CONSTRUCTION THEORY OF THE INHOMOGENEOUS LORENTZ GROUP AS FUNDAMENTALS OF QUANTUM MECHANICAL KINEMATICS (in German)
Journal Article
·
· Fortschr. Physik
OSTI ID:4773132
The construction of the inhomogeneous Lorentz group is discussed from the viewpoint of relativistic kinematics, within the limitations of the construction with the characteristic invariants P/sub mu P/sup mu > 0. The construction given depends essentially on an explicit calculation of Wigner considerations. The problem of reducing this construction of the homogeneous Lorentz group is solved, explicitly for the construction of the inhomogeneous group, by a transformation from the canonical basis to another basis into which the construction operators of the homogeneous Lorentz transformation is decomposed. The analogs to the Clebsch-Gordon series for the product construction of the rotational group were determined for the product of the two irreducible constructions of the inhomogeneous Lorentz group. (J.S.R.)
- Research Organization:
- Universitat, Hamburg
- NSA Number:
- NSA-17-001813
- OSTI ID:
- 4773132
- Journal Information:
- Fortschr. Physik, Journal Name: Fortschr. Physik Vol. Vol: 10
- Country of Publication:
- Country unknown/Code not available
- Language:
- German
Similar Records
THE REPRESENTATIONS OF THE INHOMOGENEOUS LORENTZ GROUP IN TERMS OF AN ANGULAR MOMENTUM BASIS
UNITARY IRREDUCIBLE REPRESENTATIONS OF THE LORENTZ GROUP
Part A: a convergent iteration scheme for soliton dynamics. Part B: quantum fields in a Lorentz basis
Journal Article
·
Fri Jan 31 23:00:00 EST 1964
· Journal of Mathematical Physics (New York) (U.S.)
·
OSTI ID:4081194
UNITARY IRREDUCIBLE REPRESENTATIONS OF THE LORENTZ GROUP
Journal Article
·
Sat Feb 28 23:00:00 EST 1959
· Physical Review (U.S.) Superseded in part by Phys. Rev. A, Phys. Rev. B: Solid State, Phys. Rev. C, and Phys. Rev. D
·
OSTI ID:4249306
Part A: a convergent iteration scheme for soliton dynamics. Part B: quantum fields in a Lorentz basis
Thesis/Dissertation
·
Thu Dec 31 23:00:00 EST 1981
·
OSTI ID:7000306