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Finkel Morgenstern, Federico and González López, Artemio and Rodríguez González, Miguel Ángel (1997) Quasi-exactly solvable spin 1/2 Schrödinger operators. Journal of mathematical physics, 38 (6). pp. 2795-2811. ISSN 0022-2488
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Official URL: http://dx.doi.org/10.1063/1.532020
Abstract
The algebraic structures underlying quasi-exact solvability for spin 1/2 Hamiltonians in one dimension are studied in detail. Necessary and sufficient conditions for a matrix second-order differential operator preserving a space of wave functions with polynomial components to be equivalent to a Schrodinger operator are found. Systematic simplifications of these conditions are analyzed, and are then applied to the construction of new examples of multi-parameter QES spin 1/2 Hamiltonians in one dimension.
| Item Type: | Article |
|---|---|
| Additional Information: | ©1997 American Institute of Physics. |
| Subjects: | Sciences > Physics > Physics-Mathematical models Sciences > Physics > Mathematical physics |
| ID Code: | 31409 |
| Deposited On: | 15 Jul 2015 15:53 |
| Last Modified: | 10 Dec 2018 15:10 |
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