A key to the reading of this paper lies in its Acknowledgements. They
make the reader to imagine that in a way pointed out by Aharonov and
Casher in ref. [1] and by Klishevich and Plyushchay in refs. [15] and
[16], supersymmetry is one of the most important properties of the
Pauli equation in two dimensions, and that this may have an immediate
connection  to its quasi-exact solvability along the general guidance
of ref. [5] and in a way suggested to the authors by its author,
Alexander Turbiner. This is confirmed and made explicit by the text
where the authors consider the problem in two gauges and in the two
separate parts of their paper they reduce their two-dimensional
problem to the familiar quasi-exact solution of the Schr\"{o}dinger
equation on a line and half-line, respectively. A number of details
and explicit examples is provided for illustration.


 DE019820413

  Ho, Choon-Lin; Roy, Pinaki

  Quasi-exact
solvability of the Pauli equation.

J. Phys. A, Math. Gen. 36, No.16, 4617-4628 (2003).

[ISSN 0305-4470]

 http://www.iop.org/Journals/ja

--------------------------------------------------------------------------------
Primary classification: 81Q05 Closed and approximate solutions to the
Schroedinger, Dirac, Klein-Gordon and other quantum-mechanical
equations

 Secondary classification: 81Q60 Supersymmetric quantum
mechanics

81V10 Electromagnetic interaction; quantum electrodynamics 81V45
Atomic physics