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Brute force meets Bruno force in parameter optimisation: introduction of novel constraints for parameter accuracy improvement by symbolic computation

机译:在参数优化方面,蛮力与布鲁诺力相遇:引入了新的约束条件,可通过符号计算提高参数精度

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摘要

Recent remarkable advances in computer performance have enabled us to estimate parameter values by the huge power of numerical computation, the so-called 'Brute force', resulting in the high-speed simultaneous estimation of a large number of parameter values. However, these advancements have not been fully utilised to improve the accuracy of parameter estimation. Here the authors review a novel method for parameter estimation using symbolic computation power, 'Bruno force', named after Bruno Buchberger, who found the Grobner base. In the method, the objective functions combining the symbolic computation techniques are formulated. First, the authors utilise a symbolic computation technique, differential elimination, which symbolically reduces an equivalent system of differential equations to a system in a given model. Second, since its equivalent system is frequently composed of large equations, the system is further simplified by another symbolic computation. The performance of the authors' method for parameter accuracy improvement is illustrated by two representative models in biology, a simple cascade model and a negative feedback model in comparison with the previous numerical methods. Finally, the limits and extensions of the authors?? method are discussed, in terms of the possible power of 'Bruno force' for the development of a new horizon in parameter estimation.
机译:最近计算机性能的显着进步使我们能够通过巨大的数值计算能力(即所谓的“蛮力”)来估计参数值,从而可以高速同时估计大量参数值。然而,这些进步还没有被完全利用来提高参数估计的准确性。在这里,作者回顾了一种使用符号计算能力进行参数估计的新颖方法,即“布鲁诺力”,以布鲁诺·布赫贝格(Bruno Buchberger)的名字命名,布鲁诺·布奇贝格(Bruno Buchberger)发现了Grobner基。在该方法中,制定了结合符号计算技术的目标函数。首先,作者利用了一种符号计算技术,即微分消除,该技术将等价的微分方程组简化为给定模型中的系统。其次,由于其等效系统通常由大方程组成,因此该系统通过另一种符号计算得以进一步简化。通过生物学上的两个代表性模型,即与以前的数值方法相比,一个简单的级联模型和一个负反馈模型,可以说明作者改进参数精度方法的性能。最后,作者的限制和扩展?讨论了“布鲁诺力”可能为参数估计开辟新视野的方法。

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