Abstract
Now that I have looked at approximation techniques and scattering theory, I return to some more formal aspects of quantum mechanics. I begin with a discussion of symmetry and see how this leads to a somewhat more sophisticated picture of angular momentum. We have seen already that energy degeneracy arises in problems for which there is an associated symmetry. Moreover, in most of these cases, there is also a conserved dynamic variable that was connected with the symmetry (e.g. in central field potentials, angular momentum is conserved and the potential is spherically symmetric).
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- 1.
For example, see U. Fano and G. Racah, Irreducible Tensorial Sets (Academic Press, Inc, New York, 1959), appendices D and E.
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Berman, P.R. (2018). Symmetry and Transformations: Rotation Matrices. In: Introductory Quantum Mechanics. UNITEXT for Physics. Springer, Cham. https://doi.org/10.1007/978-3-319-68598-4_19
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DOI: https://doi.org/10.1007/978-3-319-68598-4_19
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