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Solvency capital requirement for insurance products via dynamic cash flow matching under lattice models

机译:基于格模型的动态现金流匹配的保险产品偿付能力资本要求

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Purpose - The purpose of this paper is to propose a framework based on cash flow matching for computing the Solvency Capital Requirement under Solvency Ⅱ. Design/methodology/approach - The time horizon of the insurance liabilities is typically longer than the maturities of bonds available in the market. With the assumption that a collection of bonds will be available for purchase in the future, the authors study the cash flow matching program under interest rate lattice models. Findings - The solution can be interpreted as the worst-case cost and the economic capital can be found accordingly. Originality/value - The paper illustrates the methodology of computing the Solvency Capital Requirement using a dynamic cash flow matching framework under lattice models. The proposed method is particularly useful for insurance products with a typical long time horizon when most duration matching techniques are not easily applicable.
机译:目的-本文的目的是提出一个基于现金流量匹配的框架来计算偿付能力Ⅱ下的偿付能力资本需求。设计/方法/方法-保险负债的时间跨度通常比市场上可用债券的期限更长。假设将来会有大量债券可供购买,作者研究了利率格模型下的现金流量匹配程序。结果-解决方案可以解释为最坏情况下的成本,并且可以相应地找到经济资本。原创性/价值-本文阐述了在格模型下使用动态现金流量匹配框架计算偿付能力资本需求的方法。当大多数持续时间匹配技术不容易应用时,该方法对于具有典型较长时间范围的保险产品特别有用。

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