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Francq, Christian GARCH Models eBook

GARCH Models

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eBook Publisher: John Wiley & Sons
Imprint: Wiley

Format: ePub Encrypted (DRM)


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This book provides a comprehensive and systematic approach to understanding GARCH time series models and their applications whilst presenting the most advanced results concerning the theory and practical aspects of GARCH. The probability structure of standard GARCH models is studied in detail as well as statistical inference such as identification, estimation and tests. The book also provides coverage of several extensions such as asymmetric and multivariate models and looks at financial applications.

Key features: Provides up-to-date coverage of the current research in the probability, statistics and econometric theory of GARCH models. Numerous illustrations and applications to real financial series are provided. Supporting website featuring R codes, Fortran programs and data sets. Presents a large collection of problems and exercises.

This authoritative, state-of-the-art reference is ideal for graduate students, researchers and practitioners in business and finance seeking to broaden their skills of understanding of econometric time series models.

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Title of eBook: GARCH Models
Release Date: 06-24-2011
Publisher: Wiley

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Parent title GARCH Models
Encrypted (DRM) Yes
SKU 9780470670040
File size 6769
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GARCH Models


Chapter One

Classical Time Series Models and Financial Series

The standard time series analysis rests on important concepts such as stationarity, autocorrelation, white noise, innovation, and on a central family of models, the autoregressive moving average (ARMA) models. We start by recalling their main properties and how they can be used. As we shall see, these concepts are insufficient for the analysis of financial time series. In particular, we shall introduce the concept of volatility, which is of crucial importance in finance.

In this chapter, we also present the main stylized facts (unpredictability of returns, volatility clustering and hence predictability of squared returns, leptokurticity of the marginal distributions, asymmetries, etc.) concerning financial series.

1.1 Stationary Processes

Stationarity plays a central part in time series analysis, because it replaces in a natural way the hypothesis of independent and identically distributed (iid) observations in standard statistics.

Consider a sequence of real random variables (Xt)t]member of]Z, defined on the same probability space. Such a sequence is called a time series, and is an example of a discrete-time stochastic process.

We begin by introducing two standard notions of stationarity.

Definition 1.1 (Strict stationarity) The process (Xt) is said to be strictly stationary if the vectors (X1, ..., Xk)' and (X1+h, ..., Xk+h)' have the same joint distribution, for any k N and any h [member of] Z.

The following notion may seem less demanding, because it only constrains the first two moments of the variables Xt, bu

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