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Introduction to Mathematical F Book

Introduction to Mathematical F
Introduction to Mathematical F, The purpose of this book is to provide a rigorous yet accessible introduction to the modern financial theory of security markets. The main subjects are derivatives and portfolio management. The book is intended to be used as a text by advanced undergradua, Introduction to Mathematical F has a rating of 3 stars
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Introduction to Mathematical F, The purpose of this book is to provide a rigorous yet accessible introduction to the modern financial theory of security markets. The main subjects are derivatives and portfolio management. The book is intended to be used as a text by advanced undergradua, Introduction to Mathematical F
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  • Introduction to Mathematical F
  • Written by author Stanley R. Pliska
  • Published by Wiley, John & Sons, Incorporated, July 1997
  • The purpose of this book is to provide a rigorous yet accessible introduction to the modern financial theory of security markets. The main subjects are derivatives and portfolio management. The book is intended to be used as a text by advanced undergradua
  • This book is designed to serve as a textbook for advanced undergraduate and beginning graduate students who seek a rigorous yet accessible introduction to the modern financial theory of security markets. This is a subject that is taught in both business s
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Authors

Preface
Acknowledgments
1Single Period Securities Markets1
1.1Model Specifications1
1.2Arbitrage and Other Economic Considerations4
1.3Risk Neutral Probability Measures11
1.4Valuation of Contingent Claims16
1.5Complete and Incomplete Markets21
1.6Risk and Return28
2Single Period Consumption and Investment33
2.1Optimal Portfolios and Viability33
2.2Risk Neutral Computational Approach37
2.3Consumption Investment Problems40
2.4Mean-Variance Portfolio Analysis47
2.5Portfolio Management with Short Sales Restrictions and Similar Constraints52
2.6Optimal Portfolios in Incomplete Markets58
2.7Equilibrium Models64
3Multiperiod Securities Markets72
3.1Model Specifications, Filtrations, and Stochastic Processes72
3.2Return and Dividend Processes84
3.3Conditional Expectation and Martingales88
3.4Economic Considerations92
3.5The Binomial Model100
3.6Markov Models106
4Options, Futures, and Other Derivatives112
4.1Contingent Claims112
4.2European Options Under the Binomial Model120
4.3American Options124
4.4Complete and Incomplete Markets133
4.5Forward Prices and Cash Stream Valuation136
4.6Futures140
5Optimal Consumption and Investment Problems149
5.1Optimal Portfolios and Dynamic Programming149
5.2Optimal Portfolios and Martingale Methods156
5.3Consumption-Investment and Dynamic Programming162
5.4Consumption-Investment and Martingale Methods168
5.5Maximum Utility from Consumption and Terminal Wealth173
5.6Optimal Portfolios with Constraints178
5.7Optimal Consumption-Investment with Constraints184
5.8Portfolio Optimization in Incomplete Markets193
6Bonds and Interest Rate Derivatives200
6.1The Basic Term Structure Model200
6.2Lattice, Markov Chain Models208
6.3Yield Curve Models217
6.4Forward Risk Adjusted Probability Measures222
6.5Coupon Bonds and Bond Options227
6.6Swaps and Swaptions229
6.7Caps and Floors234
7Models with Infinite Sample Spaces238
7.1Finite Horizon Models238
7.2Infinite Horizon Models243
Appendix: Linear Programming250
Bibliography254
Index257


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