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    • 力学(第3版朗道理论物理学教程)(英文版)
      • 作者:(俄罗斯)L.D.朗道//E.M.栗弗席兹|责编:高蓉//李黎
      • 出版社:世图出版公司
      • ISBN:9787519283285
      • 出版日期:2021/02/01
      • 页数:170
    • 售价:23.6
  • 内容大纲

        本书将力学作为理论物理学的一部分来介绍,首先从广义坐标和最小作用量原理导出拉格朗日方程,以后分别论述守恒定律、运动方程的积分、质点碰撞理论、微振动和刚体运动理论,最后详细论述了哈密顿方程和正则变换等相关课题。
        本书以简洁的叙述给出了解决力学问题的最完全和最直接的方法。
  • 作者介绍

  • 目录

    Preface to the third English edition
    L.D.Landau-a biography
    I.ТHE EQUATIONS OF MOTION
      §1.Generalised co-ordinates
      §2.The principle of least action
      §3. Galileo's relativity principle
      §4.The Lagrangian for a free particle
      §5.The Lagrangian for a system of particles
    II.CONSERVATION LAWS
      §6.Energy
      §7.Momentum
      §8.Centre of mass
      §9.Angular momentum
      §10.Mechanical similarity
    III.INTEGRATION OF THE EQUATIONS OF MOTION
      §11.Motion in one dimension
      §12.Determination of the potential energy from the period of oscillation
      §13.The reduced mass
      §14. Motion in a central field
      §15.Kepler's problem
    IV.COLLISIONS BETWEEN PARTICLES
      §16.Disintegration of particles
      §17.Elastic collisions
      §18.Scattering
      §19.Rutherford's formula
      §20.Small-angle scattering
    V.SMALL OSCILLATIONS
      §21.Free oscillations in one dimension
      §22.Forced oscillations
      §23.Oscillations of systems with more than one degree of freedom
      §24.Vibrations of molecules
      §25.Damped oscillations
      §26.Forced oscillations under friction
      §27.Parametric resonance
      §28.Anharmonic oscillations
      §29.Resonance in non-linear oscillations
      §30.Motion in a rapidly oscillating field
    VI.MOTION OF A RIGID BODY
      §31.Angular velocity
      §32.The inertia tensor
      §33.Angular momentum of a rigid body
      §34.The equations of motion of a rigid body
      §35.Eulerian angles
      §36.Euler's equations
      §37.The asymmetrical top
      §38.Rigid bodies in contact
      §39. Motion in a non-inertial frame of reference
    VII.THE CANONICAL EQUATIONS
      §40.Hamilton's equations
      §41.The Routhian

      §42.Poisson brackets
      §43.The action as a function of the co-ordinates
      §44.Maupertuis'principle
      §45.Canonical transformations
      §46.Liouville's theorem
      §47.The Hamilton-Jacobi equation
      §48.Separation of the variables
      §49.Adiabatic invariants
      §50.Canonical variables
      §51.Accuracy of conservation of the adiabatic invariant
      §52.Conditionally periodic motion
    Index

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