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Extension of Khang's Immunization Formula

机译:扩展Khang的免疫配方

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摘要

The paper presents two theorems on immunization in the continuous context when a liability consists of a single outflow at a known future date. It is assumed in Theorem 1 that interest rates h(0,t) shift to their new values h(0,t) = h(0,t) = h(0,t) + f(#lambda#)a(t) where #lambda# is a continuous function and f(#lambda#) is twice continuously differentiable with f(0) = 0, f'(0) not= 0. It is proved that the local immunization is achieved and a formula for the immunizing duration is derived. Theorem 2 provides a formula for the immunizing duration of the portfolio combined with two cash flows. These two theorems extend validity of all similar type results presented by Bierwag (1983).
机译:当责任由已知未来日期的单一流出组成时,本文提出了连续情况下的两个免疫定理。在定理1中假设利率h(0,t)转移到新值h(0,t)= h(0,t)= h(0,t)+ f(#lambda#)a(t ),其中#lambda#是一个连续函数,而f(#lambda#)在f(0)= 0,f'(0)not = 0的情况下连续两次可微。证明了可以实现局部免疫,并且公式为得出免疫时间。定理2提供了组合两个现金流量的投资组合免疫期间的公式。这两个定理扩展了Bierwag(1983)提出的所有相似类型结果的有效性。

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