Muutke küpsiste eelistusi

Time Series Analysis and Its Applications: With R Examples Fourth Edition 2017 [Pehme köide]

  • Formaat: Paperback / softback, 562 pages, kõrgus x laius: 235x155 mm, kaal: 1464 g, 70 Illustrations, color; 78 Illustrations, black and white; XIII, 562 p. 148 illus., 70 illus. in color., 1 Paperback / softback
  • Sari: Springer Texts in Statistics
  • Ilmumisaeg: 19-Apr-2017
  • Kirjastus: Springer International Publishing AG
  • ISBN-10: 3319524518
  • ISBN-13: 9783319524511
Teised raamatud teemal:
  • Pehme köide
  • Hind: 95,02 €*
  • * hind on lõplik, st. muud allahindlused enam ei rakendu
  • Tavahind: 111,79 €
  • Säästad 15%
  • Raamatu kohalejõudmiseks kirjastusest kulub orienteeruvalt 2-4 nädalat
  • Kogus:
  • Lisa ostukorvi
  • Tasuta tarne
  • Tellimisaeg 2-4 nädalat
  • Lisa soovinimekirja
  • Formaat: Paperback / softback, 562 pages, kõrgus x laius: 235x155 mm, kaal: 1464 g, 70 Illustrations, color; 78 Illustrations, black and white; XIII, 562 p. 148 illus., 70 illus. in color., 1 Paperback / softback
  • Sari: Springer Texts in Statistics
  • Ilmumisaeg: 19-Apr-2017
  • Kirjastus: Springer International Publishing AG
  • ISBN-10: 3319524518
  • ISBN-13: 9783319524511
Teised raamatud teemal:
Time Series Analysis and Its Applications, presents a comprehensive treatment of both time and frequency domain methods with accompanying theory. Extensive examples illustrate solutions to climate change, monitoring a nuclear test ban treaty, evaluating the volatility of an asset, and more.

The fourth edition of this popular graduate textbook, like its predecessors, presents a balanced and comprehensive treatment of both time and frequency domain methods with accompanying theory. Numerous examples using nontrivial data illustrate solutions to problems such as discovering natural and anthropogenic climate change, evaluating pain perception experiments using functional magnetic resonance imaging, and monitoring a nuclear test ban treaty.

The book is designed as a textbook for graduate level students in the physical, biological, and social sciences and as a graduate level text in statistics. Some parts may also serve as an undergraduate introductory course. Theory and methodology are separated to allow presentations on different levels. In addition to coverage of classical methods of time series regression, ARIMA models, spectral analysis and state-space models, the text includes modern developments including categorical time series analysis, multivariate spectral methods, long memory series, nonlinear models, resampling techniques, GARCH models, ARMAX models, stochastic volatility, wavelets, and Markov chain Monte Carlo integration methods.

This edition includes R code for each numerical example in addition to Appendix R, which provides a reference for the data sets and R scripts used in the text in addition to a tutorial on basic R commands and R time series. An additional file is available on the book’s website for download, making all the data sets and scripts easy to load into R.

Arvustused

The authors have to be congratulated for their ability to describe in a book of less than 600 pages such a variety of topics and methods, together with scripts allowing the reproduction of the results, for so many real examples. It is a valuable contribution with a strong statistical orientation and a carefully designed pleasant typography. (Anna Bartkowiak, ISCB News, iscb.info, Issue 65, June, 2018)









The chapters are nicely structured, well presented and motivated. it provides sufficient exercise questions making it easier for adoption as a graduate textbook. The book will be equally attractive to graduate students, practitioners, and researchers in the respective fields. The book contributes stimulating and substantial knowledge for time series analysis for the benefit of a host of community and exhibits the use and practicality of the fabulous subject statistics. (S. Ejaz Ahmed, Technometrics, Vol. 59 (4), November, 2017)

