Classical MechanicsAddison-Wesley, 1965 - 399 halaman For thirty years this has been the acknowledged standard in advanced classical mechanics courses. This classic book enables readers to make connections between classical and modern physics - an indispensable part of a physicist's education. In this new edition, Beams Medal winner Charles Poole and John Safko have updated the book to include the latest topics, applications, and notation, to reflect today's physics curriculum. They introduce readers to the increasingly important role that nonlinearities play in contemporary applications of classical mechanics. New numerical exercises help readers to develop skills in how to use computer techniques to solve problems in physics. Mathematical techniques are presented in detail so that the book remains fully accessible to readers who have not had an intermediate course in classical mechanics. For college instructors and students. |
Isi
VARIATIONAL PRINCIPLES AND LAGRANGES EQUATIONS | 30 |
THE TWOBODY CENTRAL FORCE PROBLEM | 58 |
58 | 81 |
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Istilah dan frasa umum
action variables action-angle variables angle angular momentum axes canonical transformation cartesian center of mass central force Chapter classical mechanics coefficients components conservation theorem considered constant coordinate system corresponding cyclic coordinate defined derivative DIEGO differential equation discussion eigenvalue eigenvectors equations of motion equilibrium Euler expressed Əqi figure axis formulation frequency function given Hamilton-Jacobi equation Hamilton's principle Hamiltonian Hence independent inertia inertia ellipsoid infinitesimal initial integral invariant involved kinetic energy Lagrange equations Lagrange's linear Lorentz transformation magnitude momenta obtained orbit orthogonal matrix orthogonal transformation oscillations parameter particle physical plane Poisson bracket potential energy precession problem quantities quantum mechanics r₁ reduces relativistic result rigid body rotation scalar scattering Section solution spatial surface symmetrical system point tensor theory tion torque transformation equations vanish variation vector velocity vibrations wave written z-axis zero θα ән