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| Preface | p. xvii |
| Introduction | p. 1 |
| Forward Contracts | p. 1 |
| Futures Contracts | p. 4 |
| Options | p. 5 |
| Other Derivatives | p. 10 |
| Types of Traders | p. 11 |
| Those Big Losses | p. 14 |
| Futures Markets and the Use of Futures for Hedging | p. 19 |
| Trading Futures Contracts | p. 19 |
| Specification of the Futures Cont... MORE | p. 20 |
| Operation of Margins | p. 23 |
| Newspaper Quotes | p. 27 |
| Convergence of Futures Price to Spot Price | p. 32 |
| Settlement | p. 33 |
| Regulation | p. 34 |
| Hedging Using Futures | p. 35 |
| Optimal Hedge Ratio | p. 39 |
| Rolling the Hedge Forward | p. 40 |
| Accounting and Tax | p. 42 |
| Forward and Futures Prices | p. 50 |
| Some Preliminaries | p. 51 |
| The Forward Price for an Investment Asset | p. 55 |
| The Effect of Known Income | p. 57 |
| The Effect of a Known Dividend Yield | p. 58 |
| Value of a Forward Contract | p. 59 |
| Forward Prices versus Futures Prices | p. 60 |
| Stock Index Futures | p. 62 |
| Foreign Currencies | p. 68 |
| Futures on Commodities | p. 70 |
| The Cost of Carry | p. 73 |
| Delivery Options | p. 73 |
| Futures Prices and the Expected Future Spot Price | p. 74 |
| Assets Providing Dividend Yields | p. 83 |
| Proof That Forward and Futures Prices Are Equal When Interest Rates Are Constant | p. 85 |
| Interest Rates and Duration | p. 87 |
| Types of Rates | p. 87 |
| Zero Rates | p. 88 |
| Bond Pricing | p. 88 |
| Determining Zero Rates | p. 90 |
| Forward Rates | p. 93 |
| Forward-Rate Agreements | p. 95 |
| Theories of the Term Structure | p. 97 |
| Day Count Conventions | p. 98 |
| Quotations | p. 99 |
| Interest Rate Futures | p. 101 |
| Treasury Bond Futures | p. 103 |
| Eurodollar Futures | p. 107 |
| Duration | p. 108 |
| Duration-Based Hedging Strategies | p. 111 |
| Limitations of Duration | p. 112 |
| Swaps | p. 121 |
| Mechanics of Interest Rate Swaps | p. 121 |
| The Comparative Advantage Argument | p. 128 |
| Valuation of Interest Rate Swaps | p. 131 |
| Currency Swaps | p. 135 |
| Valuation of Currency Swaps | p. 139 |
| Other Swaps | p. 141 |
| Credit Risk | p. 143 |
| Construction of Zero-Coupon LIBOR Curve | p. 150 |
| Options Markets | p. 151 |
| Underlying Assets | p. 151 |
| Specification of Stock Options | p. 152 |
| Newspaper Quotes | p. 156 |
| Trading | p. 158 |
| Commissions | p. 159 |
| Margins | p. 160 |
| The Options Clearing Corporation | p. 162 |
| Regulation | p. 163 |
| Taxation | p. 163 |
| Warrants, Executive Stock Options, and Convertibles | p. 165 |
| Properties of Stock Option Prices | p. 168 |
| Factors Affecting Option Prices | p. 168 |
| Assumptions and Notation | p. 170 |
| Upper and Lower Bounds for Option Prices | p. 171 |
| Put--Call Parity | p. 174 |
| Early Exercise: Calls on a Non-Dividend-Paying Stock | p. 175 |
| Early Exercise: Puts on a Non-Dividend-Paying Stock | p. 176 |
| Relationship Between American Put and Call Prices | p. 178 |
| The Effect of Dividends | p. 179 |
| Empirical Research | p. 180 |
| Trading Strategies Involving Options | p. 185 |
| Strategies Involving a Single Option and a Stock | p. 185 |
| Spreads | p. 187 |
| Combinations | p. 194 |
| Other Payoffs | p. 197 |
| Introduction to Binomial Trees | p. 201 |
| A One-Step Binomial Model | p. 201 |
| Risk-Neutral Valuation | p. 205 |
| Two-Step Binomial Trees | p. 206 |
| A Put Option Example | p. 209 |
| American Options | p. 210 |
| Delta | p. 211 |
| Matching Volatility with u and d | p. 213 |
| Binomial Trees in Practice | p. 214 |
| Model of the Behavior of Stock Prices | p. 218 |
| The Markov Property | p. 218 |
| Continuous Time Stochastic Processes | p. 219 |
