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Quantum Chaos: Between Order and Disorder, a selection of papers compiled and introduced by G. Casati and B. V. Chirikov (Cambridge University Press, Cambridge, 1995), Pt. 2; see also
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Quantum Chaos: Between Order and Disorder, a selection of papers compiled and introduced by G. Casati and B. V. Chirikov (Cambridge University Press, Cambridge, 1995), Pt. 2; see also
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T. Guhr, A. Müller-Groeling, and H. A. Weidenmüller, MPI preprint H V27 1997;
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cond-mat/9707301.
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U.S. GPO, Washington, DC
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Atomic Energy Levels — The Rare-Earth Elements, edited by W. C. Martin, R. Zalubas, and L. Hagan, Natl. Bur. Stand. (U.S.) Ref. Data Ser. No. NBS-60 (U.S. GPO, Washington, DC, 1978).
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V. V. Flambaum, A. A. Gribakina, G. F. Gribakin, and M. G. Kozlov, Phys. Rev. A 50, 267 (1994).PLRAAN
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0040349623
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World Scientific, Singapore
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V. V. Flambaum, in Time Reversal and Parity Violation in Neutron Reactions, edited by C. R. Gould, J. D. Bowman, and Yu. P. Popov (World Scientific, Singapore, 1994), p. 39.
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Time Reversal and Parity Violation in Neutron Reactions
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Flambaum, V.V.1
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S. E. Bisson, E. F. Worden, J. G. Conway, B. Comaskey, J. A. D. Stockdale, and F. Nehring, J. Opt. Soc. Am. B 8, 1545 (1991).JOBPDE
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24
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0031559782
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PRLTAO
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If the number of active electrons in the system is more than two, the Hamiltonian matrix (Formula presented) appears to be sparse, i.e., there is a certain fraction of zero off-diagonal matrix elements in it (only the basis states that differ by the positions of no more than two electrons can be coupled by the two-body Coulomb interaction). In this case, one should compare the magnitude of (Formula presented) with the mean “distance” (Formula presented) between the basis states directly coupled by nonzero (Formula presented) See, e.g., P. Jacquod and D. L. Shepelyansky, Phys. Rev. Lett. 79, 1837 (1997); PRLTAO
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Phys. Rev. Lett.
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Jacquod, P.1
Shepelyansky, D.L.2
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25
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4243973490
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Phys. Rev. Lett.B. Georgeot and D. L. Shepelyansky, 79, 4365 (1997), and references therein.
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Georgeot, B.1
Shepelyansky, D.L.2
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26
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0001426463
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PLEEE8
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There are some specific correlations caused by the two-body character of the electron interaction, but they do not change the statistics of the matrix elements. However, they can influence the estimate of the mean-square value of the matrix element; see V. V. Flambaum, G. F. Gribakin, and F. M. Izrailev, Phys. Rev. E 53, 5729 (1996).PLEEE8
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Phys. Rev. E
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Flambaum, V.V.1
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PLRAAN
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See, e.g., V. A. Dzuba, V. V. Flambaum, and M. G. Kozlov, Phys. Rev. A 54, 3948 (1996), and references therein.PLRAAN
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Phys. Rev. A
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Dzuba, V.A.1
Flambaum, V.V.2
Kozlov, M.G.3
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28
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0030348465
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JPAPEH
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Note that there are no Rydberg series in our CI calculation for Ce, and only the (Formula presented), (Formula presented), (Formula presented), and (Formula presented) orbitals with the two lowest principal quantum numbers are considered. Of course, the inclusion of single-particle Rydberg excitation series would give infinite density peaks at the positive ion thresholds. However, the extended large-radius Rydberg states are physically different from the compact compound states, and they decouple from the compound state spectra at high (Formula presented); A. A. Gribakina and G. F. Gribakin, J. Phys. B 29, L809 (1996).JPAPEH
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(1996)
J. Phys. B
, vol.29
, pp. L809
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Gribakina, A.A.1
Gribakin, G.F.2
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29
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0002828363
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PRLTAO
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Th. Zimmermann, H. Köppel, L. S. Cederbaum, G. Persch, and M. Demtröder, Phys. Rev. Lett. 61, 3 (1988).PRLTAO
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Zimmermann, T.1
Köppel, H.2
Cederbaum, L.S.3
Persch, G.4
Demtröder, M.5
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32
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85037237575
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The normalization integral (Formula presented) for this set of values is equal to 0.902, as this fit, just like the pure PT fit, evidently fails to describe the large number of line strengths greater than 15 a.u. observed in Ref
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The normalization integral (Formula presented) for this set of values is equal to 0.902, as this fit, just like the pure PT fit, evidently fails to describe the large number of line strengths greater than 15 a.u. observed in Ref. 15.
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