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Lorenzo Fagiano

Researcher at Polytechnic University of Milan

Publications -  193
Citations -  4869

Lorenzo Fagiano is an academic researcher from Polytechnic University of Milan. The author has contributed to research in topics: Model predictive control & Wind power. The author has an hindex of 33, co-authored 176 publications receiving 4044 citations. Previous affiliations of Lorenzo Fagiano include University of California & ETH Zurich.

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The scenario approach for Stochastic Model Predictive Control with bounds on closed-loop constraint violations

TL;DR: A novel SCMPC method can be devised for general linear systems with additive and multiplicative disturbances, for which the number of scenarios is significantly reduced.
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Robust Model Predictive Control via Scenario Optimization

TL;DR: The proposed method may be a valid alternative when other existing techniques, either deterministic or stochastic, are not directly usable due to excessive conservatism or to numerical intractability caused by lack of convexity of the robust or chance-constrained optimization problem.
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High Altitude Wind Energy Generation Using Controlled Power Kites

TL;DR: Simulation and experimental results regarding KiteGen show that energy generation with controlled power kites can represent a quantum leap in wind power technology, promising to obtain renewable energy from a source largely available almost everywhere, with production costs lower than those of fossil sources.
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Adaptive receding horizon control for constrained MIMO systems

TL;DR: An adaptive control algorithm for open-loop stable, constrained, linear, multiple input multiple output systems is presented, which relies only on the solution of standard convex optimization problems that are guaranteed to be recursively feasible.
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Vehicle Yaw Control via Second-Order Sliding-Mode Technique

TL;DR: The problem of vehicle yaw control is addressed in this paper using an active differential and yaw rate feedback using a reference generator and second-order sliding mode methodology to guarantee robust stability in front of disturbances and model uncertainties.