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Portfolio optimization problem under concave transaction costs and minimal transaction unit constraints

机译:低交易成本和最小交易单元约束下的投资组合优化问题

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摘要

We will propose a branch and bound algorithm for calculating a globally optimal solution of a portfolio construction/rebalancing problem under concave transaction costs and minimal transaction unit constraints. We will employ the absolute deviation of the rate of return of the portfolio as the measure of risk and solve linear programming subproblems by introducing (piecewise) linear underestimating function for concave transaction cost functions. It will be shown by a series of numerical experiments that the algorithm can solve the problem of practical size in an efficient manner.
机译:我们将提出一种分支定界算法,用于在凹交易成本和最小交易单位约束条件下计算投资组合构建/再平衡问题的全局最优解。我们将使用投资组合收益率的绝对偏差作为风险度量,并通过引入(分段)凹形交易成本函数的线性分段估计函数来解决线性规划子问题。通过一系列数值实验表明,该算法可以有效地解决实际尺寸的问题。

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