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Science/Engineering Probability and Mathematical Statistics, Vol. 22: The Spectral Analysis of Time Series

Posted on 2010-03-15




Name:Science/Engineering Probability and Mathematical Statistics, Vol. 22: The Spectral Analysis of Time Series
ASIN/ISBN:0124192513
Language:English
File size:13 Mb
Publish Date: 1995-05
ISBN: 0124192513
Pages: 366 pages
File Type: PDF
File Size: 13 MB
Other Info: Academic Press
   Science/Engineering Probability and Mathematical Statistics, Vol. 22: The Spectral Analysis of Time Series

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Lambert Herman Koopmans, "Probability and Mathematical Statistics, Vol. 22: The Spectral Analysis of Time Series"

To tailor time series models to a particular physical problem and to follow the working of various techniques for processing and analyzing data, one must understand the basic theory of spectral (frequency domain) analysis of time series. This classic book provides an introduction to the techniques and theories of spectral analysis of time series. In a discursive style, and with minimal dependence on mathematics, the book presents the geometric structure of spectral analysis. This approach makes possible useful, intuitive interpretations of important time series parameters and provides a unified framework for an otherwise scattered collection of seemingly isolated results.

The books strength lies in its applicability to the needs of readers from many disciplines with varying backgrounds in mathematics. It provides a solid foundation in spectral analysis for fields that include statistics, signal process engineering, economics, geophysics, physics, and geology. Appendices provide details and proofs for those who are advanced in math. Theories are followed by examples and applications over a wide range of topics such as meteorology, seismology, and telecommunications.

Topics covered include Hilbert spaces; univariate models for spectral analysis; multivariate spectral models; sampling, aliasing, and discrete-time models; real-time filtering; digital filters; linear filters; distribution theory; sampling properties ofspectral estimates; and linear prediction.

Key Features

* Hilbert spaces

* univariate models for spectral analysis

* multivariate spectral models

* sampling, aliasing, and discrete-time models

* real-time filtering

* digital filters

* linear filters

* distribution theory

* sampling properties of spectral estimates

* linear prediction

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