Innovations In Insurance, Risk- And Asset Management - Proceedings Of The Innovations In Insurance, Risk- And Asset Management Conference
This book covers recent developments in the interdisciplinary fields of actuarial science, quantitative finance, risk- and asset management. The authors are leading experts from academia and practice who participated in Innovations in Insurance, Risk- and Asset Management, an international conferenc...
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Otros Autores: | , , , , |
Formato: | Libro electrónico |
Idioma: | Inglés |
Publicado: |
Singapore :
World Scientific Publishing Co
2018
2018. |
Materias: | |
Ver en Biblioteca Universitat Ramon Llull: | https://discovery.url.edu/permalink/34CSUC_URL/1im36ta/alma991009438375606719 |
Tabla de Contenidos:
- Intro
- Contents
- Foreword
- Preface
- About the Editors
- Part I. Innovations in Risk Management
- 1. Behavioral Value Adjustments for Mortgage Valuation
- 1. Introduction
- 2. Literature review
- 3. A general framework for modeling behavioral risk
- 3.1. Defining behavioral risk
- 3.2. A general framework in parallel with credit risk
- 3.3. Behavioral risk adjustments
- 3.4. A general formula for portfolio valuation
- 4. Mortgage portfolio valuation with BIX model
- 4.1. Heterogeneity and granularity
- 4.2. Market factors
- 4.3. Exogenous factors
- 4.4. Marginal exercise probabilities
- 4.5. Hints for calibration
- 4.6. Survival exercise probabilities
- 4.7. Portfolio pricing
- 4.7.1. Expression for II0(X)
- 4.7.2. Expression for II1(X)
- 4.7.3. Expression for II2(X)
- 4.8. Simulation
- 5. Conclusion
- 6. Appendix
- References
- 2. Wrong-Way Risk Adjusted Exposure: Analytical Approximations for Optionsin Default Intensity Models
- 1. Introduction
- 2. Call and put risk-neutral dynamics
- 3. Expected positive exposures under no WWR
- 4. Expected positive exposures under WWR
- 5. Proxys of ts
- 5.1. Q-expectation
- 5.2. Approximation of QCT -expectation
- 6. Potential future exposures (PFE)
- 7. Numerical experiments
- 8. Conclusion
- References
- 3. Consistent Iterated Simulation of Multivariate Defaults: Markov Indicators, Lack of Memory, Extreme-Value Copulas, and the Marshall- Olkin Distribution
- 1. Introduction
- 1.1. Problem one: "Survival-of-all" events
- 1.2. Problem two: "Mixed default/survival" events
- 1.3. Structure of the paper
- 2. Default-time distributions and survival-indicator processes
- 2.1. Markovian survival indicator-processes
- 2.2. Lack-of-memory properties
- 3. Problem one: Iterating "survival-of-all
- 3.1. Lack-of-memory properties revisited.
- 3.2. Change in dependence when iterating non-self chaining copulas
- 4. Problem two: "Mixed default/survival" events
- 4.1. The looping default model and the Freund distribution
- 4.2. Marshall-Olkin distributions
- 4.3. Case study: Iteration bias for selected multivariate distributions
- 5. Conclusions
- Appendix A. Alternative construction of Markovian processes
- Acknowledgments
- References
- 4. Examples of Wrong-Way Risk in CVA Induced by Devaluations on Default
- 1. Introduction
- 1.1. Overview of the modeling framework
- 2. A PDE approach for both FX-driven and equity-driven WWR
- 2.1. FX
- 2.1.1. No-arbitrage drift for the market risk-factor (FX)
- 2.1.2. Final conditions - CVA payoff
- 2.2. Equity
- 2.2.1. No-arbitrage drift for the market risk-factor (equity)
- 2.2.2. Final conditions - CVA payoff
- 3. A structural approach for equity/credit WWR
- 3.1. AT1P
- 3.1.1. Credit risk
- 3.1.2. Equity price
- 3.2. Introducing WWR
- 4. Results
- 4.1. Models calibrations
- 4.2. Equity WWR: Correlation impact
- 4.3. Equity WWR: Devaluation impact
- 4.4. FX WWR: FX Vega
- 5. Conclusions
- References
- 5. Implied Distributions from Risk-Reversals and Brexit/Trump Predictions
- 1. Introduction
- 2. Literature Review
- 3. Method
- 4. Results
- 4.1. 2016 Brexit referendum
- 4.2. 2016 US election - Trump
- 4.3. 2017 French elections
- 4.4. 2017 UK general election
- 5. Conclusions
- References
- 6. Data and Uncertainty in Extreme Risks: A Nonlinear Expectations Approach
- 1. Introduction
- 2. DR-expectations
- 2.1. Data-robust risk measures
- 3. Regularization from data
- 4. Heavy tails
- 4.1. Expected shortfall
- 4.2. Value at risk
- 4.3. Probability of loss
- 4.4. Integrated tail and Cramer-Lundberg failure probability
- 4.5. Distortion risk
- Appendix
- Acknowledgments
- References.
