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Wiley Classics Library: Geometric Algebra by E. Artin (1988, Trade Paperback)
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About this product
Product Identifiers
PublisherWiley & Sons, Incorporated, John
ISBN-100471608394
ISBN-139780471608394
eBay Product ID (ePID)306136
Product Key Features
Number of Pages224 Pages
LanguageEnglish
Publication NameGeometric Algebra
Publication Year1988
SubjectGeometry / General, Geometry / Algebraic
TypeTextbook
Subject AreaMathematics
AuthorE. Artin
SeriesWiley Classics Library
FormatTrade Paperback
Dimensions
Item Height0.5 in
Item Weight10.5 Oz
Item Length9 in
Item Width5.8 in
Additional Product Features
Edition Number1
Intended AudienceScholarly & Professional
Series Volume Number3
IllustratedYes
Dewey Decimal516.35
Table Of ContentPartial table of contents: Theorems on Vector Spaces. More Detailed Structure of Homomorphisms. Duality and Pairing. AFFINE AND PROJECTIVE GEOMETRY. Dilations and Translations. Construction of the Field. The Fundamental Theorem of Projective Geometry. The Projective Plane. SYMPLECTIC AND ORTHOGONAL GEOMETRY. Metric Structures on Vector Spaces. Common Features of Orthogonal and Symplectic Geometry. Geometry over Ordered Fields--Sylvester's Theorem. THE GENERAL LINEAR GROUP. Non-commutative Determinants. The Structure of GLN(k). Vector Spaces over Finite Fields. THE STRUCTURE OF SYMPLECTIC AND ORTHOGONAL GROUPS. The Orthogonal Group of Euclidean Space. Elliptic Spaces. The Spinorial Norm. The Structure of the Group omega(X). Bibliography. Index.
SynopsisThis classic text, written by one of the foremost mathematicians of the 20th century, is now available in a low-priced paperback edition. Exposition is centered on the foundations of affine geometry, the geometry of quadratic forms, and the structure of the general linear group. Context is broadened by the inclusion of projective and symplectic geometry and the structure of symplectic and orthogonal groups., This classic text, written by one of the foremost mathematicians of the 20th century, is now available in a low-priced paperback edition. Exposition is centered on the foundations of affine geometry, the geometry of quadratic forms, and the structure of the general linear group.
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