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Unbiased parameter estimation of the Neyman-Scott model for rainfall simulation with related confidence interval

机译:相关置信区间的降雨模拟Neyman-Scott模型的无偏参数估计

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The Neyman-Scott rectangular pulses model is a clustered point process in time. This article presents a new method of parameters estimation for this model applied to rainfall simulation. It is based on a modified method of moments using two temporal scales of aggregation. A simple algebraic computation leads to reduce the number of parameters estimated by minimisation. Indeed two parameters are obtained by minimisation while the three others can be directly computed. The optimisation method used is based on the Nelder-Mead simplex. The minimisation procedure is stable with regard to the starting point and always converges. The related approximate confidence interval is obtained using the delta method and block bootstrap techniques. The validation is carried out using the rainfall station of Payerne situated on the Swiss Plateau. 100series of 10 years of hourly rainfall have been generated for both a summer and a winter month. From the obtained simulated series 100 sets of parameters have been determined. These parameters estimators are unbiased. (C) 2004 Elsevier B.V. All rights reserved. [References: 26]
机译:Neyman-Scott矩形脉冲模型是时间上的聚集点过程。本文介绍了用于降雨模拟的该模型参数估计的新方法。它基于使用两个时间聚合尺度的矩的修改方法。简单的代数计算可减少通过最小化估计的参数数量。实际上,通过最小化获得了两个参数,而其他三个参数则可以直接计算。所使用的优化方法基于Nelder-Mead单纯形法。最小化过程相对于起点是稳定的,并且始终收敛。使用delta方法和块自举技术可获得相关的近似置信区间。验证是通过位于瑞士高原的Payerne降雨站进行的。夏季和冬季两个月都产生了100系列的10年每小时降雨。从获得的模拟系列中,已经确定了100组参数。这些参数估计量是无偏的。 (C)2004 Elsevier B.V.保留所有权利。 [参考:26]

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