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Please use this identifier to cite or link to this item: http://hdl.handle.net/11129/2740

Title: Asymptotic solvability of an imaginary cubic oscillator with spikes
Authors: Znojil, Miloslav
Gemperle, Frantisek
Mustafa, Omar
Eastern Mediterranean University, Faculty of Arts and Sciences, Department of Physics
TR217733
Keywords: PHYSICS, MATHEMATICAL, REAL
COMPLEX, EIGENVALUES, HARMONIC-OSCILLATORS
SYMMETRIC QUANTUM-MECHANICS
MATRIX ELEMENTS, High Energy
Issue Date: 2002
Publisher: IOP Publishing
Citation: M. Znojil, F. Gemperle, and O. Mustafa; J. Phys. A 35, 5781 (2002): arXiv: hep-th/0205181. ìAsymptotic solvability of an imaginary cubic oscillator with spikesî SCI-journal.
Abstract: For complex potentials V(x) = -(ix)(3) -beta(2)(ix)(-2) - 2betadelta(ix)(1/2) which are PT symmetric, we show that in beta much greater than 1 strong coupling regime the low-lying bound states almost coincide with harmonic oscillators whenever the spectrum remains real (this means, at all delta < delta(critical) (beta) approximate to 1).
Description: Due to copyright restrictions, the access to the publisher version (published version) of this article is only available via subscription. You may click URI and have access to the Publisher Version of this article through the publisher web site or online databases, if your Library or institution has subscription to the related journal or publication.
URI: http://dx.doi.org/10.1088/0305-4470/35/27/317
http://hdl.handle.net/11129/2740
ISSN: 0305-4470(print)
1361-6447(online)
Appears in Collections:PHY – Journal Articles: Publisher & Author Versions (Post-Print Author Versions) – Physics

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