| The Process for Stock Prices | p. 225 |
| Review of the Model | p. 226 |
| The Parameters | p. 228 |
| Ito's Lemma | p. 229 |
| Derivation of Ito's Lemma | p. 235 |
| The Black--Scholes Model | p. 237 |
| Lognormal Property of Stock Prices | p. 237 |
| The Distribution of the Rate of Return | p. 239 |
| Volatility | p. 241 |
| Concepts Underlying the Black--Scholes--Merton Differential Equation | p. 244 |
| Derivation of the Black--Scholes--Merton Differential Equation | p. 246 |
| Risk-Neutral Valuation | p. 248 |
| Black--Scholes Pricing Formulas | p. 250 |
| Cumulative Normal Distribution Function | p. 252 |
| Warrants Issued by a Company on Its Own Stock | p. 253 |
| Implied Volatilities | p. 255 |
| The Causes of Volatility | p. 255 |
| Dividends | p. 257 |
| Proof of Black--Scholes--Merton Formula | p. 268 |
| Exact Procedure for Calculating Values of American Calls on Dividend-Paying Stocks | p. 271 |
| Calculation of Cumulative Probability in Bivariate Normal Distribution | p. 272 |
| Options on Stock Indices, Currencies, and Futures | p. 273 |
| Results for a Stock Paying a Continuous Dividend Yield | p. 273 |
| Option Pricing Formulas | p. 275 |
| Options on Stock Indices | p. 277 |
| Currency Options | p. 282 |
| Futures Options | p. 285 |
| Valuation of Futures Options Using Binomial Trees | p. 291 |
| A Futures Price as a Stock Paying a Continuous Dividend Yield | p. 293 |
| Black's Model for Valuing Futures Options | p. 294 |
| Comparison of Futures Option and Spot Option Prices | p. 295 |
| Derivation of Differential Equation Satisfied by a Derivative Dependent on a Stock Providing a Continuous Dividend Yield | p. 303 |
| Derivation of Differential Equation Satisfied by a Derivative Dependent on a Futures Price | p. 305 |
| The Greek Letters | p. 307 |
| Example | p. 307 |
| Naked and Covered Positions | p. 308 |
| A Stop-Loss Strategy | p. 308 |
| Delta Hedging | p. 310 |
| Theta | p. 319 |
| Gamma | p. 322 |
| Relationship among Delta, Theta, and Gamma | p. 326 |
| Vega | p. 326 |
| Rho | p. 329 |
| Hedging in Practice | p. 329 |
| Scenario Analysis | p. 330 |
| Portfolio Insurance | p. 331 |
| Stock Market Volatility | p. 334 |
| Taylor Series Expansions and Hedge Parameters | p. 341 |
| Value at Risk | p. 342 |
| Daily Volatilities | p. 342 |
| Calculation of VaR in Simple Situations | p. 343 |
| A Linear Model | p. 345 |
| How Interest Rates Are Handled | p. 346 |
| When the Linear Model Can Be Used | p. 350 |
| A Quadratic Model | p. 352 |
| Monte Carlo Simulation | p. 355 |
| Historical Simulation | p. 356 |
| Stress Testing and Back-Testing | p. 357 |
| Principal Components Analysis | p. 357 |
| Use of the Cornish-Fisher Expansion to Estimate VaR | p. 366 |
| Estimating Volatilities and Correlations | p. 368 |
| Estimating Volatility | p. 368 |
| The Exponentially Weighted Moving Average Model | p. 370 |
| The GARCH (1,1) Model | p. 372 |
| Choosing Between the Models | p. 374 |
| Maximum Likelihood Methods | p. 374 |
| Using GARCH (1,1) to Forecast Future Volatility | p. 379 |
| Correlations | p. 382 |
| Numerical Procedures | p. 388 |
| Binomial Trees | p. 388 |
| Using the Binomial Tree for Options on Indices, Currencies, and Futures Contracts | p. 395 |
| Binomial Model for a Dividend-Paying Stock | p. 398 |
| Extensions of the Basic Tree Approach | p. 401 |
| Alternative Procedures for Constructing Trees | p. 403 |
| Monte Carlo Simulation | p. 406 |
| Variance Reduction Procedures | p. 411 |
| Finite Difference Methods | p. 415 |
| Analytic Approximation to American Option Prices | p. 425 |
| Analytic Approximation to American Option Prices | p. 432 |
| Volatility Smiles and Alternatives to Black-Scholes | p. 435 |
