Important mathematical groups | 🗖 nosplit | ↑ parent "Group" | 0, 23, 826

🗖 nosplit | ⇓ toc | ↑ parent "Group" | 0, 23, 826

Table of contents | 0, 23, 826
- 1. Important discrete mathematical groups | 0, 4, 11 | 🔗 link | 🗖 nosplit | ↑ parent "Important mathematical groups"
- 2. Lie group | 187, 17, 815 | 🔗 link | 🗖 nosplit | ↑ parent "Important mathematical groups"
  - 2.1. Applications of Lie groups to differential equations | 96 | 🔗 link | 🗖 nosplit | ↑ parent "Lie group"
  - 2.2. Lie algebra | 🔗 link | 🗖 nosplit | ↑ parent "Lie group"
  - 2.3. Continuous symmetry | 17, 1, 36 | 🔗 link | 🗖 nosplit | ↑ parent "Lie group"
    - 2.3.1. Local symmetry | 19 | 🔗 link | 🗖 nosplit | ↑ parent "Continuous symmetry"
  - 2.4. Important Lie groups | 0, 11, 434 | 🔗 link | 🗖 nosplit | ↑ parent "Lie group"
    - 2.4.1. General linear group ( $G L (n)$ ) | 42 | 🔗 link | 🗖 nosplit | ↑ parent "Important Lie groups"
    - 2.4.2. Special linear group ( $S L (n)$ ) | 17 | 🔗 link | 🗖 nosplit | ↑ parent "Important Lie groups"
    - 2.4.3. Orthogonal group ( $O (n)$ ) | 154, 1, 175 | 🔗 link | 🗖 nosplit | ↑ parent "Important Lie groups"
      - 2.4.3.1. Special orthogonal group ( $S O (n)$ ) | 21 | 🔗 link | 🗖 nosplit | ↑ parent "Orthogonal group"
    - 2.4.4. Unitary group ( $U (n)$ ) | 77, 3, 147 | 🔗 link | 🗖 nosplit | ↑ parent "Important Lie groups"
      - 2.4.4.1. Unitary group of dimension 2 ( $U (2)$ ) | 5 | 🔗 link | 🗖 nosplit | ↑ parent "Unitary group"
      - 2.4.4.2. Unit circle | 18 | 🔗 link | 🗖 nosplit | ↑ parent "Unitary group"
      - 2.4.4.3. Special unitary group ( $S U (n)$ ) | 47 | 🔗 link | 🗖 nosplit | ↑ parent "Unitary group"
    - 2.4.5. Poincare group | 21, 2, 53 | 🔗 link | 🗖 nosplit | ↑ parent "Important Lie groups"
      - 2.4.5.1. Lorentz group ( $S O (1, 3)$ ) | 15, 1, 32 | 🔗 link | 🗖 nosplit | ↑ parent "Poincare group"
        
        2.4.5.1.1. Indefinite orthogonal group ( $S O (m, n)$ ) | 17 | 🔗 link | 🗖 nosplit | ↑ parent "Lorentz group"
  - 2.5. Representation theory | 62 | 🔗 link | 🗖 nosplit | ↑ parent "Lie group"