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Please use this identifier to cite or link to this item: http://eprint.iitd.ac.in/handle/2074/1593

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dc.contributor.authorGhatak, A K-
dc.contributor.authorThyagarajan, K-
dc.contributor.authorShenoy, M R-
dc.identifier.citationQuantum Electronics, IEEE Journal of, 24(8), 1524 - 1531en
dc.description.abstractA numerical technique that allows straightforward determination of bound-state and quasi-bound-state energy eigenvalues (and lifetimes of the latter) for arbitrary one-dimensional potentials is presented. The method involves straightforward multiplication of 2×2 matrices and does not involve any iterations. The applicability of the technique to analysis of the quantum-well structures is also shown. Since the Schroedinger equation for a spherically symmetric potential can be transformed to a one-dimensional equation, all such problems can also be solved using this methoden
dc.format.extent92537 bytes-
dc.subjectstraightforward determinationen
dc.subjectone-dimensional potentialsen
dc.subject2×2 matricesen
dc.subjectquantum-well structuresen
dc.titleA novel numerical technique for solving the one-dimensional Schroedinger equation using matrix approach-application to quantum well structuresen
Appears in Collections:Physics

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