| Preliminaries | p. 435 |
| Foreign Currency Options | p. 436 |
| Equity Options | p. 438 |
| The Volatility Term Structure | p. 440 |
| Volatility Matrices | p. 441 |
| Relaxing the Assumptions in Black-Scholes | p. 442 |
| Alternative Models for Stock Options | p. 443 |
| Pricing Models Involving Jumps | p. 445 |
| Stochastic Volatility Models | p. 446 |
| Empirical Research | p. 448 |
| Pricing Formulas for Alternative Models | p. 455 |
| Exotic Options | p. 458 |
| Types of Exotic Options | p. 458 |
| Path-Dependent Derivatives | p. 471 |
| Lookback Options | p. 475 |
| Barrier Options | p. 477 |
| Options on Two Correlated Assets | p. 482 |
| Implied Trees | p. 485 |
| Hedging Issues | p. 487 |
| Static Options Replication | p. 487 |
| Calculation of the First Two Moments of Arithmetic Averages and Baskets | p. 496 |
| Extensions of the Theoretical Framework for Pricing Derivatives: Martingales and Measures | p. 498 |
| The Market Price of Risk | p. 498 |
| Derivitives Dependent on Several State Variables | p. 503 |
| Derivatives Dependent on Commodity Prices | p. 506 |
| Martingales and Measures | p. 507 |
| Alternative Choices for the Numeraire | p. 510 |
| Extension to Multiple Independent Factors | p. 513 |
| Applications | p. 514 |
| Change of Numeraire | p. 517 |
| Quantos | p. 518 |
| Siegel's Paradox | p. 521 |
| Generalization of Ito's Lemma | p. 526 |
| Derivation of the General Differential Equation Satisfied by Derivatives | p. 527 |
| Interest Rate Derivatives: The Standard Market Models | p. 530 |
| Black's Model | p. 531 |
| Bond Options | p. 533 |
| Interest Rate Caps | p. 537 |
| European Swap Options | p. 543 |
| Generalizations | p. 547 |
| Convexity Adjustments | p. 547 |
| Timing Adjustments | p. 552 |
| When Is an Adjustment Necessary? | p. 555 |
| Accrual Swaps | p. 556 |
| Spread Options | p. 557 |
| Hedging Interest Rate Derivatives | p. 557 |
| Proof of the Convexity Adjustment Formula | p. 563 |
| Interest Rate Derivatives: Models of the Short Rate | p. 564 |
| Equilibrium Models | p. 564 |
| One-Factor Equilibrium Model | p. 565 |
| The Rendleman and Bartter Model | p. 566 |
| The Vasicek Model | p. 567 |
| The Cox, Ingersoll, and Ross Model | p. 570 |
| Two-Factor Equilibrium Models | p. 571 |
| No-Arbitrage Models | p. 571 |
| The Ho and Lee Model | p. 572 |
| The Hull and White Model | p. 574 |
| Options on Coupon-Bearing Bonds | p. 577 |
| Interest Rate Trees | p. 578 |
| A General Tree-Building Procedure | p. 580 |
| Nonstationary Models | p. 591 |
| Calibration | p. 593 |
| Hedging Using a One-Factor Model | p. 594 |
| Forward Rates and Futures Rates | p. 595 |
| Interest Rate Derivatives: More Advanced Models | p. 601 |
| Two-Factor Models of the Short Rate | p. 601 |
| The Heath, Jarrow, and Morton Approach | p. 604 |
| The LIBOR Market Model | p. 609 |
| Mortgage-Backed Securities | p. 615 |
| The A(t, T), [sigma][rho] and [thetas](t) Functions in the Two-Factor Hull-White Model | p. 621 |
| Credit Risk | p. 623 |
| The Probability of Default and Expected Losses | p. 624 |
| Adjusting the Prices of Derivatives to Reflect Counterparty Default Risk | p. 632 |
| Credit Value at Risk | p. 641 |
| Credit Derivatives | p. 644 |
| Valuation of Convertible Bonds | p. 646 |
| Manipulation of the Matrices of Credit Rating Changes | p. 654 |
| Glossary of Notation | p. 655 |
| Glossary of Terms | p. 658 |
| DerivaGem Software | p. 672 |
| Major Exchanges Trading Futures and Options | p. 676 |
| Table for N(x) when x [less than or equal] 0 | p. 678 |
| Table for N(x) when x [greater than or equal] 0 | p. 679 |
| Author Index | p. 680 |
| Subject Index | p. 683 |
| Table of Contents provided by Syndetics. All Rights Reserved. |