Cover image for Linear Factor Models in Finance.
Linear Factor Models in Finance.
Title:
Linear Factor Models in Finance.
Author:
Knight, John.
ISBN:
9780080455327
Personal Author:
Physical Description:
1 online resource (298 pages)
Series:
Quantitative Finance
Contents:
Linear Factor Models in Finance -- Contents -- List of contributors -- Introduction -- 1 Review of literature on multifactor asset pricing models -- 1.1 Theoretical reasons for existence of multiple factors -- 1.2 Empirical evidence of existence of multiple factors -- 1.3 Estimation of factor pricing models -- Bibliography -- 2 Estimating UK factor models using the multivariate skew normal distribution -- 2.1 Introduction -- 2.2 The multivariate skew normal distribution and some of its properties -- 2.3 Conditional distributions and factor models -- 2.4 Data model choice and estimation -- 2.5 Empirical study -- 2.5.1 Basic return statistics -- 2.5.2 Overall model fit -- 2.5.3 Comparison of parameter estimates -- 2.5.4 Skewness parameters -- 2.5.5 Tau and time-varying conditional variance -- 2.6 Conclusions -- Acknowledgement -- References -- 3 Misspecification in the linear pricing model -- 3.1 Introduction -- 3.2 Framework -- 3.2.1 Arbitrage Pricing Theory -- 3.2.2 Multivariate F test used in linear factor model -- 3.2.3 Average F test used in linear factor model -- 3.3 Distribution of the multivariate F test statistics under misspecification -- 3.3.1 Exclusion of a set of factors from estimation -- 3.3.2 Time-varying factor loadings -- 3.4 Simulation study -- 3.4.1 Design -- 3.4.2 Factors serially independent -- 3.4.3 Factors autocorrelated -- 3.4.4 Time-varying factor loadings -- 3.4.5 Simulation results -- 3.5 Conclusion -- Appendix: Proof of proposition 3.1 and proposition 3.2 -- 4 Bayesian estimation of risk premia in an APT context -- 4.1 Introduction -- 4.2 The general APT framework -- 4.2.1 The excess return generating process (when factors are traded portfolios) -- 4.2.2 The excess return generating process (when factors are macroeconomic variables or non-traded portfolios) -- 4.2.3 Obtaining the (K x 1) vector of risk premia l.

4.3 Introducing a Bayesian framework using a Minnesota prior (Litterman's prior) -- 4.3.1 Prior estimates of the risk premia -- 4.3.2 Posterior estimates of the risk premia -- 4.4 An empirical application -- 4.4.1 Data -- 4.4.2 Results -- 4.5 Conclusion -- References -- Appendix -- 5 Sharpe style analysis in the MSCI sector portfolios: a Monte Carlo integration approach -- 5.1 Introduction -- 5.2 Methodology -- 5.2.1 A Bayesian decision-theoretic approach -- 5.2.2 Estimation by Monte Carlo integration -- 5.3 Style analysis in the MSCI sector portfolios -- 5.4 Conclusions -- References -- 6 Implication of the method of portfolio formation on asset pricing tests -- 6.1 Introduction -- 6.2 Models -- 6.2.1 Asset pricing frameworks -- 6.2.2 Specifications to be tested -- 6.3 Implementation -- 6.3.1 Multivariate F test -- 6.3.2 Average F test -- 6.3.3 Stochastic discount factor using GMM with Hansen and Jagannathan distance -- 6.3.4 A look at the pricing errors under different tests -- 6.4 Variables construction and data sources -- 6.4.1 Data sources -- 6.4.2 Independent variables: excess market return, size return factor and book-to-market return factor -- 6.4.3 Dependent variables: size-sorted portfolios, beta-sorted portfolios and individual assets -- 6.5 Result and discussion -- 6.5.1 Formation of WT -- 6.5.2 Model 1 -- 6.5.3 Model 2 -- 6.5.4 Model 3 -- 6.6 Simulation -- 6.7 Conclusion and implication -- References -- 7 The small noise arbitrage pricing theory and its welfare implications -- 7.1 Introduction -- 7.2 -- 7.3 -- References -- List of symbols -- 8 Risk attribution in a global country-sector model -- 8.1 Introduction -- 8.2 Recent trends in the 'globalization' of equity markets -- 8.2.1 'Home bias' -- 8.2.2 The rise and rise of the multinational corporation -- 8.2.3 Increases in market concentration -- 8.3 Modelling country and sector risk.

