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双跳-扩散过程下时间依赖型的脆弱期权定价
引用本文:吕利娟,张兴永.双跳-扩散过程下时间依赖型的脆弱期权定价[J].华东师范大学学报(自然科学版),2014,2014(1):13-20,26.
作者姓名:吕利娟  张兴永
作者单位:中国矿业大学~~理学院, 江苏~~徐州\; 221116
基金项目:中央高校基本科研业务费专项基金(JGK101658;2013DXS02)
摘    要:在公司价值风险模型的基础上,研究对手单方违约风险的衍生产品定价.假设标的资产价格和合约出售方的资产-债务比均服从跳-扩散过程,其中无风险利率r(t)、标的资产的波动率σ(t)以及红利率d(t)均为关于时间的函数;而后运用结构化方法建立了双跳-扩散过程下的公司价值型脆弱期权定价模型,应用Ito引理和等价鞅测度变换,导出了期权价格的解析表达式.

关 键 词:双跳-扩散过程  信用风险  脆弱期权定价
收稿时间:2013-03-01

Vulnerable European option pricing with the time-dependent for double jump-diffusion process
LYU Li-juan,ZHANG Xing-yong.Vulnerable European option pricing with the time-dependent for double jump-diffusion process[J].Journal of East China Normal University(Natural Science),2014,2014(1):13-20,26.
Authors:LYU Li-juan  ZHANG Xing-yong
Institution:College of Sciences, China University of Mining and Technology, Xuzhou Jiangsu \ 221116, China
Abstract:Based on Merton's structured credit risk model,
derivatives pricing with rival unilateral default risk was studied
in this paper. Assuming that underlying asset price and
assets-liabilities of sellers follow double jump-diffusion process,
where risk-free interest rate $r(t)$, volatility of asset
$\sigma(t)$ and dividend yield $d(t)$ are time-dependent, vulnerable
European options pricing model under double jump-diffusion process
was established using the structured method, the analytical
expressions of options price was obtained using It\^{o} lemma and
the trunformation of the equivalent martingale measure.
Keywords:
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