Bayesian methods in finance

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Sprache:English
Veröffentlicht: Hoboken, NJ Wiley 2008
Schriftenreihe:The Frank J. Fabozzi series
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Datensatz im Suchindex

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adam_text Contents Preface xv About the Authops xvii CHAPTER 1 Introduction 1 A Few Notes on Notation 3 Overview 4 CHAPTER 2 The Likelihood Function 6 The Poisson Distribution Likelihood Function 7 The Normal Distribution Likelihood Function 9 The Bayes Theorem 10 Bayes Theorem and Model Selection 14 Bayes Theorem and Classification 14 Bayesian Inference for the Binomial Probability- í 5 Summary 21 CHAPTER 3 Prior Information 22 Informative Prior Elicitation 23 Noninformative Prior Distributions 25 Conjugate Prior Distributions 27 Empirical Bayesian Analysis 28 Posterior Inference 30 Posterior Point Estimates 30 Bayesian Intervals 32 Bayesian Hypothesis Comparison 32 Bayesian Predictive Inference 34 VH Viñ CONTENTS Illustration: Posterior Trade-off and the Normal Mean Parameter 35 Summary 57 Appendix: Definitions of Some Univariate and Multivariate Statistical Distributions 38 The Univariate Normal Distribution 39 The Univariate Student s f -Distribution 39 The Inverted χ2 Distribution 39 The Multivariate Normal Distribution 40 The Multivariate Student s ŕ-Distribution 40 The Wishart Distribution 41 The Inverted Wishart Distribution 41 CHAPTER 4 43 The Univariate Linear Regression Model 43 Bayesian Estimation of the Univariate Regression Model 45 Illustration: The Univariate Linear Regression Model 53 The Multivariate Linear Regression Model 56 Diffuse Improper Prior 58 Summary 60 CHAPTERS 61 Monte Carlo Integration 61 Algorithms for Posterior Simulation 63 Rejection Sampling 64 Importance Sampling 65 Л1СМС Methods 66 Linear Regression with Semiconjugate Prior 77 Approximation Methods: Logistic Regression 82 The Normal Approximation 84 The Laplace Approximation 89 Summary 90 CHAPTER 6 Bayesian Framework Fop Portfolio «location 92 Classical Portfolio Selection 94 Portfolio Selection Problem Formulations 95 Contents___________________________________________ ¡χ Mean-Variance Efficient Frontier 97 Illustration: Mean-Variance Optimal Portfolio with Portfolio Constraints 99 Bayesian Portfolio Selection 101 Prior Scenario 1: Mean and Covariance with Diffuse (Improper) Priors 102 Prior Scenario 2: Mean and Covariance with Proper Priors 103 The Efficient Frontier and the Optimal Portfolio 105 Illustration: Bayesian Portfolio Selection 106 Shrinkage Estimators 108 Unequal Histories of Returns 110 Dependence of the Short Series on the Long Series 112 Bayesian Setup 112 Predictive Moments 113 Summary 116 CHAPTER 7 Prior Beliefs and Asset Pricing Models 118 Prior Beliefs and Asset Pricing Models 119 Preliminaries 119 Quantifying the Belief About Pricing Model Validity 121 Perturbed Model 121 Likelihood Function 122 Prior Distributions 123 Posterior Distributions 124 Predictive Distributions and Portfolio Selection 126 Prior Parameter Elicitation 127 Illustration: Incorporating Confidence about the Validity of an Asset Pricing Model 128 Model Uncertainty 129 Bayesian Model Averaging 131 Illustration: Combining Inference from the CÂPM and the Fama and French Three-Factor Model 134 Summary 135 Appendix A: Numerical Simulation of the Predictive Distribution 135 Sampling from the Predictive Distribution 136 Appendix B: Likelihood Function of a Candidate Model 138 CONTENTS CHAPTERS The Black-litterman Portfolio Selection Framework 141 Preliminaries 142 Equilibrium Returns 142 Investor Views 144 Distributional Assumptions 144 Combining Market Equilibrium and Investor Views 146 The Choice of τ and Ω 147 The Optimal Portfolio Allocation 148 Illustration: Black-Litterman Optimal Allocation 149 Incorporating Trading Strategies into the Black-Litterman Model 153 Active Portfolio Management and the Black-Litterman Model 154 Views on Alpha and the Black-Litterman Model 157 Translating a Qualitative View into a Forecast for Alpha 158 Co variance Matrix Estimation 159 Summary 161 CHAPTER 9 Market Efficiency and Return Predictability 162 Tests of Mean-Variance Efficiency 164 Inefficiency Measures in Testing the CÄPM 167 Distributional Assumptions and Posterior Distributions 168 Efficiency under Investment Constraints 169 Illustration: The Inefficiency Measure, AR 170 Testing the APT 171 Distributional Assumptions, Posterior and Predictive Distributions 172 Certainty Equivalent Returns 173 Return Predictability 175 Posterior and Predictive Inference 177 Solving the Portfolio Selection Problem 180 Illustration: Predictability and the Investment Horizon 182 Summary 183 Appendix: Vector Autoregressive Setup 183 Contents Xi CHAPTER 10 Volatility Models 18S Garch Models of Volatility 187 Stylized Facts about Returns 188 Modeling the Conditional Mean 189 Properties and Estimation of the GARCHţljl) Process 190 Stochastic Volatility Models 194 Stylized Facts about Returns 195 Estimation of the Simple SV Model 195 Illustration: Forecasting Value-at-Risk 198 An Arch-Type Model or a Stochastic Volatility Model? 