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Luc Bauwens

Researcher at Université catholique de Louvain

Publications -  33
Citations -  1281

Luc Bauwens is an academic researcher from Université catholique de Louvain. The author has contributed to research in topics: Bayesian inference & Monte Carlo integration. The author has an hindex of 13, co-authored 33 publications receiving 1172 citations. Previous affiliations of Luc Bauwens include University College London & University of Johannesburg.

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Adaptive polar sampling, a class of flexibel and robust Monte Carlo integration methods

TL;DR: AdaptAdaptive Polar Sampling (APS) as mentioned in this paper was proposed for Bayesian analysis of models with nonelliptical, possibly, multimodal posterior distributions, where a location-scale transformation and a transformation to polar coordinates are used.
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Asymmetric ACD models: introducing price information in ACD models with a two state transition model

TL;DR: In this article, the authors proposed a class of asymmetric Autoregressive Conditional Duration models, which extends the ACD model of Engle and Russell (1997) by letting the duration process depend on the state of the price process in the beginning and at the end of each duration.
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General to specific modelling of exchange rate volatility: a forecast evaluation

TL;DR: In this paper, a simple way of avoiding the computational complexity when many explanatory variables are involved is proposed, and an out-of-sample forecast evaluation of the methodology applied to the modelling of weekly exchange rate volatility is performed.
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Modeling the dependence of conditional correlations on volatility

TL;DR: In this paper, the authors investigated the determinants of the correlation dynamics between time series of financial returns and found that the market volatility is a major determinant of the correlations, which can be transmitted through linear or nonlinear, and direct or indirect effects, and applied to different data sets to verify the presence and possible regularity of the volatility impact on correlations.
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Dynamic latent factor models for intensity processes

TL;DR: The latent factor intensity (LFI) model proposed in this article is based on the assumption that the intensity function consists of univariate or multivariate observation driven dynamic components and a univariate dynamic latent factor.