Applied Econometric Time Series Third Edition

Slides:



Advertisements
Similar presentations
FINANCIAL TIME-SERIES ECONOMETRICS SUN LIJIAN Feb 23,2001.
Advertisements

Autocorrelation Functions and ARIMA Modelling
Part II – TIME SERIES ANALYSIS C5 ARIMA (Box-Jenkins) Models
Applied Econometric Time Series Third Edition
Model specification (identification) We already know about the sample autocorrelation function (SAC): Properties: Not unbiased (since a ratio between two.
Slide 1 DSCI 5340: Predictive Modeling and Business Forecasting Spring 2013 – Dr. Nick Evangelopoulos Lecture 7: Box-Jenkins Models – Part II (Ch. 9) Material.
Time Series Building 1. Model Identification
R. Werner Solar Terrestrial Influences Institute - BAS Time Series Analysis by means of inference statistical methods.
Applied Econometric Time-Series Data Analysis
Economics 310 Lecture 25 Univariate Time-Series Methods of Economic Forecasting Single-equation regression models Simultaneous-equation regression models.
Business Forecasting Chapter 10 The Box–Jenkins Method of Forecasting.
Non-Seasonal Box-Jenkins Models
13 Introduction toTime-Series Analysis. What is in this Chapter? This chapter discusses –the basic time-series models: autoregressive (AR) and moving.
Time series analysis - lecture 2 A general forecasting principle Set up probability models for which we can derive analytical expressions for and estimate.
Time series analysis - lecture 3 Forecasting using ARIMA-models Step 1. Assess the stationarity of the given time series of data and form differences if.
Modeling Cycles By ARMA
NY Times 23 Sept time series of the day. Stat Sept 2008 D. R. Brillinger Chapter 4 - Fitting t.s. models in the time domain sample autocovariance.
Prediction and model selection
Financial Time Series CS3. Financial Time Series.
ARIMA Forecasting Lecture 7 and 8 - March 14-16, 2011
Non-Seasonal Box-Jenkins Models
Slide Copyright © 2010 Pearson Education, Inc. Active Learning Lecture Slides For use with Classroom Response Systems Business Statistics First Edition.
BOX JENKINS METHODOLOGY
ARMA models Gloria González-Rivera University of California, Riverside
Slide 1 DSCI 5340: Predictive Modeling and Business Forecasting Spring 2013 – Dr. Nick Evangelopoulos Lecture 8: Estimation & Diagnostic Checking in Box-Jenkins.
Linear Stationary Processes. ARMA models. This lecture introduces the basic linear models for stationary processes. Considering only stationary processes.
TIME SERIES ANALYSIS Time Domain Models: Red Noise; AR and ARMA models LECTURE 7 Supplementary Readings: Wilks, chapters 8.
T – Biomedical Signal Processing Chapters
Slide 1 DSCI 5340: Predictive Modeling and Business Forecasting Spring 2013 – Dr. Nick Evangelopoulos Exam 2 review: Quizzes 7-12* (*) Please note that.
1 CHAPTER 3 STATISTICS AND TIME SERIES González-Rivera: Forecasting for Economics and Business, Copyright © 2013 Pearson Education, Inc. Figure 3.1 Examples.
John G. Zhang, Ph.D. Harper College
FORECASTING. Minimum Mean Square Error Forecasting.
Time Series Basics (2) Fin250f: Lecture 3.2 Fall 2005 Reading: Taylor, chapter , 3.9(skip 3.6.1)
1 CHAPTER 7 FORECASTING WITH AUTOREGRESSIVE (AR) MODELS Figure 7.1 A Variety of Time Series Cycles González-Rivera: Forecasting for Economics and Business,
1 Chapter 3:Box-Jenkins Seasonal Modelling 3.1Stationarity Transformation “Pre-differencing transformation” is often used to stablize the seasonal variation.
Time Series Basics Fin250f: Lecture 8.1 Spring 2010 Reading: Brooks, chapter
LINREG linreg(options) depvar start end residuals # list where: depvar The dependent variable. start endThe range to use in the regression. The default.
MULTIVARIATE TIME SERIES & FORECASTING 1. 2 : autocovariance function of the individual time series.
Auto Regressive, Integrated, Moving Average Box-Jenkins models A stationary times series can be modelled on basis of the serial correlations in it. A non-stationary.
Time Series Analysis Lecture 11
Seasonal ARMA forecasting and Fitting the bivariate data to GARCH John DOE.
1 Chapter 5 : Volatility Models Similar to linear regression analysis, many time series exhibit a non-constant variance (heteroscedasticity). In a regression.
The Box-Jenkins (ARIMA) Methodology
Seasonal ARIMA FPP Chapter 8.
Univariate Time series - 2 Methods of Economic Investigation Lecture 19.
Introduction to stochastic processes
Econometric methods of analysis and forecasting of financial markets Lecture 3. Time series modeling and forecasting.
Subodh Kant. Auto-Regressive Integrated Moving Average Also known as Box-Jenkins methodology A type of linear model Capable of representing stationary.
Copyright © 2015 John, Wiley & Sons, Inc. All rights reserved. W ALTER E NDERS, U NIVERSITY OF A LABAMA A PPLIED E CONOMETRIC T IME S ERIES 4 TH E DITION.
STAT 497 LECTURE NOTES 3 STATIONARY TIME SERIES PROCESSES
Lecture 12 Time Series Model Estimation Materials for lecture 12 Read Chapter 15 pages 30 to 37 Lecture 12 Time Series.XLSX Lecture 12 Vector Autoregression.XLSX.
Analysis of Financial Data Spring 2012 Lecture 4: Time Series Models - 1 Priyantha Wijayatunga Department of Statistics, Umeå University
Section 1 TIME-SERIES MODELS.
Applied Econometric Time Series Third Edition
Chapter 6: Autoregressive Integrated Moving Average (ARIMA) Models
FORECASTING PRACTICE I
Statistics 153 Review - Sept 30, 2008
Applied Econometric Time-Series Data Analysis
CHAPTER 16 ECONOMIC FORECASTING Damodar Gujarati
Vector Autoregression
Copyright © 2014 John Wiley & Sons, Inc. All rights reserved.
Applied Econometric Time Series Third Edition
Stock Prediction with ARIMA
Copyright © 2014 John Wiley & Sons, Inc. All rights reserved. Chapter 20 Managing the Multinational Financial System Tenth Edition Alan C. Shapiro Multinational.
Copyright © 2014 John Wiley & Sons, Inc. All rights reserved. Chapter 19 Current Asset Management and Short-Term Financing Tenth Edition Alan C. Shapiro.
Time Series introduction in R - Iñaki Puigdollers
Partial Differential Equations
CH2 Time series.
BOX JENKINS (ARIMA) METHODOLOGY
Presentation transcript:

