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Symmetry in quantum systems

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Abstract

Homological algebra is used to derive some results in the theory of Lie groups.

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References

  • Artin, E. (1961).Geometric Algebra. Interscience.

  • Bargmann, V. (1954).Annals of Mathematics,49, 1.

    Google Scholar 

  • Kastrup, H. A. (1962).Annalen der Physik,9, 388.

    Google Scholar 

  • Mackey, G. W. (1958).Acta Mathematica,99, 265.

    Google Scholar 

  • Maclane, S. (1963).Homology, p. 113, Ex. 1. Springer.

  • Michel, L. (1964).Nuclear Physics,57, 356.

    Google Scholar 

  • Michel, L. (1965).Istambul Lectures, Gordon & Breac. See also Boya, L. J., ‘Extensiones de grupos’, IFTB, Barcelona 1967.

    Google Scholar 

  • Rotman, J. J. (1970).Notes on Homological Algebra. Van Nostrand.

  • Varadarajan, V. S. (1968).Geometry of Quantum Theory (2 Vols.). Van Nostrand.

  • von Neumann, J. (1931).Mathematische Annalen,104, 570.

    Google Scholar 

  • Weyl, H. (1950).The Theory of Groups and Quantum Mechanics. Dover. See especially pp. 180 and 272.

  • Wigner, E. P. (1939).Annals of Mathematics,40, 149.

    Google Scholar 

  • Wigner, E. P. (1959).Group Theory. Academic Press. See Chap. 20. See also Bargmann, V.,Journal of Mathematical Physics,5, 862 (1964).

    Google Scholar 

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Boya, L.J. Symmetry in quantum systems. Int J Theor Phys 11, 187–192 (1974). https://doi.org/10.1007/BF01809568

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