Abstract
AbstractWe study the shape LMC (López‐Ruiz, Mancini and Calvet), Fisher‐Shannon (FS) and Cramér‐Rao (CR) complexities of two families of orthogonal functions associated with the solutions of isospectral deformations of the Pöschl‐Teller and Harmonic oscillator potentials. We have compared the behavior of these complexities for the orthogonal functions with the complexities associated with Pöschl‐Teller and Harmonic oscillator potentials whose solutions are given in terms of the classical orthogonal polynomials. All these complexities are discussed in terms of the quantum number n and isospectrality parameter λ.
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