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Download Introduction to Classical Geometries ePub

by k Ana Irene Ramirez Galarza

Download Introduction to Classical Geometries ePub
  • ISBN 0817675175
  • ISBN13 978-0817675172
  • Language English
  • Author k Ana Irene Ramirez Galarza
  • Publisher Birkhauser (June 30, 2007)
  • Formats txt azw lrf rtf
  • Category Different
  • Subcategory Science and Mathematics
  • Size ePub 1331 kb
  • Size Fb2 1429 kb
  • Rating: 4.8
  • Votes: 115


We intend this book to be both an introduction to the subject addressed to undergraduate students in mathematics and physics, and a useful text-book for mathematicians and scientists in general who want to learn the basics o. .

We intend this book to be both an introduction to the subject addressed to undergraduate students in mathematics and physics, and a useful text-book for mathematicians and scientists in general who want to learn the basics of classical geometry: Euclidean, a?ne, elliptic, hyperbolic and projective geometry. Geometry is one of the oldest branches of mathematics, nearly as old as human culture.

This book is translated from Spanish, and therefore cheap. Occasionally you hit a word they forgot to translate, but it does not get in the way of reading. Written pretty tersely, so if you are not comfortable with taking classes open to graduates, you will have a hard time reading this book

This book is translated from Spanish, and therefore cheap. Written pretty tersely, so if you are not comfortable with taking classes open to graduates, you will have a hard time reading this book. On the other hand, if you are, you will find this book very concise, and not overburdened with meaningless examples. Categories: Mathematics\Geometry and Topology.

This book follows Klein’s proposal of studying geometry by looking at the symmetries (or rigid motions) of the space in.In this way the classical geometries are studied: Euclidean, affine, elliptic, projective and hyperbolic.

This book follows Klein’s proposal of studying geometry by looking at the symmetries (or rigid motions) of the space in question. Once plane geometry is well understood, it is much easier to go into higher dimensions. The book appeals to, and develops, the geometric intuition of the reader. Some basic notions of algebra and analysis.

Introduction to Classical Geometries. Authors: Ramírez Galarza, Ana Irene, Seade, José. This book follows Felix Klein’s proposal of studying geometry by looking at the symmetries (or rigid motions) of the space in question. For simplicity the focus is on the two-dimensional case, which is already rich enough, though some aspects of the 3- or n-dimensional geometries are included.

Introduction to classical geometries book. Goodreads helps you keep track of books you want to read. Start by marking Introduction to classical geometries as Want to Read: Want to Read savin. ant to Read.

This book offers an introduction to classical geometry. The book contains many figures, which help the reader to develop geometric intuition, and lots of exercises. To follow the presentation, only a basic background in analysis and linear algebra is required, some necessary facts are collected in an appendix. A. Cap, Monatshefte für Mathematik, Vol. 158 (2), October, 2009).

Books by k Ana Irene Ramirez Galarza with Solutions. Ana Irene Ramirez Galarza, k Ana Irene Ramirez Galarza, J. Seade. Join Chegg Study and get: Guided textbook solutions created by Chegg experts.

Ana Irene Ramirez Galarza, Jose Seade. This book develops the geometric intuition of the reader by examining the symmetries (or rigid motions) of the space in question. This approach introduces in turn all the classical geometries: Euclidean, affine, elliptic, projective and hyperbolic. Basic notions of algebra and analysis are used to convey better understanding of various concepts and results. Ana Irene Ramírez Galarza and José Seade. Actually, the algebraic approach to geometry taken in this book utilizes a variety of coordinate systems, including Cartesian, affine, projective, and coordinate charts for P2(R) and P1(C) etc. Publisher: Birkhäuser. For example, in chapter 2, which offers a compressed, but initially well-motivated introduction to affine geometry, transformations are defined in terms of affine coordinates, and several familiar affine invariants are established. The third chapter (Projective Geometry) continues at the same breath-taking pace as the first.