0000000000316014

AUTHOR

Bence Toth

showing 4 related works from this author

Why Is Equity Order Flow so Persistent?

2014

Order flow in equity markets is remarkably persistent in the sense that order signs (to buy or sell) are positively autocorrelated out to time lags of tens of thousands of orders, corresponding to many days. Two possible explanations are herding, corresponding to positive correlation in the behavior of different investors, or order splitting, corresponding to positive autocorrelation in the behavior of single investors. We investigate this using order flow data from the London Stock Exchange for which we have membership identifiers. By formulating models for herding and order splitting, as well as models for brokerage choice, we are able to overcome the distortion introduced by brokerage. O…

Flow (mathematics)Order (exchange)Stock exchangeAutocorrelationEconometricsEconomicsEquity (finance)HerdingMarket microstructureBehavioral economicsSSRN Electronic Journal
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Why is equity order flow so persistent?

2015

Abstract Order flow in equity markets is remarkably persistent in the sense that order signs (to buy or sell) are positively autocorrelated out to time lags of tens of thousands of orders, corresponding to many days. Two possible explanations are herding, corresponding to positive correlation in the behavior of different investors, or order splitting, corresponding to positive autocorrelation in the behavior of single investors. We investigate this using order flow data from the London Stock Exchange for which we have membership identifiers. By formulating models for herding and order splitting, as well as models for brokerage choice, we are able to overcome the distortion introduced by bro…

Economics and EconometricsControl and OptimizationMarket microstructureApplied MathematicsPrice impactAutocorrelationEquity (finance)Market microstructureHerdingBehavioral economicsPositive correlationOrder flowMicroeconomicsOrder splittingStock exchangeBehavioral financeEconomicsEconometricsHerding
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Segmentation algorithm for non-stationary compound Poisson processes

2010

We introduce an algorithm for the segmentation of a class of regime switching processes. The segmentation algorithm is a non parametric statistical method able to identify the regimes (patches) of a time series. The process is composed of consecutive patches of variable length. In each patch the process is described by a stationary compound Poisson process, i.e. a Poisson process where each count is associated with a fluctuating signal. The parameters of the process are different in each patch and therefore the time series is non-stationary. Our method is a generalization of the algorithm introduced by Bernaola-Galván, et al. [Phys. Rev. Lett. 87, 168105 (2001)]. We show that the new algori…

Series (mathematics)GeneralizationEconophysicsProcess (computing)Nonparametric statisticsStochastic processes Statistics Financial markets EconophysicsStochastic processeFinancial marketCondensed Matter PhysicsPoisson distribution01 natural sciencesSignal010305 fluids & plasmasElectronic Optical and Magnetic Materialssymbols.namesake0103 physical sciencesCompound Poisson processsymbolsSegmentation010306 general physicsAlgorithmStatisticMathematicsThe European Physical Journal B
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How does the market react to your order flow?

2012

We present an empirical study of the intertwined behaviour of members in a financial market. Exploiting a database where the broker that initiates an order book event can be identified, we decompose the correlation and response functions into contributions coming from different market participants and study how their behaviour is interconnected. We find evidence that (1) brokers are very heterogeneous in liquidity provision -- some are consistently liquidity providers while others are consistently liquidity takers. (2) The behaviour of brokers is strongly conditioned on the actions of {\it other} brokers. In contrast brokers are only weakly influenced by the impact of their own previous ord…

Physics - Physics and SocietyQuantitative Finance - Trading and Market MicrostructureMarket microstructureLimit order marketFinancial marketFOS: Physical sciencesBehavioural financePhysics and Society (physics.soc-ph)Market microstructureMonetary economicsMarket dynamicsFinancial marketFinancial markets microstructure Econophysics stochasti processesTrading and Market Microstructure (q-fin.TR)Market liquidityFOS: Economics and businessCompetition (economics)Empirical researchOrder (exchange)Physics - Data Analysis Statistics and ProbabilityOrder bookBusinessGeneral Economics Econometrics and FinanceData Analysis Statistics and Probability (physics.data-an)FinanceQuantitative Finance
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