8.4 The estimated country and sector indices -- 8.5 Stock and portfolio risk attribution -- 8.6 Conclusions -- 8.7 Further issues and applications -- 8.7.1 Accounting for currency risk -- 8.7.2 Additional applications for this research -- References -- Appendix A: A detailed description of the identifying restrictions -- Appendix B: The optimization algorithm -- Appendix C: Getting the hedge right -- 9 Predictability of fund of hedge fund returns using DynaPorte -- 9.1 Introduction -- 9.2 Literature review -- 9.3 Methodology and data -- 9.4 Empirical results -- 9.5 Discussion -- 9.6 Conclusion -- References -- 10 Estimating a combined linear factor model -- 10.1 Introduction -- 10.2 A combined linear factor model -- 10.3 An extended model -- 10.4 Model estimation -- 10.5 Conditional maximization -- 10.6 Heterogeneous errors -- 10.7 Estimating the extended model -- 10.8 Discussion -- 10.9 Some simulation evidence -- 10.10 Model extensions -- 10.11 Conclusion -- References -- 11 Attributing investment risk with a factor analytic model -- 11.1 Introduction -- 11.2 The case for factor analytic models -- 11.2.1 Types of linear factor model -- 11.2.2 Estimation issues -- 11.3 Attributing investment risk with a factor analytic model -- 11.3.1 Which attributes can we consider? -- 11.4 Valuation attributes -- 11.4.1 Which attributes should we consider? -- 11.4.2 Attributing risk with valuation attributes -- 11.5 Category attributes -- 11.5.1 Which categories should we consider? -- 11.5.2 Attributing risk with categories -- 11.6 Sensitivities to macroeconomic time series -- 11.6.1 Which time series should we consider? -- 11.6.2 Attributing risk with macroeconomic time series -- 11.7 Reporting risk - relative marginals -- 11.7.1 Case study: Analysis of a UK portfolio -- 11.8 Conclusion -- References -- Appendix.

12 Making covariance-based portfolio risk models sensitive to the rate at which markets reflect new information -- 12.1 Introduction -- 12.2 Review -- 12.3 Discussion -- 12.4 The model -- 12.5 A few examples -- 12.6 Conclusions -- References -- 13 Decomposing factor exposure for equity portfolios -- 13.1 Introduction -- 13.2 Risk decomposition: cross-sectional characteristics -- 13.3 Decomposition and misspecification in the cross-sectional model: a simple example -- 13.3.1 Industry classification projected onto factor exposures -- 13.3.2 Incorporating expected return information -- 13.4 Summary and discussion -- References -- Index.
Abstract:
The determination of the values of stocks, bonds, options, futures, and derivatives is done by the scientific process of asset pricing, which has developed dramatically in the last few years due to advances in financial theory and econometrics. This book covers the science of asset pricing by concentrating on the most widely used modelling technique called: Linear Factor Modelling. Linear Factor Models covers an important area for Quantitative Analysts/Investment Managers who are developing Quantitative Investment Strategies. Linear factor models (LFM) are part of modern investment processes that include asset valuation, portfolio theory and applications, linear factor models and applications, dynamic asset allocation strategies, portfolio performance measurement, risk management, international perspectives, and the use of derivatives. The book develops the building blocks for one of the most important theories of asset pricing - Linear Factor Modelling. Within this framework, we can include other asset pricing theories such as the Capital Asset Pricing Model (CAPM), arbitrage pricing theory and various pricing formulae for derivatives and option prices. As a bare minimum, the reader of this book must have a working knowledge of basic calculus, simple optimisation and elementary statistics. In particular, the reader must be comfortable with the algebraic manipulation of means, variances (and covariances) of linear combination(s) of random variables. Some topics may require a greater mathematical sophistication. * Covers the latest methods in this area. * Combines actual quantitative finance experience with analytical research rigour * Written by both quantitative analysts and academics who work in this area.
Local Note:
Electronic reproduction. Ann Arbor, Michigan : ProQuest Ebook Central, 2017. Available via World Wide Web. Access may be limited to ProQuest Ebook Central affiliated libraries.
Added Author:
Electronic Access:
Click to View
Holds: Copies: