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Part I The Fundamentals of Derivative Security Pricing
1 The Stock Option Problem
2 Stochastic Processes for Asset Price Modelling
3 An Initial Attempt at Pricing an Option
4 The Stochastic Differential Equation
5 Manipulating Stochastic Differential Equations and Stochastic Integrals
6 Ito's Lemma and Its Application
7 The Continuous Hedging Argument
8 Martingale Interpretation of No-Riskless Arbitrage
9 The Partial Differential Equation Approach Under Geometric Brownian Motion
10 Pricing Derivative Securities
A General Approach
11 Applying the General Pricing Framework
12 Jump-Diffusion Processes
Option Pricing under Jump-Diffusion Processes
14 Partial Differential Equation Approach under Geometric Jump-Diffusion Process
15 Stochastic Volatility
16 Pricing the American Feature
17 Pricing Options Using Binominal Trees
18 Volatility Smiles
Part II Interest Rate Modelling
19 Allowing for Stochastic Interest Rates in the B-S Model
20 Change of Numeraire
21 The Paradigm Interest Rate Option Problem
22 Modelling Interest Rate Dynamics
23 Interest Rate Derivatives
One Factor Spot Rate Models
24 Interest Rate Derivatives
Multi-Factor Models
25 The Heath-Jarrow-Morton Framework
26 The LIBOR Market Model. .

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