| Paul Wilmott on Quantitative Finance三卷本(2006,1500页) 第一卷 1. Products and Markets 2. Derivatives 3. The Random Behavior of Assets 4. Elementary Stochastic Calculus 5. The Black-Scholes Model 6. Partial Differential Equations 7. The Black-Scholes Formulae and the 'Greeks' 8. Simple Generalizations of the Black-Scholes World 9. Early Exercise and American Options 10. Probability Density Functions and First Exit Times 11. Multi-asset Options 12. How to Delta Hedge 13. Fixed-income Products and Analysis: Yield, Duration and Convexity 14. Swaps 15. The Binomial Model 16. How Accurate is the Normal Approximation? 17. Investment Lessons from Blackjack and Gambling 18. Portfolio Management 19. Value at Risk 20. Forecasting the Markets? 21. A Trading Game 第二卷 22. An Introduction to Exotic and Path-dependent Options 23. Barrier Options 24. Strongly Path-dependent Options 25. Asian Options 26. Lookback Options 27. Derivatives and Stochastic Control 28. Miscellaneous Exotics 29. Equity and FX Term Sheets 30. One-factor Interest Rate Modeling 31. Yield Curve Fitting 32. Interest Rate Derivatives 33. Convertible Bonds 34. Mortgage-backed Securities 35. Multi-factor Interest Rate Modeling 36. Empirical Behavior of the Spot Interest Rate 37. The Heath, Jarrow & Morton and Brace, Gatarek & Musiela Models 38. Fixed Income Term Sheets 39. Value of the Firm and the Risk of Default 40. Credit Risk 41. Credit Derivatives 42. RiskMetrics and CreditMetrics 43. CrashMetrics 44. Derivatives **** Ups 第三卷 45. Financial Modeling 46. Defects in the Black-Scholes Model 47. Discrete Hedging 48. Transaction Costs 49. Overview of Volatility Modeling 50. Volatility Smiles and Surfaces 51. Stochastic Volatility 52. Uncertain Parameters 53. Empirical Analysis of Volatility 54. Stochastic Volatility and Mean-variance Analysis 55. Asymptotic Analysis of Volatility 56. Volatility Case Study: The Cliquet Option 57. Jump Diffusion 58. Crash Modeling 59. Speculating with Options 60. Static Hedging 61. The Feedback Effect of Hedging in Illiquid Markets 62. Utility Theory 63. More About American Options and Related Matters 64. Advanced Dividend Modeling 65. Serial Autocorrelation in Returns 66. Asset Allocation in Continuous Time 67. Asset Allocation Under Threat Of A Crash 68. Interest-rate Modeling Without Probabilities 69. Pricing and Optimal Hedging of Derivatives, the Non-probabilistic Model Cont'd 70. Extensions to the Non-probabilistic Interest-rate Model 71. Modeling Inflation 72. Energy Derivatives 73. Real Options 74. Life Settlements and Viaticals 75. Bonus Time 76. Overview of Numerical Methods 77. Finite-difference Methods for One-factor Models 78. Further Finite-difference Methods for One-factor Models 79. Finite-difference Methods for Two-factor Models 80. Monte Carlo Simulation and Related Methods 81. Numerical Integration and Simulation Methods 82. Finite-difference Programs 83. Monte Carlo Programs A. All the Math You Need… and No More (An Executive Summary) | Paul Wilmott Introduces Quantitative Finance 1 Products and Markets: Equities, Commodities, Exchange Rates, Forwards and Futures 2 Derivatives 3 The Binomial Model 4 The Random Behavior of Assets 5 Elementary Stochastic Calculus 6 The Black-Scholes Model 7 Partial Differential Equations 8 The Black-Scholes Formula and the 'Greeks' 9 Overview of Volatility Modeling 10 How to Delta Hedge 11 An Introduction to Exotic and Path-dependent Options 12 Multi-asset Options 13 Barrier Options 14 Fixed-income Products and Analysis: Yield, Duration and Convexity 15 Swaps 16 One-factor Interest Rate Modeling 17 Yield Curve Fitting 18 Interest Rate Derivatives 19 The Heath, Jarrow & Morton and Brace, Gatarek & Musiela Models 20 Investment Lessons from Blackjack and Gambling 21 Portfolio Management 22 Value at Risk 23 Credit Risk 24 RiskMetrics and CreditMetrics 25 CrashMetrics 26 Derivatives **** Ups 27 Overview of Numerical Methods 28 Finite-difference Methods for One-factor Models 29 Monte Carlo Simulation 30 Numerical Integration A All the Math You Need. . . and No More (An Executive Summary) B Forecasting the Markets? A Small Digression C A Trading Game D Contents of CD accompanying Paul Wilmott Introduces Quantitative Finance, second edition E What you get if (when) you upgrade to PWOQF2 Bibliography Index The Mathematics of Financial Derivatives: A Student Introduction PART I: Basic Option Theory 1. An Introduction to Options and Markets 2. Asset Price Random Walks 3. The Black-Scholes Model 4. Partial Differential Equations 5. The Black-Scholes Formulae 6. Variations on the Black-Scholes Model 7. American Options PART II: Numerical Methods 8. Finite-Difference Methods 9. Methods for American Options 10. Binomial Methods PART III: Further Option Theory 11. Exotic and Path-Dependent Options 12. Barrier Options 13. A Unifying Framework for Path-Dependent Options 14. Asian Options 15. Lookback Options 16. Options with Transaction Costs PART IV: Interest Rate Derivative Products 17. Interest rate Derivatives 18. Convertible Bonds Hints to Selected Exercises Bibliography Index |