This widly used text teaches analytical mechanics, the first chapter in the study of theoretical physics. Its methods and ideas are crucially important as they form the basis of all other branches of theoretical physics including quantum mechanics, statistical physics, and field theory. Most of the problems are original to this book.
This widly used text teaches analytical mechanics, the first chapter in the study of theoretical physics. Its methods and ideas are crucially important as they form the basis of all other branches of theoretical physics including quantum mechanics, statistical physics, and field theory. Most of the problems are original to this book.
Gleb L. Kotkin graduated from the Physics Department of Moscow State University in 1958. Since 1962, he has taught at Novosibirsk State University, where he is currently a full professor and Chair of Theoretical Physics. He has authored six monographs. Prof. Kotkin has also published around 100 scientific works. Among them there are two papers about photon-photon colliders with citation indexes of 749 and 606. Valeriy G. Serbo graduated from the Physics Department of Leningrad State University in 1962. Since 1965, he has taught at Novosibirsk State University, where he is currently a full professor and Chair of Theoretical Physics. He has been awarded the recognition of Honored Worker in Higher Education of the Russian Federation. He has authored five monographs and more than 150 scientific papers. Among them there are such widely known works as the review in Physics Reports ("The two-photon particle production mechanism ...") and two papers about photon-photon colliders, with citation indexes 1218, 749, and 606 respectively. He has been a visiting professor at a number of universities, including the University of Heidelberg, University of Milan, University of Paris VI, University of Minnesota, and scientific institutions such as Helmholtz-Institute Jena and Stanford Linear Accelerator Center.
Inhaltsangabe
1: Integration of one-dimensional equations of motion 2: Motion of a particle in three-dimensional fields 3: Scattering in a given field. Collision between particles 4: Lagrangian equations of motion. Conservation laws 5: Small oscillations of systems with one degree of freedom 6: Small oscillations of systems with several degrees of freedom 7: Oscillations of linear chains 8: Non-linear oscillations 9: Rigid-body motion. Non-inertial coordinate systems 10: Hamiltonian equations of motion. Poisson brackets 11: Canonical transformations 12: The Hamilton-Jacobi equation 13: Adiabatic invariants
1: Integration of one-dimensional equations of motion 2: Motion of a particle in three-dimensional fields 3: Scattering in a given field. Collision between particles 4: Lagrangian equations of motion. Conservation laws 5: Small oscillations of systems with one degree of freedom 6: Small oscillations of systems with several degrees of freedom 7: Oscillations of linear chains 8: Non-linear oscillations 9: Rigid-body motion. Non-inertial coordinate systems 10: Hamiltonian equations of motion. Poisson brackets 11: Canonical transformations 12: The Hamilton-Jacobi equation 13: Adiabatic invariants
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