Analytical Geometry of Three Dimensions

Author:   D. M. Y. Sommerville
Publisher:   Cambridge University Press
ISBN:  

9781316601907


Pages:   434
Publication Date:   25 February 2016
Format:   Paperback
Availability:   Manufactured on demand   Availability explained
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Analytical Geometry of Three Dimensions


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Overview

Originally published in 1934, this informative textbook was written by renowned mathematician and astronomer Duncan Sommerville (1879–1934). Primarily aimed at undergraduates, the book carefully starts from the very beginning of the subject, but also engages with concepts which are considered profoundly more specialist in the field of geometry. Following on from a renewed and flourishing interest in geometry at the time, this textbook was 'written more in accordance with the tendencies of the present', placing a different emphasis on the subject's cornerstone principles and illuminating new developments in the field. Chapters are detailed and contain material often required for examinations; topics covered include the Cartesian coordinate system and tangential equations. Well planned, with a scholarly treatment of the subject and capturing a unified knowledge of geometry, this book will be a considerably valuable source to scholars of mathematics as well as to anyone with an interest in the history of education.

Full Product Details

Author:   D. M. Y. Sommerville
Publisher:   Cambridge University Press
Imprint:   Cambridge University Press
Dimensions:   Width: 13.30cm , Height: 2.70cm , Length: 2.40cm
Weight:   0.500kg
ISBN:  

9781316601907


ISBN 10:   1316601900
Pages:   434
Publication Date:   25 February 2016
Audience:   College/higher education ,  Postgraduate, Research & Scholarly
Format:   Paperback
Publisher's Status:   Active
Availability:   Manufactured on demand   Availability explained
We will order this item for you from a manufactured on demand supplier.

Table of Contents

Preface; 1. Cartesian coordinate-system; 2. The straight line and plane; 3. General homogeneous or projective coordinates; 4. The sphere; 5. The cone and cylinder; 6. Types of surfaces of the second order; 7. Elementary properties of quadric surfaces derived from their simplest equations; 8. The reduction of the general equation of the second degree; 9. Generating lines and parametric representation; 10. Plane sections of a quadric; 11. Tangential equations; 12. Foci and focal properties; 13. Linear systems of quadrics; 14. Curves and developables; 15. Invariants of a pair of quadrics; 16. Line geometry; 17. Algebraic surfaces; Index.

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