Preface to the Fourth Edition v
Preface to the Third Edition vii
1 Characteristics of Time Series
1(44)
1.1 The Nature of Time Series Data
2(6)
1.2 Time Series Statistical Models
8(7)
1.3 Measures of Dependence
15(4)
1.4 Stationary Time Series
19(7)
1.5 Estimation of Correlation
26(7)
1.6 Vector-Valued and Multidimensional Series
33(12)
Problems
38(7)
2 Time Series Regression and Exploratory Data Analysis
45(30)
2.1 Classical Regression in the Time Series Context
45(9)
2.2 Exploratory Data Analysis
54(11)
2.3 Smoothing in the Time Series Context
65(10)
Problems
70(5)
3 ARIMA Models
75(90)
3.1 Autoregressive Moving Average Models
75(13)
3.2 Difference Equations
88(6)
3.3 Autocorrelation and Partial Autocorrelation
94(6)
3.4 Forecasting
100(13)
3.5 Estimation
113(18)
3.6 Integrated Models for Nonstationary Data
131(4)
3.7 Building ARIMA Models
135(7)
3.8 Regression with Autocorrelated Errors
142(3)
3.9 Multiplicative Seasonal ARIMA Models
145(20)
Problems
154(11)
4 Spectral Analysis and Filtering
165(76)
4.1 Cyclical Behavior and Periodicity
166(6)
4.2 The Spectral Density
172(7)
4.3 Periodogram and Discrete Fourier Transform
179(10)
4.4 Nonparametric Spectral Estimation
189(14)
4.5 Parametric Spectral Estimation
203(3)
4.6 Multiple Series and Cross-Spectra
206(5)
4.7 Linear Filters
211(6)
4.8 Lagged Regression Models
217(5)
4.9 Signal Extraction and Optimum Filtering
222(4)
4.10 Spectral Analysis of Multidimensional Series
226(15)
Problems
229(12)
5 Additional Time Domain Topics
241(48)
5.1 Long Memory ARMA and Fractional Differencing
241(9)
5.2 Unit Root Testing
250(3)
5.3 GARCH Models
253(9)
5.4 Threshold Models
262(4)
5.5 Lagged Regression and Transfer Function Modeling
266(6)
5.6 Multivariate ARMAX Models
272(17)
Problems
285(4)
6 State Space Models
289(96)
6.1 Linear Gaussian Model
290(4)
6.2 Filtering, Smoothing, and Forecasting
294(10)
6.3 Maximum Likelihood Estimation
304(9)
6.4 Missing Data Modifications
313(5)
6.5 Structural Models: Signal Extraction and Forecasting
318(3)
6.6 State-Space Models with Correlated Errors
321(7)
6.6.1 ARMAX Models
323(1)
6.6.2 Multivariate Regression with Autocorrelated Errors
324(4)
6.7 Bootstrapping State Space Models
328(5)
6.8 Smoothing Splines and the Kalman Smoother
333(3)
6.9 Hidden Markov Models and Switching Autoregression
336(12)
6.10 Dynamic Linear Models with Switching
348(12)
6.11 Stochastic Volatility
360(7)
6.12 Bayesian Analysis of State Space Models
367(18)
Problems
378(7)
7 Statistical Methods in the Frequency Domain
385(88)
7.1 Introduction
385(3)
7.2 Spectral Matrices and Likelihood Functions
388(2)
7.3 Regression for Jointly Stationary Series
390(9)
7.4 Regression with Deterministic Inputs
399(8)
7.5 Random Coefficient Regression
407(2)
7.6 Analysis of Designed Experiments
409(14)
7.7 Discriminant and Cluster Analysis
423(16)
7.8 Principal Components and Factor Analysis
439(16)
7.9 The Spectral Envelope
455(18)
Problems
466(7)
Appendix A Large Sample Theory
473(20)
A.1 Convergence Modes
473(7)
A.2 Central Limit Theorems
480(4)
A.3 The Mean and Autocorrelation Functions
484(9)
Appendix B Time Domain Theory
493(12)
B.1 Hilbert Spaces and the Projection Theorem
493(4)
B.2 Causal Conditions for ARMA Models
497(2)
B.3 Large Sample Distribution of the AR Conditional Least Squares Estimators
499(3)
B.4 The Wold Decomposition
502(3)
Appendix C Spectral Domain Theory
505(28)
C.1 Spectral Representation Theorems
505(4)
C.2 Large Sample Distribution of the Smoothed Periodogram
509(10)
C.3 The Complex Multivariate Normal Distribution
519(5)
C.4 Integration
524(4)
C.4.1 Riemann-Stieltjes Integration
524(2)
C.4.2 Stochastic Integration
526(2)
C.5 Spectral Analysis as Principal Component Analysis
528(3)
C.6 Parametric Spectral Estimation
531(2)
Appendix R R Supplement
533(12)
R.1 First Things First
533(1)
R.2 Astsa
533(1)
R.3 Getting Started
534(4)
R.4 Time Series Primer
538(7)
R.4.1 Graphics
541(4)
References 545(12)
Index 557
Robert H. Shumway, PhD, is Professor Emeritus of Statistics at the University of California, Davis. He is a Fellow of the American Statistical Association and a member of the International Statistical Institute. He won the 1986 American Statistical Association Award for Outstanding Statistical Application and the 1992 Communicable Diseases Center Statistics Award; both awards were for joint papers on time series applications. He is also the author of a Prentice-Hall text on applied time series analysis and served as a Departmental Editor for the Journal of Forecasting and Associate Editor for the Journal of the American Statistical Association.

David S. Stoffer, PhD, is Professor of Statistics at the University of Pittsburgh. He is a Fellow of the American Statistical Association and has made seminal contributions to the analysis of categorical time series. David won the 1989 American Statistical Association Award for Outstanding Statistical Application in a joint paper analyzing categorical time series arising in infant sleep-state cycling. He is currently a Departmental Editor of the Journal of Forecasting and an Associate Editor of the Annals of Statistical Mathematics. He has served as Program Director in the Division of Mathematical Sciences at the National Science Foundation and as Associate Editor for the Journal of the American Statistical Association.