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Quantum fluid dynamics approach for electronic structure calculation: application to the study of ground-state properties of rare gas atoms

机译:电子结构计算的量子流体动力学方法:在稀有气体原子的基态特性研究中的应用

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摘要

We explore the usefulness of a quantum fluid dynamics (QFD) approach for quantitative electronic structure calculations of many-electron systems. By combining QFD and density functional theory, a single time-dependent nonlinear QFD equation can be derived. The equation is further transformed into a diffusion-type form by an imaginary-time evolution method, whose asymptotic solution reaches a global minimum and the many-body ground-state wavefunction. The time-dependent generalized pseudospectral method is extended to solve the diffusion equation in spherical coordinates, allowing optimal and nonuniform spatial discretization and accurate and efficient solution of the diffusion function in space and time. The procedure is applied to the study of electronic energies, densities and other ground-state properties of noble gas atoms (He, Ne, AT, Kr, Xe). The results are in good agreement with other best available values. The method offers a conceptually appealing and computationally practical procedure for the treatment of many-electron systems beyond the Hartree-Fock level. [References: 48]
机译:我们探索了量子流体动力学(QFD)方法在多电子系统定量电子结构计算中的有用性。通过将QFD与密度泛函理论相结合,可以推导单个随时间变化的非线性QFD方程。该方程通过虚时演化方法进一步转化为扩散型形式,其渐近解达到了全局最小值,并且多体基态波函数达到了。扩展了时间相关的广义伪谱方法,以求解球坐标系中的扩散方程,从而实现了最佳和非均匀的空间离散化,以及时空上扩散函数的精确而有效的求解。该程序适用于稀有气体原子(He,Ne,AT,Kr,Xe)的电子能量,密度和其他基态性质的研究。结果与其他最佳可用值高度吻合。该方法为Hartree-Fock级以外的多电子系统的处理提供了一种在理论上具有吸引力的计算实用程序。 [参考:48]

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