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Rethinking market impact: quantitative analysis of trade execution costs

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Title: Rethinking market impact: quantitative analysis of trade execution costs
Authors: Capponi, Francesco
Item Type: Thesis or dissertation
Abstract: This thesis is a quantitative study of the notion of 'market impact' and develops a new quantitative framework to understand the main determinants of execution costs. In the first part, we develop a market-microstructure model in which the market impact of an order is a latent variable that depends on the aggregate activity of the order book, as summarised by the order flow imbalance. The model stems from the observation that at each point in time, the liquidity in the limit order book available for immediate execution is very small, and most of the liquidity remains hidden. We empirically test this model using the Kalman filter and show that it delivers good out-of-sample forecasts. The second part is devoted to the identification of the main determinants of execution costs. Using a large dataset of institutional investors' transactions in the US equity market, we find that, for orderly trade executions, the main determinant of execution costs is not the 'market impact' of trades but price volatility. Our causal analysis shows that price changes during execution are mainly driven by the aggregate order flow imbalance, rather then by the characteristics of individual trades, and that causal claims that directly relate individual trade characteristics with execution costs may be spurious. In the third part, we investigate the notion of cross-impact. We show that the observed correlation between the returns of an asset and the order flow of other assets is due to the presence of common components in order flow across stocks, which may naturally arise from multi-asset trading strategies. We provide empirical evidence from order flow and returns of NASDAQ-100 stocks to supports this explanation. This leads to a parsimonious approach for causal modelling of multi-asset impact, which does not require introducing any concept of cross impact.
Content Version: Open Access
Issue Date: Dec-2020
Date Awarded: May-2021
URI: http://hdl.handle.net/10044/1/89975
DOI: https://doi.org/10.25560/89975
Copyright Statement: Creative Commons Attribution NonCommercial NoDerivatives Licence
Supervisor: Cont, Rama
Neumann, Eyal
Department: Mathematics
Publisher: Imperial College London
Qualification Level: Doctoral
Qualification Name: Doctor of Philosophy (PhD)
Appears in Collections:Mathematics PhD theses



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