Introduction to Classical Mechanics

Introduction to Classical Mechanics

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Classical Mechanics: L14: Momemtum conservation

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15 of 68

Classical Mechanics: L14: Momemtum conservation

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Introduction to Classical Mechanics

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  1. 1 Introduction to Classical Mechanics - Course Introduction
  2. 2 Classical Mechanics: L1: Introduction. Symmetries of space and time.
  3. 3 Cassical Mechanics: L2: Generalized coordinates and degrees of freedom
  4. 4 Classical Mechanics: L3: Virtual Work
  5. 5 Classical Mechanics: L4: Virtual Work (rigid body)
  6. 6 Classical Mechanics: L5: d'Alembert Principle
  7. 7 Classical Mechanics: L6: Euler Lagrange Equation for a holonomic system
  8. 8 Classical Mechanics: L7: Euler Lagrange Equations. Examples
  9. 9 Classical Mechanics: L8: Euler Lagrange Equations. Examples continued
  10. 10 Classical Mechanics: L9: Properties of Lagrangian
  11. 11 Classical Mechanics: L10: Kinetic term in generalized coordinates
  12. 12 Classical Mechanics: L11: Cyclic coordinates
  13. 13 Classical Mechanics: L12: Conservation laws -Conservation of Energy
  14. 14 Classical Mechanics: L13: Energy Function, Jacobi's Integral
  15. 15 Classical Mechanics: L14: Momemtum conservation
  16. 16 Classical Mechanics: L15: Matrices and all that
  17. 17 Classical Mechanics: L16: Matrices, Forms, and all that
  18. 18 Classical Mechanics: L17: Principal axis transformation
  19. 19 Classical Mechanics: L18: Small Oscilaltions
  20. 20 Classical Mechanics: L19: Oscillations, Normal Coordinates
  21. 21 Classical Mechanics: L20: Oscillations, Triatomic molecule
  22. 22 Classical Mechanics: L21: Triatomic molecule normal coordinates
  23. 23 Classical Mechanics: L22: Coupled pendulums, normal modes
  24. 24 Classical Mechanics: L23: Coupled pendulums, Beats
  25. 25 Classical Mechanics: L24: Oscillations, General solution
  26. 26 Classical Mechanics: L25: Forced oscillations
  27. 27 Classical Mechanics: L26: Damped oscillations
  28. 28 Classical Mechanics: L27: Forced Damped oscillations
  29. 29 Classical Mechanics: L28: one dimensional systems
  30. 30 Classical Mechanics: L29: Two-body problem
  31. 31 Classical Mechanics: L30: Two-body problem, Kepler's second law
  32. 32 Classical Mecahnics: L31: Two-body problem, Kepler problem
  33. 33 "Classical Mecahnics: L31: Two-body problem, Conic Sections in Polar Coordinates"
  34. 34 Classical Mechanics: Two-body problem, Ellipse in polar coordinates
  35. 35 Orbits in Kepler Problem
  36. 36 Apsidal distances, eccentricity of orbits
  37. 37 Kepler's Third law; Laplace-Runge-Lenz vector
  38. 38 Rigid Body, degrees of freedom
  39. 39 Rigid Body, Transfromation matrix
  40. 40 Rigid Body, Euler Angles
  41. 41 Parameterization using Euler Angles
  42. 42 Rigid Body, Euler's Theorem
  43. 43 General motion of a rigid body
  44. 44 Moment of Inertial Tensor
  45. 45 Principal Moments
  46. 46 Langrangian of a rigid body
  47. 47 Motion of a free symmetric top
  48. 48 Angular velocity using Euler angles
  49. 49 Lagrangian of a heavy symmetric top
  50. 50 Classical Mechanics: First integrals of a heavy symmetric top
  51. 51 Classical Mechanics: Nutation and Precission of a heavy symmetric top
  52. 52 Sleeping Top
  53. 53 Rotating Frames. Euler Equations
  54. 54 Calculus of Variations: Functionals
  55. 55 Method of Lagrange Multipliers
  56. 56 Calculus of Variations: Condition for extremum
  57. 57 Calculus of Variations: Several variables
  58. 58 Cartesian Tensors
  59. 59 Hamiltonian Mechanics: Hamilton's equations of motion
  60. 60 Hamiltonian Mechanics: Liouville's theorem
  61. 61 Hamiltonian Mechanics: Poisson Bracket
  62. 62 Hamiltonian Mechanics: Canonical Coordinates
  63. 63 Hamiltonian Mechanics: Generating Function of Canonical Transformations
  64. 64 Hamiltonian Mechanics: Generating functions of the 4 kinds
  65. 65 Examples of Generating Functions
  66. 66 Harmonic Oscillator (Canonical Transformations)
  67. 67 Invariance of Poisson Brackets
  68. 68 Normal modes of triatomic molecule using Mathematica

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