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Joined‐Up Pensions Policy in the UK: An Asset‐Liability Model for Simultaneously Determining the Asset Allocation and Contribution Rate*

机译:英国联邦养老金政策:同时确定资产配置和贡献率的资产负债模型*

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摘要

The trustees of funded defined benefit pension schemes must make two vital and interrelated decisions  ‐ setting the asset allocation and the contribution rate. While these decisions are usually taken separately, it is argued that they are intimately related and should be taken jointly. The objective of funded pension schemes is taken to be the minimization of both the mean and the variance of the contribution rate, where the asset allocation decision is designed to achieve this objective. This is done by splitting the problem into two main steps. First, the Markowitz mean‐variance model is generalised to include three types of pension scheme liabilities (actives, deferreds and pensioners), and this model is used to generate the efficient set of asset allocations. Second, for each point on the risk‐return efficient set of the asset‐liability portfolio model, the mathematical model of Haberman (1992) is used to compute the corresponding mean and variance of the contribution rate and funding ratio. Since the Haberman model assumes that the discount rate forudcomputing the present value of liabilities equals the investment return, it is generalised to avoid this restriction. This generalisation removes the trade‐off between contribution rate risk and funding ratio risk for audfixed spread period. Pension schemes need to choose a spread period, and it is shown how this can be set to minimise the variance of the contribution rate. Finally, using the result that the funding ratio follows an inverted gamma distribution, shortfall risk and expected tail loss are computed for funding below the minimum funding requirement, and funding above the taxation limit. This model is then applied to one of the largest UK pension schemes ‐ the Universities Superannuation Scheme.
机译:固定收益养老金计划的受托人必须做出两个至关重要的决定-设置资产分配和缴款率。虽然这些决定通常是分开做出的,但据认为它们是密切相关的,应该共同作出决定。资金养老金计划的目标被认为是最小化缴费率的均值和方差,其中资产分配决策旨在实现该目标。可以通过将问题分为两个主要步骤来完成。首先,Markowitz均方差模型被概括为包括三种类型的养老金计划负债(活动,递延和养老金领取者),并且该模型用于生成一组有效的资产分配。其次,对于资产负债投资组合模型的风险收益有效集的每个点,使用Haberman(1992)的数学模型来计算出相应的贡献率和资金比率的均值和方差。由于Haberman模型假定 ud计算负债现值的折现率等于投资收益,因此可以避免这种限制。这种概括消除了在固定价差期的贡献率风险和融资比率风险之间的权衡。养老金计划需要选择一个利差期,并说明如何设置它以最小化缴费率的差异。最终,使用供资比率遵循反伽马分布的结果,对于低于最低供资要求且高于税收限制的供资,将计算出短缺风险和预期的尾巴损失。然后将此模型应用于英国最大的养老金计划之一-大学退休金计划。

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