Optimal Limit-versus-Market Order Slicing Under a VWAP Benchmark - Continuous Case

T. Li
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引用次数: 2

Abstract

Algorithmic brokers benchmarked to TWAP or VWAP face a limit-order market-order tradeoff when slicing orders. Executing market orders keeps them on schedule but is costly. Executing limit orders saves spread but can lead to schedule slippage. We build on our results in the discrete shares case Li [2012] to present an optimal solution for execution in light of this tradeoff in the limit of continuous shares. As in the discrete case, the optimal solution is described in terms of a forward and backward boundary which define how many limit orders should be placed on the order book and when to execute market orders. Closed-form solutions for the boundaries are derived for the “stationary limit.” These boundaries can be computed numerically in the general case.
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VWAP基准下的最优极限与市场订单切片-连续情况
以TWAP或VWAP为基准的算法代理在分割订单时面临限价市场-订单权衡。执行市场指令可以使它们按期执行,但代价高昂。执行限价单可以节省点差,但可能导致进度下滑。我们以离散股票案例Li[2012]的结果为基础,根据连续股票限制下的这种权衡,提出了执行的最佳解决方案。在离散情况下,最优解被描述为向前和向后边界,它定义了应该在订单簿上放置多少限价订单以及何时执行市场订单。对于“平稳极限”,导出了边界的封闭解。在一般情况下,这些边界可以用数值计算出来。
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Optimal Limit-versus-Market Order Slicing Under a VWAP Benchmark - Continuous Case Artificial Portfolio Simulator
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