F. Constantinescu and E. Magyari, Problems in Quantum Mechanics (Pergamon, Oxford, 1971), p. 210.
S. Flügge, Practical Quantum Mechanics (Springer-Verlag, New York, 1974), p. 110.
I. Gol’dman, V. D. Krivchenkov, V. I. Kogan, and V. M. Galitskii, Problems in Quantum Mechanics (Infosearch, London, 1960), p. 274.
Pedagogical aspects of a plane rotator,”
Am. J. Phys.
J. A. Cronin, D. F. Greenberg, and V. L. Telegdi, University of Chicago Graduate Problems in Physics with Solutions (Addison–Wesley, Reading, MA, 1967), p. 162. The problem considered in this text actually refers to a single, charged particle confined to move on a circle. This is equivalent to our plane rotator if we set and
Problems and Solutions in Quantum Mechanics, edited by Y. K. Lim (World Scientific, Singapore, 1998), p. 315 and also p. 324. Note, however, that Problem 5017, p. 317, gives the correct treatment.
Y. Peleg, R. Pnini, and E. Zaarur, Schaum’s Outline of Theory and Problems of Quantum Mechanics (McGraw–Hill, New York, 1998), p. 196.
D. J. Griffiths, Introduction to Quantum Mechanics (Prentice–Hall, Upper Saddle River, NJ, 1994), p. 147.
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American Association of Physics Teachers