- 7. Intrinsic Risk Measures
- 1. Introduction
- 2. Terminology and preliminaries
- 2.1. Acceptance sets
- 2.2. Traditional risk measures
- 2.2.1. Coherent risk measures
- 2.2.2. Convex risk measures
- 2.2.3. Cash-subadditivity and quasi-convexity of risk measures
- 2.2.4. General monetary risk measures
- 3. Intrinsic risk measures
- 3.1. Fundamental concepts
- 3.2. Representation on conic acceptance sets
- 3.3. Efficiency of the intrinsic approach
- 3.4. Dual representations on convex acceptance sets
- 4. Conclusion
- Bibliography
- 8. Pathwise Construction of Affine Processes
- 1. Introduction
- 2. Preliminaries
- 2.1. Notation
- 2.2. Affine processes
- 2.3. Towards the multivariate Lamperti transform
- 2.4. Affine processes of Heston type
- 3. Existence of the solution of the time-change equation
- 3.1. The setting
- 3.2. The core of the proof
- 3.2.1. Approximation of the vector field
- 3.2.2. The algorithm
- 4. Pathwise construction of affine processes with time-change
- Bibliography
- Part II. Innovations in Insurance and Asset Management
- 9. Fixed-Income Returns from Hedge Funds with Negative Fee Structures: Valuation and Risk Analysis
- 1. Introduction
- 2. Hedge fund fee structures: From traditional fee structures to negative fees
- 2.1. Traditional fee structures
- 2.2. From first-loss to negative first-loss fee structure
- 3. Pricing the payoffs
- 4. Risk analysis of the investor's position as a bond
- 4.1. Impact of the manager's deposit c
- 5. Conclusion
- References
- 10. Static Versus Adapted Optimal Execution Strategies in Two Benchmark Trading Models
- 1. Introduction
- 2. Discrete time trading with information flow
- 2.1. Model formulation with cost based criterion
- 2.2. Permanent market impact: Optimal adapted solution
- 2.3. Permanent market impact: Optimal deterministic solution.
- 2.4. Permanent market impact: Adapted vs deterministic solution
- 3. Continuous time trading with risk function
- 3.1. Model formulation with cost and risk based criterion
- 3.2. Optimal adapted solution under temporary and permanent impact
- 3.3. Optimal static solution under temporary and permanent impact
- 3.4. Comparison of optimal static and adapted solutions
- 4. Conclusions and further research
- References
- 11. Liability Driven Investments with a Link to Behavioral Finance
- 1. Introduction
- 2. A model for assets and liabilities
- 3. Expected utility framework
- 3.1. The optimization problem
- 4. Extension to cumulative prospect theory
- 4.1. The optimization problem
- 4.2. Probability distortion function
- 5. Comparison
- 5.1. Partial surplus optimization
- 5.2. Connection between CPT optimization, funding ratio optimization and partial surplus optimization
- 6. Conclusion
- Acknowledgment
- Appendix A. Solution of the HJB equation
- Appendix B. Quantile optimization approach
- Appendix C. Probability distortion
- Appendix D. Replicating strategies for selected pay-offs
- Bibliography
- 12. Option Pricing and Hedging for Discrete Time Autoregressive Hidden Markov Model
- 1. Introduction
- 2. Regime-switching autoregressive models
- 2.1. Regime prediction
- 2.1.1. Filtering algorithm
- 2.1.2. Conditional distribution
- 2.1.3. Stationary distribution in the Gaussian case
- 2.2. Estimation of parameters
- 2.3. Goodness-of-fit test and selection of the number of regimes
- 2.4. Application to S&
- P 500 daily returns
- 3. Optimal discrete time hedging
- 3.1. Implementation issues
- 3.1.1. Using regime predictions
- 3.2. Optimal hedging vs delta-hedging
- 3.3. Simulated hedging errors
- 4. Out-of-sample vanilla pricing and hedging
- 4.1. Methodology
- 4.1.1. The underlying asset.
- 4.1.2. Option dataset
- 4.1.3. Backtesting
- 4.2. Empirical results
- 4.2.1. 2008-2009 Financial Crisis
- 4.2.2. 2013-2015 Bull markets
- 5. Conclusion
- Appendix A. Extension of Baum-Welch algorithm
- Appendix A.1. Estimation of regime-switching models
- Appendix B. Goodness-of-fit test for ARHMM
- Appendix B.1. Rosenblatt's transform
- Appendix B.2. Test statistic
- Appendix B.3. Parametric bootstrap algorithm
- References
- 13. Interest Rate Swap Valuation in the Chinese Market
- 1. Introduction
- 2. Pricing model
- 2.1. Dual curve discounting
- 2.2. Single curve discounting
- 2.3. Valuation difference
- 3. Candidates for the risk-free rate in the Chinese swap market
- 4. Numerical test
- 5. Conclusion
- References
- 14. On Consistency of the Omega Ratio with Stochastic Dominance Rules
- 1. Introduction
- 2. Omega ratios and stochastic dominance
- 3. Omega ratios and combined concave and convex stochastic dominance
- References
- 15. Chance-Risk Classification of Pension Products: Scientific Concepts and Challenges
- 1. Introduction
- 2. Typical private pension products offered in Germany
- 3. Aspects of chance-risk classification concepts
- 4. Capital market model and simulation of important product ingredients
- 5. Scientific challenges and outlook
- References
- 16. Forward versus Spot Price Modeling
- 1. Introduction
- 2. Spot and forward model
- 2.1. Spot model
- 2.2. Forward model
- 2.2.1. Wealth process model
- 3. First example: CEV model
- 4. Second example: JDCEV model
- 5. Implications for modeling
- 6. Conclusion
- Appendix A. Martingale property of driving process
- Appendix B. Density of ST in JDCEV model
- References
- 17. Replication Methods for Financial Indexes
- 1. Introduction
- 2. Replication methods
- 2.1. Factorial approach for strong replication
- 2.2. Weak replication.
- 2.2.1. Implementation steps.