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The Application of Levy Process with Stochastic Interest Rate in Structural Model

机译:征收过程在结构模型中随机利率的应用

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Levy processes have become cumulatively popular in Finance because they describe financial markets in a more accurate way than models based in Brownian motion. For the purpose of pricing debt value by structural model, we not only assume the interest rate is stochastic and model the dynamics of firm value return as a Levy process by the sum of a Brownian motion and compound Poisson process which is often called a jump-diffusion process. Generally speaking, the jump risk is assumed nonsystematic, and hence diversifiable. In order to describe the effect of nondiversifiable jump risk such as subprime mortgage crisis, we presume the jump risk is a systematic risk.
机译:征收流程在金融中变得累积地流行,因为他们以比基于布朗运动的模型更准确的方式描述金融市场。为了通过结构模型定价债务价值,我们不仅假设利率是随机的,并将公司价值返回的动态作为征收流程作为征收过程,通常被称为跳跃 - 扩散过程。一般来说,假设非系统的跳跃风险,因此可以进行多样化。为了描述次级抵押贷款危机如诸如诸如次次抵押贷款危机之类的非差差跳跃风险的影响,我们认为跳跃风险是一种系统的风险。

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