Descriere YEO:
Pe YEO găsești Geometry of Complex Numbers - de la Hans Schwerdtfeger, în categoria Science.
Indiferent de nevoile tale, Geometry of Complex Numbers - Hans Schwerdtfeger din categoria Science îți poate aduce un echilibru perfect între calitate și preț, cu avantaje practice și moderne.
Preț: 94.58 Lei
Caracteristicile produsului Geometry of Complex Numbers -
- Brand: Hans Schwerdtfeger
- Categoria: Science
- Magazin: libris.ro
- Ultima actualizare: 04-11-2024 01:21:51
Comandă Geometry of Complex Numbers - Online, Simplu și Rapid
Prin intermediul platformei YEO, poți comanda Geometry of Complex Numbers - de la libris.ro rapid și în siguranță. Bucură-te de o experiență de cumpărături online optimizată și descoperă cele mai bune oferte actualizate constant.
Descriere magazin:
This book should be in every library, and every expert in classical function theory should be familiar with this material. The author has performed a distinct service by making this material so conveniently accessible in a single book. -- Mathematical Review Since its initial publication in 1962, Professor
Schwerdtfeger\'s illuminating book has been widely praised for generating a deeper understanding of the geometrical theory of analytic functions as well as of the connections between different branches of geometry. Its focus lies in the intersection of geometry, analysis, and algebra, with the exposition generally taking place on a moderately advanced level. Much emphasis, however, has been given to the careful exposition of details and to the development of an adequate algebraic technique. In three broad chapters, the author clearly and elegantly approaches his subject. The first chapter, Analytic
Geometry of Circles, treats such topics as representation of circles by Hermitian matrices, inversion, stereographic projection, and the cross ratio. The second chapter considers in depth the Moebius transformation: its elementary properties, real one-dimensional projectivities, similarity and classification of various kinds, anti-homographies, iteration, and geometrical characterization. The final chapter, Two-Dimensional Non-Euclidean Geometries, discusses subgroups of Moebius transformations, the geometry of a transformation group, hyperbolic geometry, and spherical and elliptic geometry. For this Dover edition, Professor
Schwerdtfeger has added four new appendices and a supplementary bibliography. Advanced undergraduates who possess a working knowledge of the algebra of complex numbers and of the elements of analytical geometry and linear algebra will greatly profit from reading this book. It will also prove a stimulating and thought-provoking book to mathematics professors and teachers.