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Time Series Analysis with Python Cookbook

You're reading from   Time Series Analysis with Python Cookbook Practical recipes for exploratory data analysis, data preparation, forecasting, and model evaluation

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Product type Paperback
Published in Jun 2022
Publisher Packt
ISBN-13 9781801075541
Length 630 pages
Edition 1st Edition
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Author (1):
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Tarek A. Atwan Tarek A. Atwan
Author Profile Icon Tarek A. Atwan
Tarek A. Atwan
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Table of Contents (18) Chapters Close

Preface 1. Chapter 1: Getting Started with Time Series Analysis 2. Chapter 2: Reading Time Series Data from Files FREE CHAPTER 3. Chapter 3: Reading Time Series Data from Databases 4. Chapter 4: Persisting Time Series Data to Files 5. Chapter 5: Persisting Time Series Data to Databases 6. Chapter 6: Working with Date and Time in Python 7. Chapter 7: Handling Missing Data 8. Chapter 8: Outlier Detection Using Statistical Methods 9. Chapter 9: Exploratory Data Analysis and Diagnosis 10. Chapter 10: Building Univariate Time Series Models Using Statistical Methods 11. Chapter 11: Additional Statistical Modeling Techniques for Time Series 12. Chapter 12: Forecasting Using Supervised Machine Learning 13. Chapter 13: Deep Learning for Time Series Forecasting 14. Chapter 14: Outlier Detection Using Unsupervised Machine Learning 15. Chapter 15: Advanced Techniques for Complex Time Series 16. Index 17. Other Books You May Enjoy

Forecasting with multiple seasonal patterns using the Unobserved Components Model (UCM)

In the previous recipe, you were introduced to MSTL to decompose a time series with multiple seasonality. Similarly, the Unobserved Components Model (UCM) is a technique that decomposes a time series (with multiple seasonal patterns), but unlike MSTL, the UCM is also a forecasting model. Initially, the UCM was proposed as an alternative to the ARIMA model and introduced by Harvey in the book Forecasting, structural time series models and the Kalman filter, first published in 1989.

Unlike an ARIMA model, the UCM decomposes a time series process by estimating its components and does not make assumptions regarding stationarity or distribution. Recall, an ARIMA model uses differencing (the d order) to make a time series stationary.

There are situations where making a time series stationary – for example, through differencing – is not achievable. The time series can also contain...

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