Space-Time Point Processes : An Applied Statistics Course (Springer Texts in Statistics)

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Space-Time Point Processes : An Applied Statistics Course (Springer Texts in Statistics)

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  • 製本 Hardcover:ハードカバー版
  • 商品コード 9783032207890

Description

The book focuses on applied methodology, and summarizes the main issues in the practical applications associated with space-time point processes. In particular, the questions addressed in this book are:

  • How can one summarize space-time point process data?
  • How are space-time point processes modeled?
  • What are the different ways of estimating parameters in space-time point process models, and how do they compare?
  • How can space-time point process models be estimated non-parametrically?
  • What techniques exist for assessing how well a space-time point process model fits to data, or for comparing the fit of multiple models?
  • How can one use a space-time point process model to forecast the probability of future events? 

Applied examples are used throughout the book, and the text includes R code for implementing all the techniques discussed in the book. The book covers standard, classical methods for point processes, such as Poisson processes, Cox processes, Neyman-Scott processes, Hawkes models, conditiona

Chapter 1 Introduction.- Chapter 2 Models.- Chapter 3 Estimation.-Chapter 4 Adjectives.- Chapter 5 Model evaluation.

Frederic Schoenberg has been a professor of Statistics at UCLA since 1998, serving as Chair of Statistics from 2012 to 2015 and Director of the Masters of Applied Statistics program since 2018. His research specializes in point processes and their applications in the environmental sciences, especially to the study of earthquakes, wildfires, crimes, and epidemic diseases. He is Associate Editor for Annals of Applied Statistics, founder and co-Editor of the Journal of Environmental Statistics, and Board Member of International Journal of Environmental Research and Public Health (IJERPH) Section for Health Care Sciences and Services. In 2017, he published the 2nd edition of his book, An Introduction to Probability with Texas Hold'em Examples.


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