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Interpolating Moving Least Squares Methods for Fitting Potential Energy Surfaces: Detailed Analysis of One-Dimensional Applications

机译：用于拟合势能面的插值移动最小二乘法：一维应用的详细分析

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Gia G. Maisuradze; Donald L. Thompson; Albert F. Wagner; Michael Minkoff;
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年度 2013
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1. Gradient incorporation in one-dimensional applications of interpolating moving least-squares methods for fitting potential energy surfaces [J] . Igor V. Tokmakov, Albert F. Wagner, Michael Minkoff Theoretical chemistry accounts . 2007,第4期

机译：一维应用中的梯度合并，以内插移动最小二乘法来拟合势能面
2. Gradient incorporation in one-dimensional applications of interpolating moving least-squares methods for fitting potential energy surfaces [J] . Igor V. Tokmakov, Albert F. Wagner, Michael Minkoff, Theoretical Chemistry Accounts . 2007,第4期

机译：一维应用内插移动最小二乘法拟合势能面的梯度合并
3. Interpolating moving least-squares methods for fitting potential energy surfaces: Analysis of an application to a six-dimensional system [J] . Maisuradze GG, Kawano A, Thompson DL, The Journal of Chemical Physics . 2004,第21期

机译：内插移动最小二乘法以拟合势能面：六维系统应用分析
4. Artificial joint surface fitting based on moving least squares methods [C] . Jin Xiangyang Proceedings of the 29th Chinese Control Conference . 2010

机译：基于移动最小二乘法的人工关节面拟合
5. Semiclassical calculations of tunneling using interpolating moving least-squares potentials. [D] . Pham, Phong. 2012

机译：使用内插移动最小二乘势的隧道效应的半经典计算。
6. Enhanced Sampling of the Molecular Potential Energy Surface Using Mutually Orthogonal Latin Squares: Application to Peptide Structures [O] . K. Vengadesan, N. Gautham 2003

机译：使用相互正交的拉丁方增强分子势能表面的采样：应用于肽结构。
7. Interpolating Moving Least-Squares Methods for Fitting Potential Energy Surfaces: Analysis of an Application to a Six-Dimensional System [O] . Gia G. Maisuradze, Akio Kawano, Donald L. Thompson, 2013

机译：用于拟合势能面的插值移动最小二乘法：六维系统的应用分析
8. COMPLEX:A LEAST SQUARES METHOD FOR FITTING QUADRATICALLY INTERPOLATED TABLES TO A TWO-DIMENSIONAL DATA ARRAY [R] . Richard H. White 1964

机译：复杂：用于将二次插值表安装到二维数据阵列的最小二乘法

Interpolating Moving Least Squares Methods for Fitting Potential Energy Surfaces: Detailed Analysis of One-Dimensional Applications

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