Applied Econometric Time Series Third Edition Walter Enders, University of Alabama Copyright © 2010 John Wiley & Sons, Inc.

Chapter 2 STATIONARY TIME-SERIES MODELS

1. STOCHASTIC DIFFERENCE EQUATION MODELS 2. ARMA MODELS

3. STATIONARITY Stationarity Restrictions for an AR(1) Process

4. STATIONARITY RESTRICTIONS FOR AN ARMA(p, q) MODEL Stationarity Restrictions for the Autoregressive Coefficients

5. THE AUTOCORRELATION FUNCTION The Autocorrelation Function of an AR(2) Process The Autocorrelation Function of an MA(1) Process The Autocorrelation Function of an ARMA(1, 1) Process

6. THE PARTIAL AUTOCORRELATION FUNCTION

7. SAMPLE AUTOCORRELATIONS OF STATIONARY SERIES Model Selection Criteria Estimation of an AR(1) Model Estimation of an ARMA(1, 1) Model Estimation of an AR(2) Model

8. BOX–JENKINS MODEL SELECTION Parsimony Stationarity and Invertibility Goodness of Fit Post-Estimation Evaluation

9. PROPERTIES OF FORECASTS Higher-Order Models Forecast Evaluation The Granger–Newbold Test The Diebold-Mariano Test

10. A MODEL OF THE INTEREST RATE SPREAD Out-of-Sample Forecasts

11. SEASONALITY Models of Seasonal Data Seasonal Differencing

12. PARAMETER INSTABILITY AND STRUCTURAL CHANGE Testing for Structural Change Endogenous Breaks Parameter Instability An Example of a Break

13. SUMMARY AND CONCLUSIONS

APPENDIX 2.1: ESTIMATION OF AN MA(1) PROCESS

APPENDIX 2.2: MODEL SELECTION CRITERIA The Finite Prediction Error (FPE) Criterion The AIC and the SBC