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Titlebook: Introduction to CLASSICAL MECHANICS; A. P. French,M. G. Ebison Book 1986 A.P.French and M.G.Ebison 1986 Newtonian mechanics.classical mech

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書目名稱Introduction to CLASSICAL MECHANICS
編輯A. P. French,M. G. Ebison
視頻videohttp://file.papertrans.cn/474/473492/473492.mp4
圖書封面Titlebook: Introduction to CLASSICAL MECHANICS;  A. P. French,M. G. Ebison Book 1986 A.P.French and M.G.Ebison 1986 Newtonian mechanics.classical mech
描述This book is, in essence, an updated and revised version of an earlier textbook, Newtonian Mechanics, written about fifteen years ago by one of us (APF) and published in 1971. The book has been significantly changed in emphasis as well as length. Our aim has been to produce a mechanics text, suitable for use at beginning university level, for students who have a background typified by the British sixth-form level in physics and mathematics. We hope, however, that the book will also be found useful in the teaching of mechanics at the upper levels of the secondary schools themselves. Calculus is freely used from the outset. In making the present revision we have drastically cut down on the amount of historical and more discursive material. Nevertheless, our goal has been to present classical mechanics as physics, not as applied mathematics. Although we begin at the beginning, we have aimed at developing the basic principles and their applications as rapidly as seemed reasonable, so thatby the end of the book students will be able to feel that they have achieved a good working knowledge of the subject and can tackle fairly sophisticated problems. To help with this process, each chapte
出版日期Book 1986
關(guān)鍵詞Newtonian mechanics; classical mechanics; dynamics; mechanics; oscillation; units; vibration
版次1
doihttps://doi.org/10.1007/978-94-009-4119-9
isbn_softcover978-0-412-38140-9
isbn_ebook978-94-009-4119-9
copyrightA.P.French and M.G.Ebison 1986
The information of publication is updating

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Forces,he changes in the object’s motion. More than that, he declared that the main task of mechanics was to learn about forces from observed motions. But this does not alter the fact that the idea of . exists independently of the quantitative laws of motion and comes initially from very subjective experie
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Universal gravitation,itative identification of force as the cause of acceleration, coupled with the purely kinematic problem of relating accelerations to velocities and displacements. We shall now consider, as a topic in its own right, the first and most splendid example of how a . was deduced from the study of motions.
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Collisions and conservation laws, of conservation of linear momentum is such a statement—one might even claim that it is the most important single principle in dynamics. It is based directly on the results of collision experiments. If, for a given particle, we introduce the word . to describe the product ., then we have a compact s
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Energy conservation in dynamics; vibrational motions,at it means. Energy is what we have to pay for in order to get things done. The word itself may remain in the background, but we recognize that each gallon of gasoline, each Btu of heating gas, each kilowatt-hour of electricity, each car battery, each calorie of food value, represents, in one way or
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