Monte Carlo simulation and finance
著者
書誌事項
Monte Carlo simulation and finance
（Wiley finance series）
John Wiley & Sons, c2005
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Monte Carlo simulation & finance
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注記
Includes bibliographical references (p. 375-381) and index
収録内容
- Some basic theory of finance
- Basic Monte Carlo methods
- Variance reduction techniques
- Simulating the value of options
- Quasi-Monte Carlo multiple integration
- Estimation and calibration
- Sensitivity analysis, estimating derivatives and the Greeks
- Other directions and conclusions
内容説明・目次
内容説明
Monte Carlo methods have been used for decades in physics, engineering, statistics, and other fields. Monte Carlo Simulation and Finance explains the nuts and bolts of this essential technique used to value derivatives and other securities. Author and educator Don McLeish examines this fundamental process, and discusses important issues, including specialized problems in finance that Monte Carlo and Quasi--Monte Carlo methods can help solve and the different ways Monte Carlo methods can be improved upon. This state--of--the--art book on Monte Carlo simulation methods is ideal for finance professionals and students. Order your copy today.
目次
Chapter 1. Introduction. Chapter 2. Some Basic Theory of Finance. Introduction to Pricing: Single PeriodModels. Multiperiod Models. Determining the Process Bt. Minimum Variance Portfolios and the Capital Asset Pricing Model. Entropy: choosing a Q measure. Models in Continuous Time. Problems. Chapter 3. Basic Monte Carlo Methods. Uniform Random Number Generation. Apparent Randomness of Pseudo--Random Number Generators. Generating Random Numbers from Non--Uniform Continuous Distributions. Generating Random Numbers from Discrete Distributions. Random Samples Associated with Markov Chains. Simulating Stochastic Partial Differential Equations. Problems. Chapter 4. Variance Reduction Techniques. Introduction. Variance reduction for one--dimensional Monte--Carlo Integration. Problems. Chapter 5. Simulating the value of Options. Asian Options. Pricing a Call option under stochastic interest rates. Simulating Barrier and lookback options. Survivorship Bias. Problems. Chapter 6. Quasi-- Monte Carlo Multiple Integration. Introduction. Theory of Low discrepancy sequences. Examples of low discrepancy sequences. Problems. Chapter 7. Estimation and Calibration. Introduction. Finding a Root. Maximization of Functions. MaximumLikelihood Estimation. Using Historical Data to estimate the parameters in Diffusion Models. Estimating Volatility. Estimating Hedge ratios and Correlation Coefficients. Problems. Chapter 8. Sensitivity Analysis, Estimating Derivatives and the Greeks. Estimating Derivatives. Infinitesimal Perturbation Analysis: Pathwise differentiation. Calibrating aModel using simulations. Problems. Chapter 9. Other Directions and Conclusions. Alternative Models. ARCH and GARCH. Conclusions. Notes. References. Index.
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