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Measuring Average Rate of Return of Pensions: A Discrete, Stochastic and Continuous Price Index Approaches

机译:衡量养老金的平均回报率:离散,随机和连续的价格指数方法

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In this paper the problem of the proper construction of the average rate of return (ARR) of pension (or investment) funds is considered, using a chain price index approach. Some known formulas of the ARR can be expressed by chain indices. The paper proposes and discusses a continuous-time formula. The prices and the number of the participating units are assumed to be continuous-time stochastic processes. Using the Ito theorem (Ito, 1951) it is proved that the relative change in net assets of funds equals a product of relative changes in unit prices and number of fund clients. Simulation study compares the discrete time formulas and the continuous formula in some illustrative case.
机译:在本文中,使用连锁价格指数方法,考虑了养老金(或投资)资金的平均返回率平均返回率(ARR)的问题。 ARR的一些已知公式可以由链索引表示。 本文提出并讨论了连续时间公式。 假设参与单位的价格和数量是连续时间随机过程。 使用ITO定理(ITO,1951),证明资产净资产的相对变化等于单位价格和基金客户数量的相对变化的产品。 仿真研究比较了一些说明性情况下的离散时间公式和连续公式。

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