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European option pricing under stochastic volatility jump-diffusion models with transaction cost

机译:带有交易成本的随机波动率跳跃-扩散模型下的欧式期权定价

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In this paper, we consider an underlying general stochastic volatility jump-diffusion model. Option pricing under this general model with transaction costs will lead to handling with nonlinear partial integro-differential equations (here after PIDE). In this case, option replication in a discrete-time framework with transaction costs and the non-uniqueness option pricing in such incomplete market will be studied. Observing and introducing a traded proxy for the volatility in the modern market, we acquire a nonlinear PIDE in the advent of transaction costs. Under appropriate regularity conditions, the existence of the strong solution to this pricing problem has been proved. The corresponding self-financing and positions readjustment for pricing a portfolio will also be discussed in the end. (C) 2019 Elsevier Ltd. All rights reserved.
机译:在本文中,我们考虑了潜在的一般随机波动跳跃-扩散模型。在这种具有交易成本的通用模型下的期权定价将导致使用非线性偏整数-微分方程式(在PIDE之后)进行处理。在这种情况下,将研究在不完整市场中具有交易成本和非唯一性期权定价的离散时间框架中的期权复制。观察并介绍现代市场波动的交易代理,我们在交易成本出现时获得了非线性PIDE。在适当的规律性条件下,已经证明了该定价问题的强大解决方案。最后还将讨论相应的自筹资金和对投资组合定价的头寸调整。 (C)2019 Elsevier Ltd.保留所有权利。

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