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space

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To construct representations a more convenient (non-Hermitian) basis is. The Lorentz group ... 2-component spinors of SU(2) Rotations and Boosts. Dirac spinor ... – PowerPoint PPT presentation

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Title: space


1
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3
time
space
where
are positive and negative energy solutions to
free KG equation
4
Transition operator
5
Physical interpretation of Quantum Mechanics
Klein Gordon equation
6
Transition operator
Feynman rule associated with Feynman diagram
7
Compton scattering of a p meson
Klein Gordon
Feynman rules
8
(No Transcript)
9
The Dirac equation
RELATIVISTIC QUANTUM MECHANICS
10
The Lorentz group

Generate the group SO(3,1)
To construct representations a more convenient
(non-Hermitian) basis is

11
The Lorentz group

Generate the group SO(3,1)
To construct representations a more convenient
(non-Hermitian) basis is
Representations
12
Weyl spinors
2-component spinors of SU(2)
Rotations and Boosts
Dirac spinor
Can combine
to form a 4-component Dirac spinor
Lorentz transformations
where
Weyl basis
13
Weyl spinors
2-component spinors of SU(2)
Rotations and Boosts
Dirac spinor
Can combine
to form a 4-component Dirac spinor
Lorentz transformations
where
(Dirac gamma matrices, new 4-vector )
Note
14
The Dirac equation
Fermions described by 4-cpt Dirac spinors
New 4-vector
In momentum space
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