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首页> 外文期刊>Communications in Nonlinear Science and Numerical Simulation >A computational weighted finite difference method for American and barrier options in subdiffusive Black-Scholes model
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A computational weighted finite difference method for American and barrier options in subdiffusive Black-Scholes model

机译:柔佛级黑斯科斯模型中的美国和屏障选择的计算加权有限差分方法

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摘要

Subdiffusion is a well established phenomenon in physics. In this paper we apply the sub-diffusive dynamics to analyze financial markets. We focus on the financial aspect of time fractional diffusion model with moving boundary i.e. American and barrier option pricing in the subdiffusive Black & ndash;Scholes (B & ndash;S) model. Two computational methods for valuing American options in the considered model are proposed -the weighted finite difference (FD) and the Longstaff & ndash;Schwartz method. In the article it is also shown how to valuate numerically wide range of barrier options using the FD approach.(c) 2020 Elsevier B.V. All rights reserved.
机译:SubDiffusion是物理学中成熟的现象。在本文中,我们将分散动力学应用于分析金融市场。我们专注于时代分数扩散模型的财务方面,具有移动边界,即美国和屏障选项定价在柔佛州黑色和Ndash; Scholes(B&Ndash; s)模型。提出了两种评估美国选项中的两种计算方法 - 加权有限差异(FD)和Longstaff和Ndash; Schwartz方法。在文章中,还可以使用FD方法估值如何估值数值广泛的屏障选择。(c)2020 Elsevier B.v.保留所有权利。

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