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Paul S. P. Cowpertwait

Researcher at Massey University

Publications -  37
Citations -  2193

Paul S. P. Cowpertwait is an academic researcher from Massey University. The author has contributed to research in topics: Stochastic modelling & Point process. The author has an hindex of 19, co-authored 37 publications receiving 2111 citations. Previous affiliations of Paul S. P. Cowpertwait include Auckland University of Technology & University at Albany, SUNY.

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Book

Introductory Time Series with R

TL;DR: This book gives a step-by-step introduction to analysing time series using the open source software R, and each time series model is motivated with practical applications, and is defined in mathematical notation.
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RainSim: A spatial-temporal stochastic rainfall modelling system

TL;DR: The ability of the improved model to match observed statistics and extremes is illustrated as an application to the Dommel catchment on the Netherlands/Belgian border illustrates the ability of this robust and well tested stochastic rainfall field generator to match observations and extremes.
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Stochastic point process modelling of rainfall. I. Single-site fitting and validation

TL;DR: In this paper, a Newman-Scott clustered point process model for rainfall is developed for use in storm sewer rehabilitation studies in the UK, where predictions are needed of the frequency of system overloading for existing and upgraded conditions.
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Further developments of the neyman‐scott clustered point process for modeling rainfall

TL;DR: Additional properties are derived, such as the probability of an arbitrary interval of any chosen length being dry, which is a desirable property to have, and is often used for fitting stochastic rainfall models to field data.
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A Generalized Spatial-Temporal Model of Rainfall Based on a Clustered Point Process

TL;DR: In this article, a simple stochastic spatial-temporal model of rainfall is presented and fit to hourly rainfall data taken from six sites in the Thames basin, UK, where the arrival times of rain cells occur in a clustered point process, and the intensity of each cell is a random variable that remains constant over the area of the disc and throughout the lifetime of the cell.