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Kriging with trend functions nonlinear in their parameters: Theory and application in enzyme kinetics

机译:具有趋势功能非线性的克里格在其参数中:理论与应用酶动力学

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摘要

Kriging is an interpolation method commonly applied in empirical modeling for approximating functional relationships between impact factors and system response. The interpolation is based on a statistical analysis of given data and can optionally include a priori defined trend functions. However, Kriging can so far only be used with trend functions that are linear with respect to the parameters. In this contribution, we present an extension of the Kriging approach for handling trend functions that are nonlinear in their parameters. Our approach is based on Taylor linearization combined with an iterative parameter estimation procedure whose solution is practically computed via a root finding problem. We demonstrate our novel approach with measurement data from the application field of biocatalysis.
机译:Kriging是一种内插方法,通常应用于近似碰撞因子与系统响应之间的功能关系。 插值基于给定数据的统计分析,并且可以可选地包括先验定义的趋势函数。 然而,到目前为止只能与参数线性线性的趋势函数一起使用克里格。 在这一贡献中,我们展示了用于处理在其参数中非线性的趋势函数的Kriging方法的扩展。 我们的方法基于泰勒线性化与迭代参数估计过程相结合,其解决方案实际上通过根发现问题计算。 我们展示了我们具有来自生物分析施用领域的测量数据的新方法。

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