Abstract
The connection between Infeld factorization operators and angular momentum operators, well known for spherical harmonics, is extended to other factorization problems by explicitly recognizing them as angular momentum problems. These other problems are: the symmetric top, electron-magnetic pole system, Weyl's spherical harmonics with spin, free particle on a hypersphere. The Kepler problem is also included for it may be thrown into the form of a four-dimensional angular momentum problem. The transformation to momentum space for this problem is very much simplified by the connection between Infeld factorization and angular momentum.
Publisher
Canadian Science Publishing
Subject
General Physics and Astronomy
Cited by
13 articles.
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