2002
DOI: 10.1016/s0009-2614(01)01500-7
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A compact spin-free cluster expansion formalism for simple open-shell configurations

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Cited by 12 publications
(23 citation statements)
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“…There were several limitations of this formalism. The most important among them have been (a) the potential non-termination of the MRCC equations, since the S r operators could be joined in the equations in a chain-like fashion up to arbitrary powers [22,23]: In contrast the normal ordered exponential Ω V or the closed-shell Ωs lead only to a finite power of cluster amplitudes since all cluster operators have to be joined to H; (b) there was no way of factorizing out the S r operators joined to other S r operators and not joined to H to lead to a more compact form of the MRCC equations. This last aspect was a direct consequence of the choice of the Ω V in [28] which allowed powers of S r , but not with the proper factors which would have offered the factorization.…”
Section: Normal Ordered Vs the New Ansatz For ω V And ωmentioning
confidence: 99%
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“…There were several limitations of this formalism. The most important among them have been (a) the potential non-termination of the MRCC equations, since the S r operators could be joined in the equations in a chain-like fashion up to arbitrary powers [22,23]: In contrast the normal ordered exponential Ω V or the closed-shell Ωs lead only to a finite power of cluster amplitudes since all cluster operators have to be joined to H; (b) there was no way of factorizing out the S r operators joined to other S r operators and not joined to H to lead to a more compact form of the MRCC equations. This last aspect was a direct consequence of the choice of the Ω V in [28] which allowed powers of S r , but not with the proper factors which would have offered the factorization.…”
Section: Normal Ordered Vs the New Ansatz For ω V And ωmentioning
confidence: 99%
“…Preliminary versions of the formalism for the one-valence case has already been published [22]. A brief account of the general versions has been published already [23].…”
Section: Normal Ordered Vs the New Ansatz For ω V And ωmentioning
confidence: 99%
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