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Pade extrapolated effective Hamiltonians in the Fock space relativistic coupled cluster method

机译:曲线外推杂志中的有效哈密顿人在套管空间相对论耦合簇法中

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The application of the conventional multiroot multireference coupled cluster methods to the description of molecular excited electronic states in wide areas of molecular geometries are frequently prevented by numerical instabilities due to the presence of intruder states. An efficient solution of this problem can consist in the intruder state avoidance through appropriate modification of energy denominators in coupled cluster equations followed by the suppression of the errors caused by this modification by the operator (matrix) Pade extrapolation of the sequences of resulting approximate effective Hamiltonians. Simple numerical illustrations of the efficiency of the extrapolation procedure are provided on examples of implementations within the Fock space relativistic coupled cluster approach.
机译:传统的多发传统多引导耦合集群方法在广域几何形状的宽区域中的分子激发电子状态的描述经常通过数值不稳定来防止由于入侵状态的存在。 通过耦合簇方程中的能量分母的适当修改,抑制由操作员(矩阵)的序列的序列的序列逐渐抑制所产生的近似有效的哈密顿人的序列的序列抑制所引起的误差,可以在入侵者状态避免在入侵者状态避免。 。 简单的简单数值图示了推断过程的效率的简单数值,以便在FOCK空间相对论耦合耦合聚类方法内的实施例中提供。

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