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Beginning
1
Relativity principle and the group of coordinate transformations. The group of Lorentz transformations.
2
Lie groups and Lie algebras. Lie algebra of the Rotation Group. Lie algebra of the Lorentz Group.
3
Group Representations. Irreducible representations of the rotation group. Direct product of two irreducible representations. Reduction of the direct product into a direct sum -- Clebsch-Gordan theorem.
4
Irreducible representations of the Lorentz group. Direct product of two irreducible representations.
5
Parity transformation. Bilinear forms of bispinors. Dirac matrices.
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Quantum Field Theory/Transformational properties of fields
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From Wikibooks, open books for an open world
<
Quantum Field Theory
Relativity principle and the group of coordinate transformations. The group of Lorentz transformations.
[
edit
|
edit source
]
Lie groups and Lie algebras. Lie algebra of the Rotation Group. Lie algebra of the Lorentz Group.
[
edit
|
edit source
]
Group Representations. Irreducible representations of the rotation group. Direct product of two irreducible representations. Reduction of the direct product into a direct sum -- Clebsch-Gordan theorem.
[
edit
|
edit source
]
Irreducible representations of the Lorentz group. Direct product of two irreducible representations.
[
edit
|
edit source
]
Parity transformation. Bilinear forms of bispinors. Dirac matrices.
[
edit
|
edit source
]
Category
:
Book:Quantum Field Theory