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A unitary group formulation of open‐shell electron propagator theory
1.J. Paldus, In Theoretical Chemistry, Advances and Perspectives, edited by H. Eyring and D. Henderson (Academic, New York, 1976), Vol. 2, p. 131;
1.The Unitary Group for the Evaluation of Electronic Energy Matrix Elements, edited by J. Hinze, Lecture Notes in Chemistry No. 22 (Springer, Berlin, 1981), p. 1.
2.I. Shavitt, Int. J. Quantum Chem. Symp. 11, 131 (1977).
3.I. Shavitt, Int. J. Quantum Chem. Symp. 12, 5 (1978);
3.The Unitary Group for the Evaluation of Electronic Energy Matrix Elements, edited by J. Hinze, Lecture Notes in Chemistry No. 22 (Springer, Berlin, 1981), p. 51.
4.B. R. Brooks and H. F. Schaefer III, J. Chem. Phys. 70, 5092 (1979).
5.P. E. M. Siegbahn, J. Chem. Phys. 70, 5391 (1979).
6.L. C. Biedenharn and J. D. Louck, Commun. Math. Phys. 8, 89 (1968).
7.L. C. Biedenharn and J. D. Louck, in Symmetries Science, edited by B. Gruber (Plenum, New York, 1980), p. 55.
8.G. W. F. Drake and M. Schlesinger, Phys. Rev. A 15, 1990 (1977).
9.J. Paldus and M. J. Boyle, Phys. Scr. 21, 295 (1980).
10.J. Linderberg and Y. Ôhrn, Propagators in Quantum Chemistry (Academic, New York, 1973).
11.J. D. Louck, Am. J. Phys. 38, 3 (1970).
12.J. D. Louck and L. C. Biedenharn, J. Math. Phys. 11, 2368 (1970).
13.L. C. Biedenharn, in Spectroscopic and Group Theoretical Methods in Physics (Racah Memorial Volume), edited by F. Bloch, S. G. Cohen, A. De‐Shalit, S. Sambursky, and I. Lahmi (North‐Holland, Amsterdam, 1968).
14.L. S. Cederbaum and J. Schirmer, Z. Physik. 271, 221 (1974).
15.P. Albertsen and P. Jo/rgensen, J. Chem. Phys. 70, 3254 (1979).
16.P. T. Pickup and O. Goscinski, Mol. Phys. 26, 1013 (1973).
17.When inexact reference states are used to compute the electron propagator, the superoperator Hamiltonian is non‐Hermitian with respect to this inner product, and we follow earlier proposals (Ref. 15) to use the Hermitian average when evaluating superoperator matrix elements.
18.Y. Öhrn and G. Born, in Advances in Quantum Chemistry, edited by P.‐O. Löwdin (Academic, New York, 1981), Vol. 13.
19.F. A. Matsen, in Advances in Quantum Chemistry, edited by P.‐O. Löwdin (Academic, New York, 1978), Vol. 11, p. 233.
19.F. A. Matsen and C. J. Nelin, Intern. J. Quantum Chem. 15, 751 (1979).
20.K. Faegri and R. Manne, Mol. Phys. 31, 1037 (1976).
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