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Optimal design of non-linear Temperature Programmed Reduction (TPR) experiments

机译:非线性温度减少(TPR)实验的最佳设计

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The experimental method of temperature programmed reduction (TPR) is extended by application of non-constant temperature gradients. An optimal control problem is formulated with the D-optimality criterion as the objective function and ordinary differential equations (ODEs) as constraints. The problem is solved for systems with a single reaction and with two consecutive reactions. The results show that optimal nonlinear temperature profiles promise to yield lower variances of the estimated parameters when compared to experiments with the best linear temperature profile. To improve the applicability of this approach under lab conditions, reduced problems are formulated with considerably fewer degrees of freedom that can be solved more reliably. The optima of the reduced problems approximate those of the full problems very well.
机译:通过施加非恒定温度梯度,延长温度减少(TPR)的实验方法。用D-Optimaly标准作为目标函数和常规方程(ODES)作为约束来配制最佳控制问题。对于具有单一反应的系统和两个连续反应来解决问题。结果表明,与具有最佳线性温度曲线的实验相比,最佳非线性温度分布承诺产生估计参数的较低差异。为了在实验室条件下提高这种方法的适用性,减少了可能更可靠地解决的自由度较少的损失。减少问题的最佳概率近似于完全问题的问题。

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    《ESCAPE-19》|2009年||共5页
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