CH12 wiener processes and itô’s lemma

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CH12 wiener processes and itô’s lemma

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. Wiener Processes and Itô’s Lemma Chapter 12 12.1 Types of Stochastic Processes  Discrete time; discrete variable  Discrete time;. calculus 12.12 Generalized Wiener Processes (See page 267-69)  A Wiener process has a drift rate (i.e. average change per unit time) of 0 and a variance rate of 1  In a generalized Wiener process the drift rate and. constants 12.13 Generalized Wiener Processes (continued) The variable x follows a generalized Wiener process with a drift rate of a and a variance rate of b2 if dx=a dt+b dz 12.14 Generalized Wiener Processes (continued)  Mean

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Mục lục

  • Slide 1

  • Types of Stochastic Processes

  • Modeling Stock Prices

  • Markov Processes (See pages 263-64)

  • Weak-Form Market Efficiency

  • Example of a Discrete Time Continuous Variable Model

  • Questions

  • Variances & Standard Deviations

  • Variances & Standard Deviations (continued)

  • A Wiener Process (See pages 265-67)

  • Properties of a Wiener Process

  • Taking Limits . . .

  • Generalized Wiener Processes (See page 267-69)

  • Generalized Wiener Processes (continued)

  • Generalized Wiener Processes (continued)

  • The Example Revisited

  • Itô Process (See pages 269)

  • Why a Generalized Wiener Process is not Appropriate for Stocks

  • An Ito Process for Stock Prices (See pages 269-71)

  • Monte Carlo Simulation

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