200 Where Do Bayesian Methods Fit? 200 CHAPTER 11 202 Bayesian Estimation of the Simple GARCH(1,1) Model 203 Distributional Setup 204 Mixture of Normals Representation of the Student s ¿-Distribution 206 GARCH(1,1) Estimation Using the Metropolis-Hastings Algorithm 208 Illustration: Student s t GARCHťl,!) Model 211 Markov Regime-switching GARCH Models 214 Preliminaries 215 Prior Distributional Assumptions 217 Estimation of the MS GARCH(1,1 ) Model 218 Sampling Algorithm for the Parameters of the MS GARCH(1,1) Model 222 Illustration: Student s í MS GARCHCl,!) Model 222 Summary 225 Appendix: Griddy Gibbs Sampler 226 Drawing from the Conditional Posterior Distribution of v 227 CHAPTERS Preliminaries of SV Model Estimation 230 Likelihood Function 231 The Single-Move MCMC Algorithm for SV Model Estimation 232 Xii___________________________________________________________________ CONTENTS Prior and Posterior Distributions 232 Conditional Distribution of the Unobserved Volatility 233 Simulation of the Unobserved Volatility 234 Illustration 236 The Multimove MCMC Algorithm for SV Model Estimation 237 Prior and Posterior Distributions 237 Block Simulation of the Unobserved Volatility 239 Sampling Scheme 241 Illustration 241 Jump Extension of the Simple SV Model 241 Volatility Forecasting and Return Prediction 243 Summary 244 Appendix: Kalman Filtering and Smoothing 244 The Kalman Filter Algorithm 244 The Smoothing Algorithm 246 CHAPTER 13 Advanced Techniques fop Bayesian Portfolio Selection 247 Distributional Return Assumptions Alternative to Normality 248 Mixtures of Normal Distributions 249 Asymmetric Student s ¿-Distributions 250 Stable Distributions 251 Extreme Value Distributions 252 Skew-Normal Distributions 253 The Joint Modeling of Returns 254 Portfolio Selection in the Setting of Nonnormality: Preliminaries 255 Maximization of Utility with Higher Moments 256 Coskewness 257 Utility with Higher Moments 258 Distributional Assumptions and Moments 259 Likelihood, Prior Assumptions, and Posterior Distributions 259 Predictive Moments and Portfolio Selection 262 Illustration: HLLM s Approach 263 Extending The Black-Litterman Approach: Copula Opinion Pooling 263 Market-Implied and Subjective Information 264 Views and View Distributions 265 Combining the Market and the Views:The Marginal Posterior View Distributions 266 Contents _________________________________________________________________xiii Views Dependence StructuraThe Joint Posterior View Distribution 267 Posterior Distribution of the Market Realizations 267 Portfolio Construction 268 Illustration: Meucci s Approach 269 Extending The Black-Litterman ApproacbStable Distribution 270 Equilibrium Returns Under Nonnormality 270 Summary 272 APPENDIX A: Some Risk Measures Employed in Portfolio Construction 273 APPENDIX B: CVaR Optimization 276 APPENDIX C: A Brief Overview of Copulas 277 CHAPTER 14 Multifactm» Equity Risk Models 280 Preliminaries 281 Statistical Factor Models 281 Macroeconomic Factor Models 282 Fundamental Factor Models 282 Risk Analysis Using a Multifactor Equity Model 283 Covariance Matrix Estimation 283 Risk Decomposition 285 Return Scenario Generation 287 Predicting the Factor and Stock-Specific Returns 288 Risk Analysis in a Scenario-Based Setting 288 Conditional Value-at-Risk Decomposition 289 Bayesian Methods for Multifactor Models 292 Cross-Sectional Regression Estimation 293 Posterior Simulations 293 Return Scenario Generation 294 Illustration 294 Summary 295 2S8 Index 311
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spellingShingle Bayesian methods in finance
Lehrbuch / Textbook - 28
Schätztheorie / Bayes-Statistik / Portfolio-Management / Capital Asset Pricing Model
Mathematisches Modell
Bayesian statistical decision theory
Finance Mathematical models
Finanzierung (DE-588)4017182-6 gnd
Portfoliomanagement (DE-588)4115601-8 gnd
Bayes-Verfahren (DE-588)4204326-8 gnd
Risikomanagement (DE-588)4121590-4 gnd
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(DE-588)4204326-8
(DE-588)4121590-4
(DE-588)4173536-5
title Bayesian methods in finance
title_auth Bayesian methods in finance
title_exact_search Bayesian methods in finance
title_full Bayesian methods in finance Svetlozar T. Rachev ...
title_fullStr Bayesian methods in finance Svetlozar T. Rachev ...
title_full_unstemmed Bayesian methods in finance Svetlozar T. Rachev ...
title_short Bayesian methods in finance
title_sort bayesian methods in finance
topic Lehrbuch / Textbook - 28
Schätztheorie / Bayes-Statistik / Portfolio-Management / Capital Asset Pricing Model
Mathematisches Modell
Bayesian statistical decision theory
Finance Mathematical models
Finanzierung (DE-588)4017182-6 gnd
Portfoliomanagement (DE-588)4115601-8 gnd
Bayes-Verfahren (DE-588)4204326-8 gnd
Risikomanagement (DE-588)4121590-4 gnd
topic_facet Lehrbuch / Textbook - 28
Schätztheorie / Bayes-Statistik / Portfolio-Management / Capital Asset Pricing Model
Mathematisches Modell
Bayesian statistical decision theory
Finance Mathematical models
Finanzierung
Portfoliomanagement
Bayes-Verfahren
Risikomanagement
Patentschrift
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