Portfolio optimisation: Bridging the gap between theory and practice

被引:0
|
作者
Valle, Cristiano Arbex [1 ]
机构
[1] Univ Fed Minas Gerais, Dept Ciencia Comp, Belo Horizonte, Brazil
关键词
Portfolio optimisation; Exogenous constraints; Transaction lots; Futures contracts; Quantitative finance; SELECTION; MODELS; COSTS; CONSTRUCTION; ALGORITHMS;
D O I
10.1016/j.cor.2024.106918
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Portfolio optimisation is essential in quantitative investing, but its implementation faces several practical difficulties. One particular challenge is converting optimal portfolio weights into real-life trades in the presence of realistic features, such as transaction costs and integral lots. This is especially important in automated trading, where the entire process happens without human intervention. Several works in literature have extended portfolio optimisation models to account for these features. In this paper, we highlight and illustrate difficulties faced when employing the existing literature in a practical setting, such as computational intractability, numerical imprecision and modelling trade-offs. We then propose a two-stage framework as an alternative approach to address this issue. Its goal is to optimise portfolio weights in the first stage and to generate realistic trades in the second. Through extensive computational experiments, we show that our approach not only mitigates the difficulties discussed above but also can be successfully employed in a realistic scenario. By splitting the problem in two, we are able to incorporate new features without adding too much complexity to any single model. With this in mind we model two novel features that are critical to many investment strategies: first, we integrate two classes of assets, futures contracts and equities, into a single framework, with an example illustrating how this can help portfolio managers in enhancing investment strategies. Second, we account for borrowing costs in short positions, which have so far been neglected in literature but which significantly impact profits in long/short strategies. Even with these new features, our two-stage approach still effectively converts optimal portfolios into actionable trades.
引用
收藏
页数:19
相关论文
共 50 条
  • [1] Bridging the gap between theory and practice of approximate Bayesian inference
    Kwisthout, Johan
    van Rooij, Iris
    COGNITIVE SYSTEMS RESEARCH, 2013, 24 : 2 - 8
  • [2] Sampling in ecology and evolution - bridging the gap between theory and practice
    Albert, Cecile H.
    Yoccoz, Nigel G.
    Edwards, Thomas C., Jr.
    Graham, Catherine H.
    Zimmermann, Niklaus E.
    Thuiller, Wilfried
    ECOGRAPHY, 2010, 33 (06) : 1028 - 1037
  • [3] Bridging the Gap: Classification, Theory and Practice in Public Archaeology
    Oldham, Mark
    PUBLIC ARCHAEOLOGY, 2017, 16 (3-4) : 214 - 229
  • [4] Multiobjective portfolio optimization: bridging mathematical theory with asset management practice
    Xidonas, Panos
    Hassapis, Christis
    Mavrotas, George
    Staikouras, Christos
    Zopounidis, Constantin
    ANNALS OF OPERATIONS RESEARCH, 2018, 267 (1-2) : 585 - 606
  • [5] Privacy-Preserving Distributed Network Troubleshooting-Bridging the Gap between Theory and Practice
    Burkhart, Martin
    Dimitropoulos, Xenofontas
    ACM TRANSACTIONS ON INFORMATION AND SYSTEM SECURITY, 2011, 14 (04) : 1 - 30
  • [6] Does green improve portfolio optimisation?
    Akhtaruzzaman, Md
    Banerjee, Ameet Kumar
    Boubaker, Sabri
    Moussa, Faten
    ENERGY ECONOMICS, 2023, 124
  • [7] Bridging the Research-Practice Gap
    Bansal, Pratima
    Bertels, Stephanie
    Ewart, Tom
    MacConnachie, Peter
    O'Brien, James
    ACADEMY OF MANAGEMENT PERSPECTIVES, 2012, 26 (01) : 73 - 92
  • [8] Bridging the gap between decomposition theory and forensic research on postmortem interval
    Dawson, Blake M.
    Ueland, Maiken
    Carter, David O.
    Mclntyre, Donna
    Barton, Philip S.
    INTERNATIONAL JOURNAL OF LEGAL MEDICINE, 2024, 138 (02) : 509 - 518
  • [9] Random matrix theory and fund of funds portfolio optimisation
    Conlon, T.
    Ruskin, H. J.
    Crane, M.
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2007, 382 (02) : 565 - 576
  • [10] DUALITY THEORY FOR PORTFOLIO OPTIMISATION UNDER TRANSACTION COSTS
    Czichowsky, Christoph
    Schachermayer, Walter
    ANNALS OF APPLIED PROBABILITY, 2016, 26 (03) : 1888 - 1941