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The Mathematics of the Relationship between the Default Risk and Yield-to-Maturity of Coupon Bonds

机译:违约风险与违约风险关系的数学   息票债券的到期收益率

摘要

The paper analyzes the mathematics of the relationship between the defaultrisk and yield-to-maturity of a coupon bond. It is shown that theyield-to-maturity is driven not only by the default probability and recoveryrate of the bond but also by other contractual characteristics of the bond thatare not commonly associated with default risk, such as the maturity and couponrate of the bond. In particular, for given default probability and recoveryrate, both the level and slope of the yield-to-maturity term structure dependon the coupon rate, as the higher the coupon rate the higher theyield-to-maturity term structure. In addition, the yield-to-maturity termstructure is upward or downward sloping depending on whether the coupon rate ishigh or low enough. Similar qualitative results also holds for CDS spreads.Consequently, the yield-to-maturity is an indicator that must be usedcautiously as a proxy for default risk.
机译:本文分析了息票债券违约风险与到期收益率之间关系的数学模型。结果表明,债券的到期日不仅受到债券违约概率和回收率的驱动,而且还受到债券中与违约风险通常不相关的其他合同特征的驱动,例如债券的到期日和票面利率。特别是,对于给定的默认概率和回收率,到期收益率期限结构的水平和斜率都取决于票息率,因为票息率越高,到期期限结构就越高。此外,到期收益期限结构是向上或向下倾斜的,具体取决于息票利率是足够高还是很低。 CDS利差也有类似的定性结果。因此,到期收益率是必须谨慎用作违约风险指标的指标。

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