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Maria Prandini

Researcher at Polytechnic University of Milan

Publications -  219
Citations -  4710

Maria Prandini is an academic researcher from Polytechnic University of Milan. The author has contributed to research in topics: Probabilistic logic & Optimization problem. The author has an hindex of 29, co-authored 212 publications receiving 4032 citations. Previous affiliations of Maria Prandini include University of Oxford & Brescia University.

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Flat-RRT*: A sampling-based optimal trajectory planner for differentially flat vehicles with constrained dynamics

TL;DR: The flat-RRT* algorithm as mentioned in this paper is a variant of the optimal Rapidly exploring Random Tree (RRT*) planner, accounting for actuation constraints on the vehicle dynamics in the optimal trajectory design.
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A probabilistic framework for highway safety analysis

TL;DR: In this article, the probability of collision of two adjacent cars within a fixed horizon is calculated and its implications are discussed, and the probability for collision in the presence of emergency braking is also obtained by modeling the occurrence of the emergency braking as a Poisson process.
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A mixed-integer distributed approach to prosumers aggregation for providing balancing services

TL;DR: A scalable strategy is proposed, able to account for integer decision variables like on/off commands, while reducing the combinatorial complexity of the problem and preserving privacy of local information via distributed computations.
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Hysteresis-based switching control of stochastic linear systems

TL;DR: It is shown that the proposed switching control system is stable for every value of the hysteresis factor, and that this is ensured despite of the presence of possibly unbounded noise.
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A numerical approximation scheme for reachability analysis of stochastic hybrid systems with state-dependent switchings

TL;DR: The main feature of the proposed methodology is that it rests on the weak approximation of the solution to the stochastic differential equation with random mode transitions by a Markov chain.