-
1
-
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23944466717
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-
note
-
2(1|1′,)-∫d2γ(1|2)γ(2|1′) is a quadratic equation for the 1-matrix, supposed Χ2(1|1′, 2|2) is known. For reduced density matrices in general cf. [2-4], for the 2-matrix and its cumulant partitioning in particular cf. e.g. [5, 6], for inequalities cf. [7-9].
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-
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5
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0037026940
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P. Ziesche, Int. J. Quantum Chem. 90, 342 (2002). The last line of the Abstract has to be deleted.
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(2002)
Int. J. Quantum Chem.
, vol.90
, pp. 342
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Ziesche, P.1
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8
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0001221975
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P. Ziesche, J. Tao, M. Seidl, and J. P. Perdew, Int. J. Quantum Chem. 77, 819 (2000).
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Int. J. Quantum Chem.
, vol.77
, pp. 819
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Ziesche, P.1
Tao, J.2
Seidl, M.3
Perdew, J.P.4
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15
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0007212350
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Phys. Rev. B 61, 7353 (2000);
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(2000)
Phys. Rev. B
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, pp. 7353
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16
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9744279225
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Phys. Rev. B 66, 159901 (E) (2002).
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(2002)
Phys. Rev. B
, vol.66
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-
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18
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0000345634
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J. C. Kimball, Phys. Rev. A 7, 1648 (1973). Therein the cusp theorem for antiparallel-spin pairs of the Coulomb hole is derived, whereas
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(1973)
Phys. Rev. A
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, pp. 1648
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Kimball, J.C.1
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25
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0037104292
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B. Davoudi, M. Polini, R. Asgari, and M. P. Tosi, Phys. Rev. B 66, 075110 (2002).
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(2002)
Phys. Rev. B
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, pp. 075110
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Davoudi, B.1
Polini, M.2
Asgari, R.3
Tosi, M.P.4
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26
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23944443575
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B. Davoudi, M. Polini, R. Asgari, and M. P. Tosi, cond-mat/0206456.
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B. Davoudi, M. Polini, R. Asgari, and M. P. Tosi, cond-mat/0206456.
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27
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1642329478
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B. Davoudi, R. Asgari, M. Polini, and M. P. Tosi, Phys. Rev. B 68, 155112 (2003).
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Phys. Rev. B
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Davoudi, B.1
Asgari, R.2
Polini, M.3
Tosi, M.P.4
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28
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23944470468
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R. Asgari, M. Cardenas, M. Polini, B. Davoudi, and M. P. Tosi, cond-mat/0408293
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R. Asgari, M. Cardenas, M. Polini, B. Davoudi, and M. P. Tosi, cond-mat/0408293.
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29
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0037441266
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I. Nagy, J. I. Juaristi, R. Díez Muiño, and P. M. Echenique, Phys. Rev. B 67, 073102 (2003).
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Phys. Rev. B
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Nagy, I.1
Juaristi, J.I.2
Díez Muiño, R.3
Echenique, P.M.4
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30
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42749107604
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I. Nagy, R. Díez Muiño, J. I. Juaristi, and P. M. Echenique, Phys. Rev. B 69, 233105 (2004).
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Phys. Rev. B
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Nagy, I.1
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Juaristi, J.I.3
Echenique, P.M.4
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32
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1542338494
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P. Ziesche, Phys. Rev. B 67, 233102 (2003). Therein the singlet/triplet PDs are erroneously normalized as g±(∞) = 1/2 instead of the correct normalization g±(∞) = 1.
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Phys. Rev. B
, vol.67
, pp. 233102
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Ziesche, P.1
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33
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0008789190
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Teubner, Leipzig
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I. Mertig, E. Mrosan, and P. Ziesche, Multiple Scattering Theory of Point Defects in Metals: Electronic Properties (Teubner, Leipzig, 1987), pp. 44, 46.
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Mertig, I.1
Mrosan, E.2
Ziesche, P.3
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34
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10844289649
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s), instead of (the first line...). In Eq. (B.1) read sin (kr)k·n(k) instead of sin krk-n(k); similar corrections are in Eqs. (C.1), (C.5), (D.1) and Table D.1.
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Phys. Stat. Sol. (b)
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, pp. 3544
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Ziesche, P.1
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36
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23944450925
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3/2)Θ(1-k), cf. Refs. [8], [34-36]
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3/2)Θ(1-k), cf. Refs. [8], [34-36].
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38
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0003585213
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Cambridge University Press, Cambridge
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N. H. March, W. H. Young, and S. Sampanthar, The Many-Body Problem in Quantum Mechanics (Cambridge University Press, Cambridge, 1967), p. 210.
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The Many-body Problem in Quantum Mechanics
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March, N.H.1
Young, W.H.2
Sampanthar, S.3
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43
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23944446412
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note
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pl) of the static structure factor S(q).
-
-
-
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44
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23944508862
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note
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c.
-
-
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46
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0003398526
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Density functional theory
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Springer, Berlin
-
This divergence compensation resembles to some extent to the well-known error compensation of the exchange and correlation energy in DFT, cf. e.g. R. M. Dreizier and E. K. U. Gross, Density Functional Theory. An Approach to the Quantum Many-Body Problem (Springer, Berlin, 1990), p. 187, (ii).
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(1990)
An Approach to the Quantum Many-body Problem
, pp. 187
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Dreizier, R.M.1
Gross, E.K.U.2
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49
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42749107647
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L. Zecca, P. Gori-Giorgi, S. Moroni, and G. B. Bachelet, Phys. Rev. B 70, 205127 (2004).
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Phys. Rev. B
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, pp. 205127
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Zecca, L.1
Gori-Giorgi, P.2
Moroni, S.3
Bachelet, G.B.4
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50
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23944479240
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note
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F, but roughly the reciprocal of the first-neighbor distance in such a Wigner lattice.
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