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並列摘要


The well-known Leland (1994) and Leland and Toft (1996) models provide some insights of the capital structure issues. However, in order to obtain analytical solutions of corporate securities, researchers need to impose some unrealistic assumptions to avoid time and path dependency. While evaluating a single corporate debt with finite maturity or complex bankruptcy proceedings, no analytical solution is available and one needs to resort to numerical methods. In this study, we extend the binomial lattice method by Broadie and Kaya (2007) to develop a capital structure model, which incorporates finite maturity as well as the feature of Chapter 11 bankruptcy proceedings. To make the model more realistic, we assume that the underlying asset value follows the constant elasticity of variance (CEV) process. Our numerical results show that when the reorganization period is longer or the elasticity constant β is smaller, the value of corporate risky debt will be lower.

參考文獻


Cox, J. C. (1975). Notes on option pricing I: Constant elasticity of diffusions. Working paper, Stanford University, California, CA.
Jackwerth, J. C., & Rubinstein, M. (2001). Recovering stochastic processes from option prices. Working paper, London Business School, UK.
Avellaneda, M.,Wu, L.(1999).Pricing Parisian-style options with a lattice method.International Journal of Theoretical and Applied Finance.2,1-16.
Bakshi, G.,Cao, C.,Chen, Z.(1997).Empirical performance of alternative option pricing models.Journal of Finance.52,2003-2049.
Bernard, C.,Courtois, O. L.,Quittard-Pinon, F.(2005).A new procedure for pricing Parisian options.Journal of Derivatives.12(4),45-53.

被引用紀錄


蘇瑋智(2012)。台灣存託憑證與原股關係之探討〔碩士論文,國立臺北大學〕。華藝線上圖書館。https://www.airitilibrary.com/Article/Detail?DocID=U0023-0202201217564600

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