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Luigi Chisci

Researcher at University of Florence

Publications -  231
Citations -  5723

Luigi Chisci is an academic researcher from University of Florence. The author has contributed to research in topics: Model predictive control & Kalman filter. The author has an hindex of 32, co-authored 217 publications receiving 4507 citations. Previous affiliations of Luigi Chisci include Stanford University & Leonardo.

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Journal ArticleDOI

Centralized Cooperative Sensor Fusion for Dynamic Sensor Network With Limited Field-of-View via Labeled Multi-Bernoulli Filter

TL;DR: In this article, the posterior distributions of multi-target states, reported by various sensor nodes, are fused in a way that the redundant information are combined and the rest complement each other.
Proceedings ArticleDOI

A Bayesian approach to joint attack detection and resilient state estimation

TL;DR: The problem of jointly detecting a signal attack and estimating the system state in presence of fake measurements is formulated and solved in the Bayesian framework leading to the analytical derivation of a hybrid Bernoulli filter that updates in real-time the joint posterior density of the detection attackBernoulli set and of the state vector.
Proceedings Article

Traffic intensity estimation via PHD filtering

TL;DR: The paper will address the estimation of road traffic intensity from available measurements of mobile vehiclespsila coordinates by exploiting PHD (probability hypothesis density) filtering techniques based on the so called particle filter approach and road-map information.
Proceedings ArticleDOI

An approach to threat assessment based on evidential networks

TL;DR: An information fusion system that aims at supporting a commander's decision making by providing an assessment of threat, that is an estimate of the extent to which an enemy platform poses a threat based on evidence about its intent and capability, is developed.
Journal ArticleDOI

Polynomial equations for the linear MMSE state estimation

TL;DR: In this paper, the Riccati-based state estimation problem is solved via spectral factorization and a pair of bilateral Diophantine equations, where the stability requirements are expressed in terms of the greatest common right and left divisors of polynomial matrices.