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Improvement of Mean-Variance Framework for Securities Trading

机译:证券交易的平均差异框架改进

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In a mean-variance framework, an optimal execution strategy minimizes variance for a specified maximum level of expected cost, or conversely. In this setup, trade-schedules in some path-independent (static) execution algorithms are deterministic and do not modify the execution speed in response to price motions during trading. In this paper, we consider the execution of portfolio transactions in a trading model with market impact and present an adaptive trading strategy. We show that the static execution strategies can be significantly improved by adaptive trading. We first illustrate this by constructing strategies that update exactly once during trading, i.e., at some intermediary time they may readjust in response to the stock price movement up to that moment. We show that such single-update strategies yield lower expected cost for the same level of variance than the trajectories of static algorithms, or lower variance for the same expected cost.
机译:在平均方差框架中,最佳执行策略最小化了指定的最大预期成本级别的方差,或相反。在此设置中,在某些路径无关(静态)执行算法中的交易时间表是确定性的,并且不会在交易过程中响应价格动作来修改执行速度。在本文中,我们考虑在具有市场影响的交易模式中执行投资组合交易,并提供自适应交易策略。我们表明,通过自适应交易,可以显着提高静态执行策略。我们首先通过构建在交易期间更新一次的策略来说明这一点,即,在一些中间时间,他们可以重新调整股票价格转移到那一刻。我们表明,这种单更新的策略比静态算法的轨迹或相同预期成本的差异降低了相同的方差级别的预期成本较低。

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