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OverviewEinstein's theory of gravity can be difficult to introduce at the undergraduate level, or for self-study. One way to ease its introduction is to construct intermediate theories between the previous successful theory of gravity, Newton's, and our modern theory, Einstein's general relativity. This textbook bridges the gap by merging Newtonian gravity and special relativity (by analogy with electricity and magnetism), a process that both builds intuition about general relativity, and indicates why it has the form that it does. This approach is used to motivate the structure of the full theory, as a nonlinear field equation governing a second rank tensor with geometric interpretation, and to understand its predictions by comparing it with the, often qualitatively correct, predictions of intermediate theories between Newton's and Einstein's. Suitable for a one-semester course at junior or senior level, this student-friendly approach builds on familiar undergraduate physics to illuminate the structure of general relativity. Full Product DetailsAuthor: Joel Franklin (Reed College, Oregon)Publisher: Cambridge University Press Imprint: Cambridge University Press ISBN: 9781009389709ISBN 10: 100938970 Pages: 340 Publication Date: 11 April 2024 Audience: General/trade , General Format: Hardback Publisher's Status: Active Availability: Manufactured on demand ![]() We will order this item for you from a manufactured on demand supplier. Table of ContentsReviewsAuthor InformationJoel Franklin is a professor in the Physics Department of Reed College, Oregon. His research focuses on mathematical and computational methods with applications to classical mechanics, quantum mechanics, electrodynamics, general relativity and its modifications. He is also the author of textbooks on Advanced Mechanics and General Relativity, Computational Methods for Physics, Classical Field Theory, and Mathematical Methods for Oscillations and Waves, all published by Cambridge University Press. Tab Content 6Author Website:Countries AvailableAll regions |