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Extended Lagrangian free energy molecular dynamics

机译:扩展的拉格朗日自由能分子动力学

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Extended free energy Lagrangians are proposed for first principles molecular dynamics simulations at finite electronic temperatures for plane-wave pseudopotential and local orbital density matrix-based calculations. Thanks to the extended Lagrangian description, the electronic degrees of freedom can be integrated by stable geometric schemes that conserve the free energy. For the local orbital representations both the nuclear and electronic forces have simple and numerically efficient expressions that are well suited for reduced complexity calculations. A rapidly converging recursive Fermi operator expansion method that does not require the calculation of eigenvalues and eigenfunctions for the construction of the fractionally occupied density matrix is discussed. An efficient expression for the Pulay force that is valid also for density matrices with fractional occupation occurring at finite electronic temperatures is also demonstrated.
机译:提出了扩展的自由能拉格朗日算子,用于第一原理在有限电子温度下的分子动力学模拟,用于基于平面波的伪势和基于局部轨道密度矩阵的计算。由于扩展了拉格朗日描述,电子自由度可以通过节省自由能的稳定几何方案进行整合。对于局部轨道表示,核力和电子力都具有简单且在数值上有效的表达式,非常适合降低复杂性的计算。讨论了一种快速收敛的递推费米算子展开方法,该方法不需要计算特征值和特征函数即可构建分数占据的密度矩阵。还证明了对于在有限电子温度下发生的分数占位的密度矩阵也有效的普莱力的有效表达式。

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