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Identification of hot water end-use process of electric water heaters from energy measurements

机译:从能量测量中识别电热水器加热器的热水终用过程

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This paper presents an algorithm for the identification of parameters for a stochastic hot water end-use process that drives a homogeneous population of thermostatically controlled electric water heaters (EWH). Usually, only metered interval consumption data (kWh) is collected and the hot water end-use process is unobservable to utility and aggregators. However, the availability of EWHs for demand response (DR) is closely coupled with the hot water end-use process. In this context, the hot water end-use process is modeled as a two-state Markov chain (Use / No use), which causes the thermostatic ON-OFF switching process to behave as a Markov renewal process (MRP). A set of first passage-time problems is developed to obtain the moments of the transition probability densities of the MRP. These problems are addressed by establishing a system of coupled partial differential equations characterizing the temperature evolution of the EWH population. A key quantity in the methodology for estimating the parameters is the total time an EWH is ON within a period of interest. It is referred to as the total busy time. Total busy time in this approach is a random variable for which analytical expressions of the moments are developed as a function of the metered window length. The latter expressions become the basis of a hot water demand model identification algorithm which is validated using agent-based simulations of EWHs.
机译:本文介绍了一种用于识别用于随机热水最终用途过程的参数的算法,其驱动均匀控制的电热水加热器(EWH)的均匀群体。通常,仅收集计量间隔消耗数据(KWH),并且热水最终使用过程是对实用性和聚合器的不可接受的。但是,EWH的供应响应(DR)的可用性与热水最终用途过程密切联接。在这种情况下,热水最终使用过程被建模为双态马尔可夫链(使用/不使用),这导致恒温接通切换过程表现为Markov更新过程(MRP)。开发了一组第一通道问题以获得MRP的过渡概率密度的瞬间。通过建立表征eWh群体的温度演变的耦合局部微分方程的系统来解决这些问题。用于估计参数的方法中的一个关键数量是EWH在感兴趣时段内的总时间。它被称为总繁忙时间。这种方法中的总繁忙时间是随机变量,其将矩的分析表达式作为计量窗口长度的函数开发。后一种表达成为热水需求模型识别算法的基础,该算法使用基于代理的EWH模拟验证。

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