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Sensitivity Analysis for Building Energy Simulation Model Calibration via Algorithmic Differentiation

机译:基于算法微分的建筑能耗模拟模型标定的敏感性分析

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High-fidelity building energy simulation models are software tools that are built on the well-established physical laws of thermal/hygric processes to model heating, cooling, lighting, ventilation, and energy use of buildings. They are highly nonlinear systems that involve a large number of subroutine calls and submodel switches during execution. To calibrate a building energy simulation model with good quality, parameter sensitivity analysis is well advocated, since it aims to identify those parameters in a specific building that hold more influence on the building thermal performance than others to facilitate shortening the lengthy cycle of model calibration procedures. Since simulation models are given in a large piece of source codes and encapsulate a series of submodels, the prevailing sensitivity analysis is mostly built within the framework of Monte Carlo simulation and statistics-based random sampling methods. It is computationally intensive. We propose to perform such analysis via a differential sensitivity analysis method that relies on the estimation of derivatives. A key technical challenge is that the high nonlinearity of the model prohibits any analytical differentiation, while numerical differentiation is too sensitive to step size and suffers from a truncation error. We, hence, propose to adopt an algorithmic differentiation method, which exploits the operator overload feature of object-oriented programs, to obtain accurate and robust numerical estimations of derivatives in an automated and computationally efficient way.
机译:高保真建筑能耗模拟模型是基于公认的热/水力过程物理定律构建的软件工具,用于对建筑物的供热,制冷,照明,通风和能源使用进行建模。它们是高度非线性的系统,在执行过程中涉及大量子例程调用和子模型切换。为了校准高质量的建筑能耗模拟模型,强烈建议进行参数敏感性分析,因为它的目的是识别特定建筑物中与其他建筑物相比对建筑物热性能影响更大的那些参数,以缩短模型校准程序的冗长周期。由于仿真模型是在大量源代码中给出的,并且封装了一系列子模型,因此主要的灵敏度分析主要建立在蒙特卡洛仿真和基于统计的随机抽样方法的框架内。它是计算密集型的。我们建议通过依赖于导数估计的差分灵敏度分析方法执行此类分析。关键的技术挑战是模型的高度非线性会阻止任何分析微分,而数值微分对步长过于敏感,并会出现截断误差。因此,我们建议采用一种算法微分方法,该方法利用面向对象程序的运算符重载功能,以自动且计算高效的方式获得导数的准确且鲁棒的数值估计。

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