematical Society
'The book is well set out, and is a pleasure to work through.' The Times Literary Supplement
'Motivations are given. Examples of significant and useful varieties are numerous. All the algebra needed is given, and, what is more, these books tell how to translate geometry into algebra, and conversely.' Bulletin of the American Mathematical Society
Descriere
All three volumes of Hodge and Pedoe's classic work have now been reissued. Together, these books give an insight into algebraic geometry that is unique and unsurpassed.