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Generalised exponential-Gaussian distribution: a method for neural reaction time analysis

by Kuang, Shenbing , Barrera-Causil, Carlos , Fazlali, Zeinab , Kneib, Thomas , De Bastiani, Fernanda , Martinez-Flórez, Guillermo , Marmolejo-Ramos, Fernando , Wegener, Detlef

in Artificial Intelligence / Biochemistry / Biomedical and Life Sciences / Biomedicine / Cognitive Psychology / Computer Science / Computer simulation / Disease / Kurtosis / Mathematical models / Neurosciences / Normal distribution / Random variables / Reaction time / Regression analysis / Research Article / Response time / Skewness / Statistical analysis / Statistical models

2023

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Generalised exponential-Gaussian distribution: a method for neural reaction time analysis

by Kuang, Shenbing , Barrera-Causil, Carlos , Fazlali, Zeinab , Kneib, Thomas , De Bastiani, Fernanda , Martinez-Flórez, Guillermo , Marmolejo-Ramos, Fernando , Wegener, Detlef

2023

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Generalised exponential-Gaussian distribution: a method for neural reaction time analysis

by Kuang, Shenbing , Barrera-Causil, Carlos , Fazlali, Zeinab , Kneib, Thomas , De Bastiani, Fernanda , Martinez-Flórez, Guillermo , Marmolejo-Ramos, Fernando , Wegener, Detlef

2023

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Journal Article

Generalised exponential-Gaussian distribution: a method for neural reaction time analysis

Kuang, Shenbing,

Barrera-Causil, Carlos,

Fazlali, Zeinab,

Kneib, Thomas,

De Bastiani, Fernanda,

Martinez-Flórez, Guillermo,

Marmolejo-Ramos, Fernando,

Wegener, Detlef

2023

Overview

Reaction times (RTs) are an essential metric used for understanding the link between brain and behaviour. As research is reaffirming the tight coupling between neuronal and behavioural RTs, thorough statistical modelling of RT data is thus essential to enrich current theories and motivate novel findings. A statistical distribution is proposed herein that is able to model the complete RT’s distribution, including location, scale and shape: the generalised-exponential-Gaussian (GEG) distribution. The GEG distribution enables shifting the attention from traditional means and standard deviations to the entire RT distribution. The mathematical properties of the GEG distribution are presented and investigated via simulations. Additionally, the GEG distribution is featured via four real-life data sets. Finally, we discuss how the proposed distribution can be used for regression analyses via generalised additive models for location, scale and shape (GAMLSS).

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Publisher

Springer Netherlands,Springer Nature B.V

Subject

Artificial Intelligence

/ Biochemistry

/ Biomedical and Life Sciences

/ Biomedicine

/ Cognitive Psychology

/ Computer Science

/ Computer simulation