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  1. Crank-Nicolson

    8下载:
  2. 这是用matlab编辑的求解偏微分方程的一种方法隐式求解抛物型偏微分方程-This is edited using matlab a method of solving partial differential equations implicit solution of parabolic partial differential equations
  3. 所属分类:matlab

    • 发布日期:2015-11-21
    • 文件大小:1kb
    • 提供者:vongpo
  1. bsf

    0下载:
  2. evaluates the Black-Scholes formula for a European ca-evaluates the Black-Scholes formula for a European call
  3. 所属分类:matlab

    • 发布日期:2017-03-30
    • 文件大小:1.01kb
    • 提供者:katore vishal
  1. bsf_test

    0下载:
  2. demonstrates the Black-Scholes formula.
  3. 所属分类:matlab

    • 发布日期:2017-04-11
    • 文件大小:817byte
    • 提供者:katore vishal
  1. Black-Scholes

    0下载:
  2. 由脚本输入相关值可以计算一个欧式期权; 通过匿名函数计算,其中一些call其它函数,如CDF和PDF。-This scr ipt is used for implement the Black-Scholes pricing model By the scr ipt ten related values of a European option can be calculated Anonymous functions are used in this scr ipt, and
  3. 所属分类:matlab

    • 发布日期:2015-09-23
    • 文件大小:1kb
    • 提供者:zzc
  1. Option-Sensitivity-Measures

    0下载:
  2. 此程序是关于经济学中布莱克斯科尔斯模型 的matlab实现-This procedure creates a three-dimensional plot showing how gamma changes relative to price for a Black-Scholes option. Recall that gamma is the second derivative of the option price relative to the underlying securit
  3. 所属分类:matlab

    • 发布日期:2017-03-23
    • 文件大小:680byte
    • 提供者:zhangzhengdong
  1. BSJUMP

    1下载:
  2. Black-Scholes 模型的跳跃过程需要matlab有统计工具包-Black-Scholes model with merton jumps, the code need to be ran based on Statistic toolbox
  3. 所属分类:matlab

    • 发布日期:2017-04-02
    • 文件大小:542byte
    • 提供者:kk
  1. Downloads4

    0下载:
  2. Draws Black-Scholes surface for European call Compute expected payoff for European call & Illustrates risk neutrality Apply Netwon s Method to N(x) + exp(x) = 2.-Draws Black-Scholes surface for European call Compute expected payoff for European call
  3. 所属分类:matlab

    • 发布日期:2017-04-12
    • 文件大小:1.38kb
    • 提供者:flower
  1. tutorial_ns_full

    0下载:
  2. tutorial on ns2 wow wow
  3. 所属分类:matlab例程

    • 发布日期:2017-12-31
    • 文件大小:135kb
    • 提供者:abhivik
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