Portfolio Management under Stress offers a novel way to apply the well-established Bayesian-net methodology to the important problem of asset allocation under conditions of market distress or, more generally, when an investor believes that a particular scenario (such as the break-up of the Euro) may occur. Employing a coherent and thorough approach, it provides practical guidance on how best to choose an optimal and stable asset allocation in the presence of user specified scenarios or 'stress conditions'. The authors place causal explanations, rather than association-based measures such as…mehr
Portfolio Management under Stress offers a novel way to apply the well-established Bayesian-net methodology to the important problem of asset allocation under conditions of market distress or, more generally, when an investor believes that a particular scenario (such as the break-up of the Euro) may occur. Employing a coherent and thorough approach, it provides practical guidance on how best to choose an optimal and stable asset allocation in the presence of user specified scenarios or 'stress conditions'. The authors place causal explanations, rather than association-based measures such as correlations, at the core of their argument, and insights from the theory of choice under ambiguity aversion are invoked to obtain stable allocations results. Step-by-step design guidelines are included to allow readers to grasp the full implementation of the approach, and case studies provide clarification. This insightful book is a key resource for practitioners and research academics in the post-financial crisis world.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Riccardo Rebonato is Global Head of Rates and FX Analytics at PIMCO, and a visiting lecturer in Mathematical Finance at Oxford University (OCIAM). He has previously held positions as Head of Risk Management and Head of Derivatives Trading at several major international financial institutions. Dr Rebonato has been on the Board of ISDA (2002-2011) and still serves on the Board of GARP (2001 to present). He is the author of several books in finance and an editor for several journals (International Journal of Theoretical and Applied Finance, Journal of Risk, Applied Mathematical Finance, Journal of Risk for Financial Institutions).
Inhaltsangabe
Part I. Our Approach in Its Context: 1. How this book came about 2. Correlation and causation 3. Definitions and notation Part II. Dealing with Extreme Events: 4. Predictability and causality 5. Econophysics 6. Extreme value theory Part III. Diversification and Subjective Views 7. Diversification in modern portfolio theory 8. Stability: a first look 9. Diversification and stability in the Black-Litterman model 10. Specifying scenarios: the Meucci approach Part IV. How We Deal with Exceptional Events: 11. Bayesian nets 12. Building scenarios for causal Bayesian nets Part V. Building Bayesian Nets in Practice: 13. Applied tools 14. More advanced topics: elicitation 15. Additional more advanced topics 16. A real-life example: building a realistic Bayesian net Part VI. Dealing with Normal-Times Returns: 17. Identification of the body of the distribution 18. Constructing the marginals 19. Choosing and fitting the copula Part VII. Working with the Full Distribution: 20. Splicing the normal and exceptional distributions 21. The links with CAPM and private valuations Part VIII. A Framework for Choice: 22. Applying expected utility 23. Utility theory: problems and remedies Part IX. Numerical Implementation: 24. Optimizing the expected utility over the weights 25. Approximations Part X. Analysis of Portfolio Allocation: 26. The full allocation procedure: a case study 27. Numerical analysis 28. Stability analysis 29. How to use Bayesian nets: our recommended approach 30. Appendix I. The links with the Black-Litterman approach 31. Appendix II. Marginals, copulae and the symmetry of return distributions Index.
Part I. Our Approach in Its Context: 1. How this book came about 2. Correlation and causation 3. Definitions and notation Part II. Dealing with Extreme Events: 4. Predictability and causality 5. Econophysics 6. Extreme value theory Part III. Diversification and Subjective Views 7. Diversification in modern portfolio theory 8. Stability: a first look 9. Diversification and stability in the Black-Litterman model 10. Specifying scenarios: the Meucci approach Part IV. How We Deal with Exceptional Events: 11. Bayesian nets 12. Building scenarios for causal Bayesian nets Part V. Building Bayesian Nets in Practice: 13. Applied tools 14. More advanced topics: elicitation 15. Additional more advanced topics 16. A real-life example: building a realistic Bayesian net Part VI. Dealing with Normal-Times Returns: 17. Identification of the body of the distribution 18. Constructing the marginals 19. Choosing and fitting the copula Part VII. Working with the Full Distribution: 20. Splicing the normal and exceptional distributions 21. The links with CAPM and private valuations Part VIII. A Framework for Choice: 22. Applying expected utility 23. Utility theory: problems and remedies Part IX. Numerical Implementation: 24. Optimizing the expected utility over the weights 25. Approximations Part X. Analysis of Portfolio Allocation: 26. The full allocation procedure: a case study 27. Numerical analysis 28. Stability analysis 29. How to use Bayesian nets: our recommended approach 30. Appendix I. The links with the Black-Litterman approach 31. Appendix II. Marginals, copulae and the symmetry of return distributions Index.
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