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Improved Ashrae method for BHE field design at 10 tear horizon

机译:改进的Ashrae方法用于10撕裂水平下的BHE场设计

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Among the strategies for borehole heat exchanger (BHE) field design, the Ashrae method is a powerful and fast procedure for the prediction of the BHE field length required by the building monthly heat load profile. The method needs the calculation of the Temperature Penalty, a key parameter that takes into account the error introduced by the infinite cylindrical source (ICS) solution of the conduction problem with respect to the "true" g-function solution. Recently the Authors proposed a modification of the original Ashrae (Kavanaugh and Rafferty) method which maintains the simplicity of the original Ashrae model while dramatically improving the estimations of the required BHE field length and geometry without calculating any g-function and with no need of special algorithms or computer codes. The new method (To method) is centred on a scheme where eight heat sources are thermally interfering with the current BHE source: optimum constants and new model validation had been calculated with reference to a set of more than 200 BHE design configurations described by the pertaining temperature response factors (i.e. g-functions). In this paper the validation of the To model is further carried on in order to prove the model robustness while the design input quantities (BHE depth, ground properties, mutual importance of Ashrae three load sequences) are changed to cover most of practical cases in borefield design. In particular a further simple term is introduced (and discussed) in To Fourier number calculation which enables the present model to assure high accuracy also when the BHE depth is significantly different from usual values, say from short to very deep BHEs (60-240 meters). (C) 2015 Elsevier B.V. All rights reserved.
机译:在钻孔换热器(BHE)现场设计策略中,Ashrae方法是预测建筑物每月热负荷曲线所需的BHE场长的强大而快速的过程。该方法需要计算温度惩罚,这是一个关键参数,考虑到传导问题的无限圆柱源(ICS)解决方案相对于“真” g函数解决方案引入的误差。最近,作者提出了对原始Ashrae方法(Kavanaugh和Rafferty)的修改,该方法在保持原始Ashrae模型简单性的同时,极大地改进了对所需BHE场长和几何形状的估计,而无需计算任何g函数,并且不需要特殊的方法。算法或计算机代码。新方法(To方法)以以下方案为中心:八个热源热干扰当前的BHE源:最佳常数和新模型验证已参考相应的200多个BHE设计配置进行了计算。温度响应因子(即g函数)。为了证明模型的鲁棒性,本文进一步进行了To模型的验证,同时改变了设计输入量(BHE深度,地面特性,Ashrae的三个荷载序列的相互重要性)以涵盖井田中的大多数实际情况。设计。特别是在傅立叶数计算中引入(并讨论了)另一个简单术语,这使当前模型即使在BHE深度与通常值显着不同(例如从短到非常深的BHE)(60-240米)时也能确保高精度)。 (C)2015 Elsevier B.V.保留所有权利。

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