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金融工程和计算——原理, 数学, 算法 (影印版)
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商品名称:金融工程和计算——原理, 数学, 算法 (影印版)
物料号 :23980-00
重量:0.000千克
ISBN:9787040239805
出版社:高等教育出版社
出版年月:2008-05
作者:Yuh-Dauh Lyuu 著
定价:85.00
页码:627
装帧:平装
版次:1
字数:850
开本:16开
套装书:否

《金融工程和计算:原理数学算法》(影印版)全面讨论了金融工程背后的理论和数学,并强调了在当今资本市场中金融工程实际应用的计算。与大多数有关投资 学、金融工程或衍生证券的书不同的是,《金融工程和计算:原理数学算法》(影印版)从金融学的基本观念出发,逐步构建理论。在现代金融学中所需要的高级数 学概念以一种可接受的层次来阐释。这样,它就为金融方面的MBA、有志于从事金融业的理工科学生、计算金融的研究工作者、系统分析师和金融工程师在这一主 题上提供了全面的基础。

构建理论的同时,作者介绍了在定价、风险管理和证券组合管理方面的计算技巧的算法,并且对它们的效率进行了分析。对金融证券和衍生证券的定价是《金融工程 和计算:原理数学算法》(影印版)的中心论题。各种各样的金融工具都得到讨论:债券、期权、期货、远期、利率衍生品、有抵押支持的证券、嵌入期权的债券, 以及诸如此类的其他工具。为便于参考使用,每种金融工具都以简短而自成体系的一章来论述。

