Abstract
We describe three different methods for generating quasi-exactly solvable potentials, for which a finite number of eigenstates are analytically known. The three methods are respectively based on (i) a polynomial ansatz for wave functions; (ii) point canonical transformations; (iii) supersymmetric quantum mechanics. The methods are rather general and give considerably richer results than those available in the current literature.
Original language | American English |
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Journal | Physics: Faculty Publications and Other Works |
Volume | 4-6 |
Issue number | 4 |
DOIs | |
State | Published - Dec 1 1995 |
Keywords
- supersymmetric quantum mechanics
- quasi-exactly solvable potentials
Disciplines
- Physics