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A nonparametric bootstrapping method for synthetically generating daily precipitation, water supply, and irrigation demand for rainwater harvesting system storage sizing

机译:一种非参数自举方法,用于合成产生雨水收集系统存储规模的每日降水量,供水量和灌溉需求

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This article describes a nonparametric bootstrapping method for synthetically generating daily precipitation, water supply, and irrigation demand for rainwater harvesting (RWH) system storage sizing and reliability determination. The method is illustrated using the case example of determining storage size and associated reliability outcomes for residential RWH systems that provide for the outdoor landscape irrigation demands of single-family homes in Broward and Palm Beach Counties, located in Southeast Florida, U.S.A. The method is useful not only for individual property owners, RWH system designers, and contractors, but also for policy makers who wish to analyze potential savings in water and energy amounts and costs that could result from widespread deployment of residential RWH systems, as discussed in Wurthmann (2019). The method can be easily implemented in Excel and is unique in its combination of:?precision – determines daily levels of precipitation, water supply, and irrigation demand, incorporating the effects of seasonality,?adaptability – user specified historical rainfall data and functional relationships between precipitation and water supply and demand are fully customizable, and?portability – the nonparametric bootstrapping approach overcomes the key challenge posed by parametric stochastic methods; that statistical relationships describing rainfall processes derived in one location are likely not applicable to other locations.
机译:本文介绍了一种非参数自举方法,用于综合生成日降水量,供水量和雨水收集(RWH)系统存储大小和可靠性确定的灌溉需求。以确定住宅RWH系统的存储大小和相关可靠性结果的案例为例说明该方法,该系统可满足位于美国东南佛罗里达州Broward和Palm Beach县的单户住宅的室外景观灌溉需求。如Wurthmann(2019)所述,不仅对于个人财产所有人,RWH系统设计者和承包商,而且对于希望分析由于住宅RWH系统的广泛部署而可能节省的水和能源数量以及成本的潜在政策制定者。该方法可以在Excel中轻松实现,并且在以下方面具有独特性:精度–确定每日的降水量,供水量和灌溉需求,并结合季节性,适应性的影响–用户指定的历史降雨数据以及两者之间的功能关系降水和水的供需是完全可定制的,并且具有可移植性–非参数自举方法克服了参数随机方法带来的主要挑战;描述一个位置导出的降雨过程的统计关系可能不适用于其他位置。

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