1 Introduction
  1.1 Modern Finance:A Brief History
  1.2 Financial Engineering and Computation
  1.3 Financial Markets
  1.4 Computer Technology
2 Analysis of AlgorithmS
  2.1 Complexity
  2.2 Analysis of Algorithms
  2.3 Description of Algorithms
  2.4 Software Implementation
3 Basic Financial Mathematics
  3.1 Time Value of Money
  3.2 Annuities
  3.3 Amortization
  3.4 Yields
  3.5 Bonds
4 Bond Price Volatility
  4.1 Price Volatility
  4.2 Duration
  4.3 Convexity
5 Term Structure of Interest Rates
  5.1 Introduction
  5.2 Spot Rates
  5.3 Extracting Spot Rates from Yield Curves
  5.4 Static Spread
  5.5 Spot Rate Curve and Yield Curve
  5.6 Forward Rates
  5.7 Term Structure Theories
  5.8 Duration and Immunization Revisited
6 Fundamental Statistical Concepts
  6.1 Basics
  6.2 Regression
  6.3 Correlation
  6.4 Parameter Estimation
7 Option Basics
  7.1 Introduction
  7.2 Basics
  7.3 Exchange-Traded Options
  7.4 Basic Option Strategies
8 Arbitrage in Option Pricing
  8.1 The Arbitrage Argument
  8.2 Relative Option Prices
  8.3 Put-Call Parity and Its Consequences
  8.4 Early Exercise of American Options
  8.5 Convexity of Option Prices
  8.6 The Option Portfolio Property
9 Option Pricing Models
  9.1 Introduction
  9.2 The Binomial Option Pricing Model
  9.3 The Black-Scholes Formula
  9.4 Using the Black-Scholes Formula
  9.5 American Puts on a Non-Dividend-Paying Stock
  9.6 Options on a Stock that Pays Dividends
  9.7 Traversing the Tree Diagonally
10 Sensitivity Analysis Options
  10.1 Sensitivity Measures (“The Greeks”)
  10.2 Numerical Techniques
11 Extensions of Options Theory
  11.1 Corporate Securities
  11.2 Barrier Options
  11.3 Interest Rate Caps and Floors
  11.4 Stock Index Options
  11.5 Foreign Exchange Options
  11.6 Compound Options
  11.7 Path-Dependent Derivatives
12 Forwards, Futures, Futures Options, Swaps
  12.1 Introduction
  12.2 Forward Contracts
  12.3 Futures Contracts
  12.4 Futures Options and Forward Options
  12.5 Swaps
13 Stochastic Processes and Brownian Motion
  13.1 Stochastic Processes
  13.2 Martingales(“Fair Games”)
  13.3 Brownian Motion
  13.4 Brownian Bridge
14 Continuous-Time Financial Mathematics
  14.1 Stochastic Integrals
  14.2 Ito Processes
  14.3 Applications
  14.4 Financial Applications
15 Continuous-Time Derivatives Pricing
  15.1 Partial Differential Equations
  15.2 The Black-Scholes Differential Equation
  15.3 Applications
  15.4 General Derivatives Pricing
  15.5 Stochastic Volatility
16 Hedging
  16.1 Introduction
  16.2 Hedging and Futures
  16.3 Hedging and Options
17 Trees
  17.1 Pricing Barrier Options with Combinatorial Methods
  17.2 Trinomial Tree Algorithms
  17.3 Pricing Multivariate Contingent Claims
18 Numerical Methods
  18.1 Finite-Difference Methods
  18.2 Monte Carlo Simulation
  18.3 Quasi-Monte Carlo Methods
19 Matrix Computation
  19.1 Fundamental Definitions and Results
  19.2 Least-Squares Problems
  19.3 Curve Fitting with Splines
20 Time Series Analysis
  20.1 Introduction
  20.2 Conditional Variance Models for Price Volatility
21 lnterest Rate Derivative Securities
  21.1 Interest Rate Futures and Forwards
  21.2 Fixed-Income Options and Interest Rate Options
  21.3 Options on Interest Rate Futures
  21.4 Interest Rate Swaps
22 Term Structure Fitting
  22.1 Introduction
  22.2 Linear Interpolation
  22.3 Ordinary Least Squares
  22.4 Splines
  22.5 The Nelson-Siegel Scheme
23 Introduction to Term Structure Modeling
  23.1 Introduction
  23.2 The Binomial Interest Rate Tree
  23.3 Applications in Pricing and Hedging
  23.4 Volatility Term Structures
24 Foundations of Term Structure Modeling
  24.1 Terminology
  24.2 Basic Relations
  24.3 Risk-Neutral Pricing
  24.4 The Term Structure Equation
  24.5 Forward-Rate Process
  24.6 The Binomial Model with Applications
  24.7 Black-Scholes Models
25 Equilibrium Term Structure Models
  25.1 The Vasicek Model
  25.2 The Cox-Ingersoll-Ross Model
  25.3 Miscellaneous Models
  25.4 Model Calibration
  25.5 One-Factor Short Rate Models
26 No-Arbitrage Term Structure Models
  26.1 Introduction
  26.2 The Ho-Lee Model
  26.3 The Black-Derman-Toy Model
  26.4 The Models According to Hull and White
  26.5 The Heath-Jarrow-Morton Model
  26.6 The Ritchken-Sankarasubramanian Model
27 Fixed-Income Securities
  27.1 Introduction
  27.2 Treasury Agency, and Municipal Bonds
  27.3 Corporate Bonds
  27.4 Valuation Methodologies
  27.5 Key Rate Durations
28 Introduction to Mortgage-Backed Securities
  28.1 Introduction
  28.2 Mortgage Banking
  28.3 Agencies and Securitization
  28.4 Mortgage-Backed Securities
  28.5 Federal Agency Mortgage-Backed Securities Programs
  28.6 Prepayments
29 Analysis of MOrtgage-Backed Securities
  29.1 Cash Flow Analysis
  29.2 Collateral Prepayment Modeling
  29.3 Duration and Convexity
  29.4 Valuation Methodologies
30 Collateralized Mortgage Obligations
  30.1 Introduction
  30.2 Floating-Rate Tranches
  30.3 PAC Bonds
  30.4 TAC Bonds
  30.5 CMO Strips
  30.6 Residuals
31 Modern Portfolio Theory
  31.1 Mean-Variance Analysis of Risk and Return
  31.2 The Capital Asset Pricing Model
  31.3 Factor Models
  31.4 Value at Risk
32 Software
  32.1 Web Programming
  32.2 Use of The Capitals Software
  32.3 Further Topics
33 Answers to Selected Exercises
Bibliography
Glossary of Useful Notations
Index

金融数学与精算学系列

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