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Mechanics

| 🗖 nosplit | ↑ parent "Physics" | words: 14 | descendant words: 2k | descendants: 46

🗖 nosplit | ⇓ toc | ↑ parent "Physics" | Wikipedia | words: 14 | descendant words: 2k | descendants: 46

This section is more precisely about classical mechanics.

Table of contents | 14, 2k, 46
- 1. Angular momentum | 0, 0, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics"
  - 1.1. Precession | 🔗 link | 🗖 nosplit | ↑ parent "Angular momentum"
- 2. Axle | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics"
- 3. Classical mechanics | 18 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics"
- 4. Fluid mechanics | 1, 22, 3 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics"
  - 4.1. Gravity wave | 🔗 link | 🗖 nosplit | ↑ parent "Fluid mechanics"
  - 4.2. Navier-Stokes equations | 0, 21, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Fluid mechanics"
    - 4.2.1. Navier-Stokes existence and smoothness | 21 | 🔗 link | 🗖 nosplit | ↑ parent "Navier-Stokes equations"
- 5. Lagrangian mechanics | 907, 2k, 19 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics"
  - 5.1. Lagrangian mechanics lectures by Michel van Biezen (2017) | 60 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian mechanics"
  - 5.2. Action (physics) | 0, 81, 3 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian mechanics"
    - 5.2.1. Stationary action principle (Principle of least action) | 47, 81, 2 | 🔗 link | 🗖 nosplit | ↑ parent "Action"
      - 5.2.1.1. Euler-Lagrange equation | 0, 34, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Stationary action principle"
        
        5.2.1.1.1. Equations of motion | 34 | 🔗 link | 🗖 nosplit | ↑ parent "Euler-Lagrange equation"
  - 5.3. Lagrangian | 17, 434, 3 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian mechanics"
    - 5.3.1. Lagrangian (field theory) | 9, 328, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian"
      - 5.3.1.1. Lagrangian density | 319 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian (field theory)"
    - 5.3.2. Generalized coordinate | 89 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian"
  - 5.4. Noether's theorem | 247, 259, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian mechanics"
    - 5.4.1. Time invariance implies energy conservation | 12 | 🔗 link | 🗖 nosplit | ↑ parent "Noether's theorem"
  - 5.5. Spontaneous symmetry breaking | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian mechanics"
  - 5.6. Hamiltonian mechanics | 82, 268, 4 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian mechanics"
  - 5.7. Equivalence between Lagrangian and Hamiltonian formalisms | 4, 27, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Lagrangian mechanics"
    - 5.7.1. Legendre transformation | 23 | 🔗 link | 🗖 nosplit | ↑ parent "Equivalence between Lagrangian and Hamiltonian formalisms"
- 6. Mechanics problem | 0, 105, 12 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics"
  - 6.1. Atwood machine | 0, 32, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics problem"
    - 6.1.1. Compound Atwood machine | 32 | 🔗 link | 🗖 nosplit | ↑ parent "Atwood machine"
  - 6.2. Elastic collision | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics problem"
  - 6.3. Harmonic oscillator | 0, 4, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics problem"
    - 6.3.1. Coupled oscillators | 4 | 🔗 link | 🗖 nosplit | ↑ parent "Harmonic oscillator"
  - 6.4. Pendulum | 33, 33, 2 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics problem"
    - 6.4.1. Double pendulum | 🔗 link | 🗖 nosplit | ↑ parent "Pendulum"
    - 6.4.2. Spherical pendulum | 🔗 link | 🗖 nosplit | ↑ parent "Pendulum"
  - 6.5. Two-body problem | 19 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics problem"
  - 6.6. Continuous mechcanis problem | 0, 17, 2 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics problem"
    - 6.6.1. Mechanical resonance | 17, 17, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Continuous mechcanis problem"
      - 6.6.1.1. Tuning fork | 🔗 link | 🗖 nosplit | ↑ parent "Mechanical resonance"
- 7. Newton's laws of motion | 0, 0, 2 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics"
  - 7.1. Force | 🔗 link | 🗖 nosplit | ↑ parent "Newton's laws of motion"
  - 7.2. Mass | 🔗 link | 🗖 nosplit | ↑ parent "Newton's laws of motion"
- 8. Point particle | 22, 22, 1 | 🔗 link | 🗖 nosplit | ↑ parent "Mechanics"
  - 8.1. Rigid body | 🔗 link | 🗖 nosplit | ↑ parent "Point particle"

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