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A Chenaghlou

Researcher at Sahand University of Technology

Publications -  6
Citations -  95

A Chenaghlou is an academic researcher from Sahand University of Technology. The author has contributed to research in topics: Laguerre polynomials & Particle in a spherically symmetric potential. The author has an hindex of 5, co-authored 6 publications receiving 92 citations.

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Barut–girardello coherent states for the morse potential

TL;DR: In this paper, it was shown that the quantum states of Morse potential represent an infinite-dimensional Lie algebra the so-called Morse algebra, and the Barut-Girardello coherent states are constructed as a linear combination of quantum states corresponding to the Morse potential.
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Extended supersymmetry for the bound states of the generalized Hulthén potential hierarchy

TL;DR: Using the associated hypergeometric differential equation, the bound states corresponding to a hierarchy of the radial potential have been analyzed in this paper, where it is shown that these bound states realize an extended supersymmetry structure and an analytic solution for a special case for which the parameter c is expected to be in terms of l(l + 1) is also derived.
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Shape invariance and laddering equations for the associated hypergeometric functions

TL;DR: In this paper, the associated hypergeometric functions in terms of two non-negative integers are introduced, and their corresponding differential equation is factorized into a product of first-order differential operators by four different ways as shape invariance equations.
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Ladder operators for the associated Laguerre functions

TL;DR: In this article, the associated Laguerre functions in terms of two non-negative integers were introduced and simultaneously and separately realization of the laddering equations with respect to each of the integers by means of two pairs of ladder operators.
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Ladder operators and recursion relations for the associated Bessel polynomials

TL;DR: In this article, the associated Bessel polynomials in terms of two nonnegative integers were introduced and under an integrability condition they simultaneously factorized their corresponding differential equation into a product of the ladder operators by four different ways as shape invariance symmetry equations.