首页> 外文期刊>International Journal of Quantum Chemistry >NEWTON-RAPHSON OPTIMIZATION OF THE EXPLICITLY CORRELATED GAUSSIAN FUNCTIONS FOR THE GROUND STATE OF THE BERYLLIUM ATOM
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NEWTON-RAPHSON OPTIMIZATION OF THE EXPLICITLY CORRELATED GAUSSIAN FUNCTIONS FOR THE GROUND STATE OF THE BERYLLIUM ATOM

机译:铍原子基态的显式相关高斯函数的Newton-Raphson优化

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摘要

Explicitly correlated Gaussian functions have been used in variational calculations on the ground state of the beryllium atom. In such calculations on, systems with more electrons, it becomes imminent and essential to develop effective strategies for optimizing the parameters involved in the basis functions. The theory of analytical first and second derivatives of the variational functional with respect to the Gaussian exponents and its computational implementation in conjunction with the Newton-Raphson optimization technique-is described. Some numerical results are presented to illustrate the performance of the method. (C) 1995 John Wiley and Sons, Inc. [References: 29]
机译:显式相关的高斯函数已用于铍原子基态的变分计算中。在这样的计算中,具有更多电子的系统变得迫在眉睫,必须开发出有效的策略来优化基函数所涉及的参数。描述了关于高斯指数的变分泛函的解析一阶和二阶导数的理论及其与牛顿-拉夫森最优化技术的计算实现。给出了一些数值结果以说明该方法的性能。 (C)1995 John Wiley and Sons,Inc. [参考:29]

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