1998
DOI: 10.1007/bf02771478
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Bond immunization for additive interest rate shocks

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Cited by 5 publications
(4 citation statements)
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“…Similar to Barber and Copper (1998) and Kaluszka and Kondratiuk-Janyska (2004), to ensure that we are able to comply with every yearly payment, we decompose the overall liability into subsets of single liabilities and immunize 1 H of the overall portfolio against each upcoming payment. This means, for instance, that for the 3-year and 5-year investment horizons considered each sub-portfolio will comprise, respectively, 1 3 or 1 5 of the overall portfolio value.…”
Section: Portfolio Design and Testing Methodologymentioning
confidence: 99%
“…Similar to Barber and Copper (1998) and Kaluszka and Kondratiuk-Janyska (2004), to ensure that we are able to comply with every yearly payment, we decompose the overall liability into subsets of single liabilities and immunize 1 H of the overall portfolio against each upcoming payment. This means, for instance, that for the 3-year and 5-year investment horizons considered each sub-portfolio will comprise, respectively, 1 3 or 1 5 of the overall portfolio value.…”
Section: Portfolio Design and Testing Methodologymentioning
confidence: 99%
“…For example, Bierwag (1977) developed measures of duration to immunize a portfolio given a multiplicative shock to the term structure. Barber and Copper (1998) provide immunization models that allow for nonparallel additive shifts in the term structure, such as long-term rates changing differently from short-term rates. Bierwag et al (1983) note that the success of an immunizing strategy depends on whether the assumed stochastic term structure process is correct.…”
Section: A Brief Review Of Related Literaturementioning
confidence: 99%
“…Starting with Fisher and Weil (1971), the development of techniques to address non-parallel yield curve shifts led to the recognition of a connection between immunization strategy specification and the type of assumed shocks, e.g., Bierwag and Khang (1979), Fong and Vasicek (1984), Chambers et al (1988), Barber and Copper (1998). Sophisticated risk measures, such as M 2 and M-absolute, were developed to select the best duration matching portfolio from the set of potential portfolios, e.g., Nawalkha and Chambers (1996).…”
Section: Background Literaturementioning
confidence: 99%
“…Polynomial duration models fit yield curve movements using a polynomial function of the terms to maturity, e.g., Crack and Nawalkha (2000), Soto (2001), or the distance between the terms to maturity and the planning horizon, e.g., Nawalkha et al (2003). Directional duration models identify general risk factors using data reduction techniques such as principal components to capture the empirical yield curve behavior, e.g., Elton et al (1990), Barber and Copper (1998), Hill and Vaysman (1998), Navarro and Nave (2001). Key rate duration models decompose the yield curve into number of linear segments based on the selection of key rates, e.g., Ho (1992), Dattatreya and Fabozzi (1995), Phoa and Shearer (1997).…”
Section: Background Literaturementioning
confidence: 99%