Long-Range Persistence in Geophysical Time Series

This document was uploaded by one of our users. The uploader already confirmed that they had the permission to publish it. If you are author/publisher or own the copyright of this documents, please report to us by using this DMCA report form.

Simply click on the Download Book button.

Yes, Book downloads on Ebookily are 100% Free.

Sometimes the book is free on Amazon As well, so go ahead and hit "Search on Amazon"

Advances in Geophysics, Vol. 40 systematically compares many of the currently used statistical approaches to time series analysis and modeling to evaluate each method's robustness and application to geophysical datasets. This volume tackles the age-old problem of how to evaluate the relative roles of deterministic versus stochastic processes (signal vs noise) in their observations. The book introduces the fundamentals in sections titled "1.2 What is a Time Series? " and "1.3 How is a Time Series Quantified?", before diving into Spectral Analysis, Semivariograms, Rescaled-Range Analysis and Wavelet Analysis. The second half of the book applies their self-affine analysis to a number of geophysical time series (historical temperature records, drought hazard assessment, sedimentation in the context of hydrocarbon bearing strata, variability of the Earth's magnetic field).This volume explores in detail one of the main components of noise, that of long-range persistence or memory. The first chapter is a broad summary of theory and techniques of long-range persistence in time series; the second chapter is the application of long-range persistence to a variety of geophysical time series.

Author(s): Renata Dmowska and Barry Saltzman (Eds.)
Series: Advances in Geophysics 40
Edition: 1
Publisher: Elsevier, Academic Press
Year: 1999

Language: English
Pages: iii-xi, 1-175
Tags: Физика;Периодика по физике;Advances in Geophysics;

Content:
Edited by
Page iii

Copyright page
Page iv

Contributors
Page vii

Preface
Pages ix-xi
Donald L. Turcotte, Jon D. Pelletier, Bruce D. Malamud

Self-Affine Time Series: I. Generation and Analyses Original Research Article
Pages 1-90
Bruce D. Malamud, Donald L. Turcotte

Self-Affine Time Series: II. Applications and Models Original Research Article
Pages 91-166
Jon D. Pelletier, Donald L. Turcotte

Index
Pages 167-175