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Latifa Oukhellou

Researcher at IFSTTAR

Publications -  108
Citations -  2689

Latifa Oukhellou is an academic researcher from IFSTTAR. The author has contributed to research in topics: Hidden Markov model & Cluster analysis. The author has an hindex of 23, co-authored 101 publications receiving 2170 citations. Previous affiliations of Latifa Oukhellou include University of Paris-Est & University of Paris.

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Journal ArticleDOI

Physical Human Activity Recognition Using Wearable Sensors.

TL;DR: A review of different classification techniques used to recognize human activities from wearable inertial sensor data shows that the k-NN classifier provides the best performance compared to other supervised classification algorithms, whereas the HMM classifier is the one that gives the best results among unsupervised classification algorithms.
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An Unsupervised Approach for Automatic Activity Recognition Based on Hidden Markov Model Regression

TL;DR: A new unsupervised approach for human activity recognition from raw acceleration data measured using inertial wearable sensors based upon joint segmentation of multidimensional time series using a Hidden Markov Model (HMM) in a multiple regression context.
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Clustering Smart Card Data for Urban Mobility Analysis

TL;DR: Two approaches to cluster smart card data, which can be used to extract mobility patterns in a public transportation system, are proposed and illustrated how they can help reveal valuable insights about urban mobility.
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Analyzing year-to-year changes in public transport passenger behaviour using smart card data

TL;DR: A two-level generative model that applies the Gaussian mixture model to regroup passengers based on their temporal habits in their public transportation usage to demonstrate the efficiency of this approach in identifying a reduced set of passenger clusters linked to their fare types.
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Learning from partially supervised data using mixture models and belief functions

TL;DR: Using the generalized Bayesian theorem, an extension of Bayes' theorem in the belief function framework, a criterion generalizing the likelihood function is derived, allowing the ability of this approach to exploit partial information about class labels.