@article{oai:soar-ir.repo.nii.ac.jp:00011808,
 author = {Odake,  Satoru and Sasaki,  Ryu},
 issue = {4},
 journal = {PHYSICS LETTERS B},
 month = {Aug},
 note = {Three sets of exactly solvable one-dimensional quantum mechanical potentials are presented. These are shape invariant potentials obtained by deforming the radial oscillator and the trigonometric/hyperbolic Poschl-Teller potentials in terms of their degree e polynomial eigenfunctions. We present the entire eigenfunctions for these Hamiltonians (l = 1, 2, ...) in terms of new orthogonal polynomials. Two recently reported shape invariant potentials of Quesne and Gomez-Ullate et al.'s are the first members of these infinitely many potentials., Article, PHYSICS LETTERS B. 679(4):414-417 (2009)},
 pages = {414--417},
 title = {Infinitely many shape invariant potentials and new orthogonal polynomials},
 volume = {679},
 year = {2009}
}