Repository of University of Nova Gorica

Search the repository
A+ | A- | Help | SLO | ENG

Query: search in
search in
search in
search in
* old and bologna study programme

Options:
  Reset


21 - 22 / 22
First pagePrevious page123Next pageLast page
21.
A map-matching algorithm dealing with sparse cellular fingerprint observations
Andrea Dalla Torre, Paolo Gallo, Donatella Gubiani, Chris Marshall, Angelo Montanari, Federico Pittino, Andrea Viel, 2019, original scientific article

Abstract: The widespread availability of mobile communication makes mobile devices a resource for the collection of data about mobile infrastructures and user mobility. In these contexts, the problem of reconstructing the most likely trajectory of a device on the road network on the basis of the sequence of observed locations (map-matching problem) turns out to be particularly relevant. Different contributions have demonstrated that the reconstruction of the trajectory of a device with good accuracy is technically feasible even when only a sparse set of GNSS positions is available. In this paper, we face the problem of coping with sparse sequences of cellular fingerprints. Compared to GNSS positions, cellular fingerprints provide coarser spatial information, but they work even when a device is missing GNSS positions or is operating in an energy saving mode. We devise a new map-matching algorithm, that exploits the well-known Hidden Markov Model and Random Forests to successfully deal with noisy and sparse cellular observations. The performance of the proposed solution has been tested over a medium-sized Italian city urban environment by varying both the sampling of the observations and the density of the fingerprint map as well as by including some GPS positions into the sequence of fingerprint observations.
Keywords: Map-matching algorithm, trajectory, cellular fingerprint, Hidden Markov Model
Published in RUNG: 11.06.2019; Views: 3342; Downloads: 97
.pdf Full text (3,93 MB)

22.
SOLVING PRACTICAL PROBLEMS IN SHIPPING BY USING MATHEMATICAL MODELS
Claudia Pantelie, Camelia Ciobanu, Irina Elena Cristea, 2015, original scientific article

Abstract: The purpose of this paper is to highlight how using mathematical algorithms, some practical problems on board can be more easily solved.
Keywords: mathematical model, Yu Chen algorithm, Bellman algorithm.
Published in RUNG: 09.02.2016; Views: 3940; Downloads: 1
This document has many files! More...

Search done in 0.01 sec.
Back to top