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Open Quantum Systems Decoherence
Convergent Iterative Solutions of Schroedinger Equation for a Generalized Double Well Potential
arXiv
Authors: R. Friedberg, T. D. Lee, W. Q. Zhao
Year
2007
Paper ID
49093
Status
Preprint
Abstract Read
~2 min
Abstract Words
55
Citations
N/A
Abstract
We present an explicit convergent iterative solution for the lowest energy state of the Schroedinger equation with a generalized double well potential V=frac{g2}{2}\(x2-1\)2\(x2+a\). The condition for the convergence of the iteration procedure and the dependence of the shape of the groundstate wave function on the parameter a are discussed.
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- This paper contributes to the Open Quantum Systems & Decoherence research area in the Quantum Articles archive.
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- We present an explicit convergent iterative solution for the lowest energy state of the Schroedinger equation with a generalized double well potential V=fracg^22(x^2-1)^2(x^2+a).
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