L
Lorenzo Pareschi
Researcher at University of Ferrara
Publications - 247
Citations - 8918
Lorenzo Pareschi is an academic researcher from University of Ferrara. The author has contributed to research in topics: Boltzmann equation & Monte Carlo method. The author has an hindex of 45, co-authored 236 publications receiving 7402 citations. Previous affiliations of Lorenzo Pareschi include University of Wisconsin-Madison & Union des Industries Ferroviaires Européennes.
Papers
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Journal ArticleDOI
Boltzmann-type control of opinion consensus through leaders
TL;DR: A group of opinion leaders who modify their strategy accordingly to an objective functional with the aim of achieving opinion consensus are considered and the validity of the Boltzmann-type control approach and the capability of the leaders’ control to strategically lead the followers’ opinion are demonstrated.
BookDOI
Modeling and computational methods for kinetic equations
TL;DR: The Fokker-Planckck-Landau Equation on Multipole Approximations of the Fokkers-Plankck Landau Operator Traffic Flow was used in this article.
Journal ArticleDOI
Solving the Boltzmann Equation in N log 2 N
TL;DR: These algorithms are implemented for the solution of the Boltzmann equation in two and three dimensions, first for homogeneous solutions, then for general nonhomogeneous solutions and the computational cost and accuracy are compared to Monte Carlo methods as well as to those of previous spectral methods.
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Relaxation Schemes for Nonlinear Kinetic Equations
TL;DR: A class of numerical schemes for nonlinear kinetic equations of Boltzmann type is described in this paper, where the solution is represented as a power series with parameter depending exponentially on the Knudsen number.
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Numerical Schemes for Hyperbolic Systems of Conservation Laws with Stiff Diffusive Relaxation
Giovanni Naldi,Lorenzo Pareschi +1 more
TL;DR: In this paper, the authors developed high resolution underresolved numerical schemes that possess the discrete analogue of the continuous asymptotic limit, which are thus able to approximate the equilibrium system with high order accuracy even if the limiting equations may change type.