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CFOUR, a quantum chemical program package written by, with contributions from, and the integral packages MOLECULE (), PROPS (), ABACUS (), and ECP routines by. For the current version, see.
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μ0 are real.
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In order to recover FCI limit, the parameters in set C need to be relaxed. When this is done, higher-order contributions to set C appear at third order and do not contribute to the Mk-MRCCSD(T) correction.
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In order to recover FCI limit, the parameters in set C need to be relaxed. When this is done, higher-order contributions to set C appear at third order and do not contribute to the Mk-MRCCSD(T) correction.
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61
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77149162751
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μ H 〉 and thus couple the reference determinants at zeroth order. Nevertheless, a careful analysis of the Mk-MRCCSD(T) equations shows that F μA and V μA do not contribute to the energy if they are included in H μ (0).
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μ H 〉 and thus couple the reference determinants at zeroth order. Nevertheless, a careful analysis of the Mk-MRCCSD(T) equations shows that F μA and V μA do not contribute to the energy if they are included in H μ (0).
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The prefactor c- μα contained in the definition of the Lagrangian was introduced to guarantee that the corresponding lambda equations for the Mk-MRCC Lagrangian satisfy Eq.. The prefactor does not change the final energy and is introduced only to avoid division by zero. If the prefactor was to be removed, the first-order lambda amplitudes would be λa i, (1) (μ) = ti a, (1) (μ) / c- μα, and this could lead to numerical instabilities when for one or more reference determinants c- μα becomes close to zero.
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The prefactor c- μα contained in the definition of the Lagrangian was introduced to guarantee that the corresponding lambda equations for the Mk-MRCC Lagrangian satisfy Eq.. The prefactor does not change the final energy and is introduced only to avoid division by zero. If the prefactor was to be removed, the first-order lambda amplitudes would be λa i, (1) (μ) = ti a, (1) (μ) / c- μα, and this could lead to numerical instabilities when for one or more reference determinants c- μα becomes close to zero.
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Mk-MRCC theory with no truncation of the cluster operators is equivalent to the FCI method and thus is invariant with respect to rotation of any pair of orbitals. Also see Ref..
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