Warren Evans and a new team of coauthors have updated the quintessential equine science text, providing a new generation of horse scientists and enthusiasts with the most authoritative, comprehensive introduction to all aspects of the horse. This thoroughly revised edition combines recent scholarship on equine biology, nutrition, reproduction, exercise physiology, genetics, health, and management with the reliable, practical advice that has made it a classic resource for anyone with a serious interest in horses. More than 350 illustrations and photographs are closely integrated with the text to reinforce key concepts and enhance understanding. Moreover, the Third Edition features two sections of color photographs that illustrate the variety among breeds, the nuances of coat color and white patterns, and the remarkable versatility of the horse as a competitor and companion. The Horse, Third Edition, is the ideal volume for aspiring equine scientists and those pursuing pre-veterinary studies, and an indispensable resource for agricultural extension agents, experienced horse owners, and novice horse enthusiasts.
This book provides an introduction to hyperbolic geometry in dimension three, with motivation and applications arising from knot theory. Hyperbolic geometry was first used as a tool to study knots by Riley and then Thurston in the 1970s. By the 1980s, combining work of Mostow and Prasad with Gordon and Luecke, it was known that a hyperbolic structure on a knot complement in the 3-sphere gives a complete knot invariant. However, it remains a difficult problem to relate the hyperbolic geometry of a knot to other invariants arising from knot theory. In particular, it is difficult to determine hyperbolic geometric information from a knot diagram, which is classically used to describe a knot. This textbook provides background on these problems, and tools to determine hyperbolic information on knots. It also includes results and state-of-the art techniques on hyperbolic geometry and knot theory to date. The book was written to be interactive, with many examples and exercises. Some important results are left to guided exercises. The level is appropriate for graduate students with a basic background in algebraic topology, particularly fundamental groups and covering spaces. Some experience with some differential topology and Riemannian geometry will also be helpful.
The Rough Guide to Film is a bold new guide to cinema. Arranged by director, it covers the top moguls, mavericks and studio stalwarts of every era, genre and region, in addition to lots of lesser-known names. With each film placed in the context of its director’s career, the guide reviews thousands of the greatest movies ever made, with lists highlighting where to start, arranged by genre and by region. You’ll find profiles of over eight hundred directors, from Hollywood legends Alfred Hitchcock and John Huston to contemporary favourites like Steven Soderbergh and Martin Scorsese and cult names such as David Lynch and Richard Linklater. The guide is packed with great cinema from around the globe, including French New Wave, German giants, Iranian innovators and the best of East Asia, from Akira Kurosawa to Wong Kar-Wai and John Woo. With overviews of all major movements and genres, feature boxes on partnerships between directors and key actors, and cinematographers and composers, this is your essential guide to a world of cinema.
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