图书简介
The ancient Greeks were the first to seriously ask for scientific explanations of the panorama of the heavens based on mathematical ideas. Ever since, mathematics has played a major role for human perception and description of the outside physical world, and in a larger perspective for comprehending the universe. This second edition pays tribute to this line of thought and takes the reader on a journey in the mathematical universe from conic sections to mathematical modelling of planetary systems.In this edition, the four chapters in the first edition on conic sections (two chapters), isoperimetric problems for plane figures, and non-Euclidean geometry, are treated in four revised chapters with many new exercises added. In three new chapters, the reader is taken through mathematics in curves, mathematics in a Nautilus shell, and mathematics in the panorama of the heavens. In all chapters of the book, the circle plays a prominent role.This book is addressed to undergraduate and graduate students as well as researchers interested in the geometry of conic sections, including the historical background and mathematical methods used. It features selected important results, and proofs that not only proves but also ’explains’ the results.Key FeaturesOffers a complete mathematical treatment of fundamental geometrical shapes like conic sections, spiral curves, and cycloids along with applications of these shapes in the sciencesThe presentations of the subjects are original at several places, and the subjects are presented in context with their applications and historical settings
Preface to the Second Edition; Preface to the First Edition; Preliminary Notions; An Ellipse in the Shadow; With Conic Sections in the Light; Optimal Plane Figures; The Local Shape of Smooth Curves; Mathematics in a Nautilus Shell; Non-Euclidean Geometry — The Poincaré Disc Model; The Panorama of the Heavens — A Source of Mathematics; Index
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