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Structure and Interpretation of Classical Mechanics > 물리학

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Structure and Interpretation of Classical Mechanics
판매가격 89,000원
저자 Sussman
도서종류 외국도서
출판사 MIT Press
발행언어 영어
발행일 2001-3
페이지수 534
ISBN 9780262194556
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  • 도서 정보

    도서 상세설명

    Lagrangian Mechanics p. 1
    The Principle of Stationary Action p. 4
    Configuration Spaces p. 9
    Generalized Coordinates p. 11
    Computing Actions p. 16
    The Euler-Lagrange Equations p. 26
    How to Find Lagrangians p. 37
    Evolution of Dynamical State p. 66
    Conserved Quantities p. 74
    Abstraction of Path Functions p. 87
    Constrained Motion p. 94
    Rigid Bodies p. 113
    Rotational Kinetic Energy p. 114
    Kinematics of Rotation p. 116
    Moments of Inertia p. 118
    Inertia Tensor p. 121
    Principal Moments of Inertia p. 122
    Representation of the Angular Velocity Vector p. 125
    Euler Angles p. 128
    Vector Angular Momentum p. 132
    Motion of a Free Rigid Body p. 134
    Axisymmetric Tops p. 143
    Spin-Orbit Coupling p. 151
    Euler\'s Equations p. 163
    Nonsingular Generalized Coordinates p. 168
    Hamiltonian Mechanics p. 179
    Hamilton\'s Equations p. 181
    Poisson Brackets p. 203
    One Degree of Freedom p. 206
    Phase Space Reduction p. 208
    Phase Space Evolution p. 220
    Surfaces of Section p. 223
    Exponential Divergence p. 247
    Liouville\'s Theorem p. 250
    Standard Map p. 260
    Phase Space Structure p. 267
    Emergence of the Divided Phase Space p. 268
    Linear Stability p. 273
    Homoclinic Tangle p. 284
    Integrable Systems p. 292
    Poincare-Birkhoff Theorem p. 297
    Invariant Curves p. 303
    Canonical Transformations p. 319
    Point Transformations p. 320
    General Canonical Transformations p. 324
    Invariants of Canonical Transformations p. 339
    Extended Phase Space p. 346
    Reduced Phase Space p. 355
    Generating Functions p. 359
    Time Evolution Is Canonical p. 391
    Hamilton-Jacobi Equation p. 403
    Lie Transforms p. 417
    Lie Series p. 423
    Exponential Identities p. 431
    Canonical Perturbation Theory p. 439
    Perturbation Theory with Lie Series p. 440
    Pendulum as a Perturbed Rotor p. 442
    Many Degrees of Freedom p. 455
    Nonlinear Resonance p. 459
    Appendix: Scheme p. 479
    Appendix: Our Notation p. 489
    References p. 505
    List of Exercises p. 509
    Index p. 511
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