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Rebalancing Frequency Considerations for Kelly-Optimal Stock Portfolios in a Control-Theoretic Framework

机译:控制理论框架下的凯利最优股票投资组合的再平衡频率考虑

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In this paper, motivated by the celebrated work of Kelly, we consider the problem of portfolio weight selection to maximize expected logarithmic growth of a trader's account. Going beyond existing literature, our focal point here is the rebalancing frequency which we include as an additional parameter in the maximization. The problem is first set up in a control-theoretic framework, and then, the main question we address is as follows: In the absence of transaction costs, does high-frequency trading always lead to the best performance? Related to this question is our prior work on Kelly betting which examines the impact of making a wager and letting it ride. Our prior results indicate that it is often the case that there are no performance benefits associated with high-frequency trading. In the present paper, we generalize the analysis from the single-asset case to a portfolio with multiple risky assets. We show that if there is an asset satisfying a certain dominance condition, then an optimal portfolio consists of this asset alone; i.e., if the trader puts “all eggs in one basket,” performance becomes a constant function of rebalancing frequency. Said another way, the problem of rebalancing is rendered moot. The paper also includes simulations which address practical considerations associated with real stock prices vis-a-vis the dominance condition.
机译:在本文中,受凯利(Kelly)著名工作的启发,我们考虑选择投资组合权重的问题,以最大程度地提高交易者账户的预期对数增长。超越现有文献,我们的重点是再平衡频率,我们将其作为最大化中的附加参数。首先是在控制理论框架中提出问题,然后,我们要解决的主要问题如下:在没有交易成本的情况下,高频交易是否总能带来最佳性能?与这个问题相关的是我们之前在凯利投注上的工作,该工作研究了下注并让其下注的影响。我们的先前结果表明,高频交易通常不会带来任何绩效收益。在本文中,我们将分析从单一资产案例推广到具有多个风险资产的投资组合。我们表明,如果有满足某个主导条件的资产,则最优投资组合仅由该资产组成;即,如果交易者将“所有鸡蛋都放在一个篮子里”,则表现将成为再平衡频率的恒定函数。换句话说,重新平衡的问题变得无足轻重。本文还包括模拟,这些模拟解决了与实际股价相对于主导条件相关的实际考虑。

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