Open AccessSpace-fractional Schrödinger equation for a quadrupolar triple Dirac-δ potential: Central Dirac-δ well and barrier cases
Author(s) -
Jeffrey D. Tare,
Jose Perico Esguerra
Publication year - 2015
Publication title -
international journal of modern physics conference series
Language(s) - English
Resource type - Journals
ISSN - 2010-1945
DOI - 10.1142/s2010194515600149
Subject(s) - dirac equation , wave function , bound state , dirac (video compression format) , physics , space (punctuation) , position and momentum space , schrödinger equation , mathematical physics , scattering , function (biology) , klein–gordon equation , quantum mechanics , solution of schrödinger equation for a step potential , nonlinear system , philosophy , evolutionary biology , neutrino , electrode , electrochemistry , linguistics , biology
We solve the space-fractional Schrödinger equation for a quadrupolar triple Dirac-δ (QTD-δ) potential for all energies using the momentum-space approach. For the E 0 (QTD-δ potential with central Dirac-δ well) and V 0 0, and there are two eigenenergies when V 0 0) wave functions and express them in terms of Fox's H-function.
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