Pricing Rent-to-Own Options with a Barrier Level: Taking Housing Contracts as an Example

Yi-Long Hsiao, C. Ting
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Abstract

Abstract How to effectually price a rent-to-own option embedded a barrier level? This question is an important issue in financial market. For the purpose, we use the boundary integral method of PDE to derive a closed-form approximate solution of the rent-to-own option embedded a barrier level, where the tenant has the right to buy a specified rental house during the duration of contract. This study finds several characteristics through a sequence of numerical analyses and provides an available method for pricing rent-to-own options taking housing contracts with a barrier level as an example. This paper is original research in pricing a rent-to-own option using a boundary integral method and provides a reference to financial market about the valuation of a rent-to-own option embedded a barrier level well. JEL classification numbers: C02, G13. Keywords: Rent-to-own option, Boundary integral method, Green’s function.
障碍水平下租售自拥有期权定价——以住房合同为例
如何有效地为嵌入障碍水平的租赁拥有期权定价?这个问题是金融市场的一个重要问题。为此,我们使用PDE的边界积分方法推导了嵌入障碍水平的租自选项的封闭形式近似解,其中租户有权在合同有效期内购买指定的出租房屋。本文通过一系列的数值分析,发现了租售自拥有期权的几个特征,并以具有障碍水平的住房合同为例,提供了一种可行的定价方法。本文运用边界积分方法对租期自拥有期权定价进行了初步研究,为金融市场对嵌入障碍水平的租期自拥有期权的定价提供了参考。JEL分类号:co2, G13。关键词:自租期权,边界积分法,格林函数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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