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Design of an optimal Chebyshev-expanded discrimination function for globular proteins

机译:球蛋白的最佳切比雪夫扩展判别函数的设计

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摘要

We describe the construction of a scoring function designed to model the free energy of protein folding. An optimization technique is used to determine the best functional forms of the hydrophobic, residue-residue and hydrogen-bonding components of the potential. The scoring function is expanded by use of Chebyshev polynomials, the coefficients of which are determined by minimizing the score, in units of standard deviation, of native structures in the ensembles of alternate decoy conformations. The derived effective potential is then tested on decoy sets used conventionally in such studies. Using our scoring function, we achieve a high level of discrimination between correct and incorrect folds. In addition, our method is able to represent functions of arbitrary shape with fewer parameters than the usual histogram potentials of similar resolution. Finally, our representation can be combined easily with many optimization methods, because the total energy is a linear function of the parameters. Our results show that the techniques of Z-score optimization and Chebyshev expansion work well.
机译:我们描述了一个得分函数的构建,该函数旨在模拟蛋白质折叠的自由能。优化技术用于确定电位的疏水,残基和氢键组分的最佳功能形式。通过使用Chebyshev多项式扩展评分功能,该多项式的系数通过最小化替代诱饵构象集合体中自然结构的得分(以标准差为单位)来确定。然后在此类研究中常规使用的诱饵装置上测试得出的有效电位。使用我们的计分功能,我们可以在正确和错误折叠之间实现高度区分。另外,与具有相似分辨率的常规直方图电位相比,我们的方法能够用较少的参数表示任意形状的函数。最后,由于总能量是参数的线性函数,因此我们的表示可以轻松地与许多优化方法组合。我们的结果表明Z分数优化和Chebyshev扩展技术效果很好。

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