Mechanics: Course of theoretical physics. V. 1/ (Record no. 153620)

MARC details
000 -LEADER
fixed length control field 00372nam a2200145Ia 4500
020 ## - INTERNATIONAL STANDARD BOOK NUMBER
International Standard Book Number 8181477863
040 ## - CATALOGING SOURCE
Transcribing agency CUS
082 ## - DEWEY DECIMAL CLASSIFICATION NUMBER
Classification number 530
Item number LAN/M
245 #0 - TITLE STATEMENT
Title Mechanics: Course of theoretical physics. V. 1/
Statement of responsibility, etc. Landau, L.D.
250 ## - EDITION STATEMENT
Edition statement 3rd ed.
260 ## - PUBLICATION, DISTRIBUTION, ETC. (IMPRINT)
Place of publication, distribution, etc. Oxford:
Name of publisher, distributor, etc. Elsevier,
Date of publication, distribution, etc. 2010.
300 ## - PHYSICAL DESCRIPTION
Extent 170 p.
505 ## - FORMATTED CONTENTS NOTE
Formatted contents note I. THE EQUATIONS OF MOTION<br/>§1. Generalised co-ordinates<br/>§2. The principle of least action<br/>§3. Galileo's relativity principle<br/>§4. The Lagrangian for a free particle<br/>§5. The Lagrangian for a system of particles<br/>II. CONSERVATION LAWS<br/>§6. Energy<br/>§7. Momentum<br/>§8. Centre of mass<br/>§9. Angular momentum<br/>§10. Mechanical similarity<br/>III. INTEGRATION OF THE EQUATIONS OF MOTION<br/>§11. Motion in one dimension<br/>§12. Determination of the potential energy from the period of<br/>oscillation<br/>§13. The reduced mass<br/>§14. Motion in a central field<br/>§15. Kepler's problem<br/>IV. COLLISIONS BETWEEN PARTICLES<br/>§16. Disintegration ofparticles<br/>§17. Elastic collisions<br/>§18. Scattering<br/>§19. Rutherford's formula<br/>§20. Small-angle scattering <br/>V. SMALL OSCILLATIONS<br/>§21. Free oscillations in one dimension <br/>§22. Forced oscillations <br/>§23. Oscillations of systems with more than one degree of freedom <br/>§24. Vibrations of molecules <br/>§25. Damped oscillations <br/>§26. Forced oscillations under friction <br/>§27. Parametric resonance gg<br/>§28. Anharmonic oscillations <br/>§29. Resonance in non-linear oscillations <br/>§30. Motion in a rapidly oscillating field <br/>VI. MOTION OF A RIGID BODY<br/>§31. Angular velocity <br/>§32. The inertia tensor <br/>§33. Angular momentum of a rigid body <br/>§34. The equations of motion of a rigid body <br/>§35. Eulerian angles HO<br/>§36. Euler's equations <br/>§37. The asymmetrical top <br/>§38. Rigid bodies in contact <br/>§39. Motion in a non-inertial frame of reference <br/>VII. THE CANONICAL EQUATIONS<br/>§40. Hamilton's equations <br/>§41. The Routhian <br/>§42. Poisson brackets <br/>§43. The action as a function of the co-ordinates <br/>§44. Maupertuis' principle <br/>§45. Canonical transformations * <br/>§46. Liouville's theorem <br/>§47. The Hamilton-Jacobi equation <br/>§48. Separation of the variables <br/>§49. Adiabatic invariants <br/>§50. Canonical variables <br/>§51. Accuracy of conservation of the adiabatic invariant <br/>§52. Conditionally periodic motion <br/>Index
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        Science Library, Sikkim University Science Library, Sikkim University Science Library General Section 28/08/2016 530 LAN/M P08401 16/01/2020 20/11/2019 General Books Science Library Books For SU Science Library
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