328
Appendix
2 p-2h part:
f abkl,k l =δ kl v ablk − δ ll v abkk
f abkl,a b =δ ba v ab kl − δ aa v bb kl
(A.9.47)
References
1. March NH, Young WH, Sampanthar S (1967) The many-body problem in quantum mechanics.
Cambridge University Press, Cambridge
2. Davidson ER (1975) J Comput Phys 17:87
3. Parlett BN (1980) The symmetric eigenvalue problem. Prentice Hall, Englewood Cliffs
4. Cullum JK, Willoughby RA (1985) Lanczos algorithm for large symmetric eigenvalue computations. Birkhäuser, Boston
5. Fetter AL, Walecka JD (1971) Quantum theory of many-particle systems. McGraw-Hill,
New York
6. Wick GC (1950) Phys Rev 80:268
7. Mertins F (1991) unpublished notes
8. von Niessen W, Schirmer J, Cederbaum L (1984) Comput Phys Rep 1:57
9. Schirmer J, Angonoa G (1989) J Chem Phys 91:1754
10. Hubbard J (1957) Proc R Soc A 240:539
11. Schirmer J (1991) Phys Rev A 43:4647
12. Mertins F, Schirmer J (1996) Phys Rev A 53:2140
13. Schirmer J, Mertins F (2009) Theor Chem Acc 125:145
14. Christiansen O, Koch H, Jørgensen P (1995) J Chem Phys 103:7429
15. Hald K, Jørgensen P, Olsen J, Jaszu´ nski M (2001) J Chem Phys 115:671
16. Trofimov AB, Krivdina IL, Weller J, Schirmer J (2006) Chem Phys 329:1
17. Goscinski D, Lukman B (1970) Chem Phys Lett 7:573
18. Löwdin PO (1965) Phys Rev A 139:357
19. Schirmer J, Trofimov AB, Stelter G (1998) J Chem Phys 109:4734
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