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Effective quantum potentials for molecular dynamics simulation of non-ideal plasmas

机译:用于非理想等离子体的分子动力学模拟的有效量子势

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Molecular dynamics simulation of electron-ion systems are prone to the so-called “Coulomb catastrophe” which is due to the infinitely deep Coulomb potential of the ion without any stabilizing effect in a classical framework. Quantum mechanically this is forbidden by the Heisenberg Uncertainty Principle. In addition, many electron systems need to satisfy the Pauli Exclusion Principle as well. Fermion Molecular Dynamics accommodates the two effects in a quasi-classical treatment through the momentum-dependent pseudo-potentials that exclude the regions of phase space forbidden by the quantum principles. The extent of exclusion is determined by a set of parameters which need to be chosen carefully to include the quantum effects specific to the system. Initial attempts to determine these parameters were ad-hoc followed by accurate calculation of the Heisenberg parameters for Hydrogen or Helium-like systems. The results so far do not suffice to study plasmas where multi-electron effects are important in atomic processes. We report the first attempt to accurately determine the Heisenberg and Pauli parameters for a set of atoms. The parameters are found to take a set of correlated values and the correlation is elliptic for all the atoms we studied. It is possible that the coefficients of the ellipse could be functions of atomic number indicating a possible connection with a quantum mechanical treatment in the limiting case.
机译:电子离子系统的分子动力学模拟容易发生所谓的“库仑灾难”,这是由于离子的无限深的库仑电势而没有经典框架中的稳定作用所致。从机械角度讲,这是海森堡不确定性原理所禁止的。另外,许多电子系统也需要满足保利排除原理。 Fermion分子动力学通过依赖于动量的伪势排除了量子原理所禁止的相空间区域,从而在准经典处理中提供了两种效果。排除的程度由一组参数决定,需要仔细选择这些参数以包括系统特有的量子效应。确定这些参数的最初尝试是临时的,随后是对氢或类氦系统的Heisenberg参数的精确计算。到目前为止,结果还不足以研究等离子体中多电子效应在原子过程中很重要的等离子体。我们报告了为一组原子准确确定海森堡和保利参数的首次尝试。发现参数采用一组相关值,并且对于我们研究的所有原子,相关性都是椭圆形的。椭圆的系数可能是原子序数的函数,表示在极限情况下可能与量子力学处理有关。

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