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On the Stability Domain of Systems of Three Arbitrary Charges | Ali Krikeb
; Andre Martin
; Jean-Marc Richard
; Tai T. Wu
; | Date: |
17 Dec 1998 | Subject: | Atomic Physics | physics.atom-ph quant-ph | Affiliation: | Lyon), Andre Martin (CERN), Jean-Marc Richard (Grenoble) and Tai T. Wu (CERN and Harvard | Abstract: | We present results on the stability of quantum systems consisting of a negative charge $-q_1$ with mass $m_{1}$ and two positive charges $q_2$ and $q_3$, with masses $m_{2}$ and $m_{3}$, respectively. We show that, for given masses $m_{i}$, each instability domain is convex in the plane of the variables $(q_{1}/q_{2}, q_{1}/q_{3})$. A new proof is given of the instability of muonic ions $(alpha, p, mu^-)$. We then study stability in some critical regimes where $q_3ll q_2$: stability is sometimes restricted to large values of some mass ratios; the behaviour of the stability frontier is established to leading order in $q_3/q_2$. Finally we present some conjectures about the shape of the stability domain, both for given masses and varying charges, and for given charges and varying masses. | Source: | arXiv, physics/9812031 | Services: | Forum | Review | PDF | Favorites |
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