
"synopsis" may belong to another edition of this title. Topics include.Classical Mechanics, Volume 2, Edward A. Graduate-level text for scienceand technology students provides strong background in the more abstract and intellectually satisfying areas ofdynamical theory. An annotated bibliography at the end of each chapter, a detailed table of contents and index, and selected end-of-chapter answers complete this highly instructive text. Greenwood, May 4, 2012, Science, 368 pages. Problems included at the end of each chapter will help the student greatly in solidifying his grasp of the principal concepts of classical dynamics. Topics include d'Alembert's principle and the idea of virtual work, the derivation of Langrange's equation of motion, special applications of Lagrange's equations, Hamilton's equations, the Hamilton-Jacobi theory, canonical transformations and an introduction to relativity. Some Relevant Textbooks and Monographs: H. It is assumed that students are familiar with the principles of vectorial mechanics and have some facility in the use of this theory for analysis of systems of particles and for rigid-body rotation in two and three dimensions.Īfter a concise review of basic concepts in Chapter 1, the author proceeds from Lagrange's and Hamilton's equations to Hamilton-Jacobi theory and canonical transformations. Classical Dynamics of Particles and Systems presents a modern and reasonably complete account of the classical mechanics of particles, systems of particles, and rigid bodies for physics students at the advanced undergraduate level. Selected lecture notes and problems from Classical Dynamics (PHY 520), taught by Gerhard Müller at the University of Rhode Island. This text proposes to give graduate students in science and engineering a strong background in the more abstract and intellectually satisfying areas of dynamical theory. Introduction to Classical Mechanics, A.P. vi Contents 3.3 Basicrigidbodydynamics 162 3.4 Impulsivemotion 188 3.5 Bibliography 205 3.6 Problems 206 4 Equationsofmotion:differentialapproach 4. 16 in C Major, K.
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