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**
A Book of Curves by E. H. Lockwood
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**About this book :- **
**A Book of Curves ** written by
** E. H. Lockwood **,
Senior Mathematics Master, Felsted School Formerly Scholar of St John's College. Cambridge.

This book opens up an important field of mathematics at an elementary level, one in which the element of aesthetic pleasure, both in the shapes of the curves and in their mathematical relationships, is dominant. This book describes methods of drawing plane curves, beginning with conic sections (parabola, ellipse and hyperbola), and going on to cycloidal curves, spirals, glissettes, pedal curves, strophoids and so on. In general, 'envelope methods' are used. There are twenty-five full-page plates and over ninety smaller diagrams in the text. The book can be used in schools, but will also be a reference for draughtsmen and mechanical engineers. As a text on advanced plane geometry it should appeal to pure mathematicians with an interest in geometry, and to students for whom Euclidean geometry is not a principal study.

**Book Detail :- **
** Title: ** A Book of Curves
** Edition: **
** Author(s): ** E. H. Lockwood
** Publisher: ** Cambgridge University Press
** Series: **
** Year: ** 1961
** Pages: ** 210
** Type: ** PDF
** Language: ** English
** ISBN: **
** Country: **

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**Book Contents :- **
**A Book of Curves ** written by
** E. H. Lockwood **
cover the following topics.

1. The Parabola

2. The Ellipse

3. The Hyperbola

4. The Cardioid

5. The Limacon

6. The Astroid

7. The Nephroid

8. The Deltoid

9. The Cycloid

10. The Right Strophoid

11. The Equiangular Spiral

12. The Limniscate of Bernoulli

13. The Tractrix and Catenary

14. Conchoids

15. Cissoids

16. Strohoids

17. Roulettes

18. Pedal Curves

19. Negative Pedals

20. Glissettes

21. Evolutes and Involutes

22. Spirals

23. Inversion

24. Caustic Curves

25. Bipolar Coordinates

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