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A Monte Carlo method for thermal building simulation

机译:热建筑模拟的蒙特卡洛方法

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摘要

A simplified Monte Carlo method for finding an approximation of the building inside temperature distribution is given. Present simulation techniques are either over-simplified and use only a deterministic method, or are highly complex stochastic models. The new method consists of a Monte Carlo approach to find typical input distributions, used in conjunction with a more traditional deterministic building thermal simulation model. The output distribution is obtained by estimating the output distribution from a carefully selected sample of input distributions. Radiation and temperature input data are simulated separately, and then the combined effect is found with a numerical convolution integral. Because the convolution integral is only strictly valid for independent variables, a verification study is also presented, using four different buildings and five different ventilation rates. Complete experimental verification of the method requires measuring the inside temperature distribution for 5 years, with five different ventilation rates for the same four buildings. This was out of the timeframe of this study. Therefore, the method was verified by comparison of results obtained with the new technique and comprehensive results obtained by simulating every day for the same period with historical weather data. The results show that the average predicted temperature error is 0.68℃, with a standard deviation of 1.37℃. The verification thus shows that by using the new Monte Carlo method a good approximation can be found for the inside temperature distribution by using only 4% of the days from the 5-year period.
机译:给出了一种简化的蒙特卡洛方法,用于寻找建筑物内部温度分布的近似值。当前的仿真技术要么过于简化,仅使用确定性方法,要么是高度复杂的随机模型。新方法包括用于查找典型输入分布的蒙特卡洛方法,与更传统的确定性建筑热模拟模型结合使用。通过从精心选择的输入分布样本中估算输出分布来获得输出分布。分别模拟辐射和温度输入数据,然后使用数值卷积积分找到组合效果。由于卷积积分仅对自变量严格有效,因此还提出了使用四个不同建筑物和五个不同通风率的验证研究。要对该方法进行完整的实验验证,需要测量5年的内部温度分布,并且要对同一栋四座建筑物采用五种不同的通风速率。这超出了本研究的时间范围。因此,该方法通过比较使用新技术获得的结果和通过使用历史天气数据对同一时期的每天模拟获得的综合结果进行验证。结果表明,平均预测温度误差为0.68℃,标准偏差为1.37℃。因此,验证表明,通过使用新的蒙特卡洛方法,仅使用5年周期中的4%,就可以找到内部温度分布的良好近似值。

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