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Valuing Credit Default Swap under a double exponential jump diffusion model 被引量:2
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作者 YANG Rui-cheng PANG Maooxiu JIN Zhuang 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2014年第1期36-43,共8页
This paper discusses the valuation of the Credit Default Swap based on a jump market, in which the asset price of a firm follows a double exponential jump diffusion process, the value of the debt is driven by a geomet... This paper discusses the valuation of the Credit Default Swap based on a jump market, in which the asset price of a firm follows a double exponential jump diffusion process, the value of the debt is driven by a geometric Brownian motion, and the default barrier follows a continuous stochastic process. Using the Gaver-Stehfest algorithm and the non-arbitrage asset pricing theory, we give the default probability of the first passage time, and more, derive the price of the Credit Default Swap. 展开更多
关键词 Credit Default Swap Brownian motion double exponential jump diffusion model
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Option Pricing under the Double Exponential Jump-Diffusion Model with Stochastic Volatility and Interest Rate 被引量:2
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作者 Rongda Chen Zexi Li +3 位作者 Liyuan Zeng Lean Yu Qi Lin Jia Liu 《Journal of Management Science and Engineering》 2017年第4期252-289,共38页
This paper proposes an efficient option pricing model that incorporates stochastic interest rate(SIR),stochastic volatility(SV),and double exponential jump into the jump-diffusion settings.The model comprehensively co... This paper proposes an efficient option pricing model that incorporates stochastic interest rate(SIR),stochastic volatility(SV),and double exponential jump into the jump-diffusion settings.The model comprehensively considers the leptokurtosis and heteroscedasticity of the underlying asset’s returns,rare events,and an SIR.Using the model,we deduce the pricing characteristic function and pricing formula of a European option.Then,we develop the Markov chain Monte Carlo method with latent variable to solve the problem of parameter estimation under the double exponential jump-diffusion model with SIR and SV.For verification purposes,we conduct time efficiency analysis,goodness of fit analysis,and jump/drift term analysis of the proposed model.In addition,we compare the pricing accuracy of the proposed model with those of the Black-Scholes and the Kou(2002)models.The empirical results show that the proposed option pricing model has high time efficiency,and the goodness of fit and pricing accuracy are significantly higher than those of the other two models. 展开更多
关键词 Option pricing model Stochastic interest rate Stochastic volatility double exponential jump Markov Chain Monte Carlo with Latent Variable
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