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Lorenzo Pareschi Home Page

Department of Mathematics, University of Ferrara Dipartimento di Matematica, Università di Ferrara Numerical Analysis, Kinetic equations, Hyperbolic Relaxation Systems, Implicit-Explicit (IMEX) Runge-Kutta methods, Boltzmann equation, Monte Carlo methods, Spectral methods, Asymptotic Preserving (AP) schemes, Multiscale methods, Hybrid methods, Applied PDEs, DAE

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Lorenzo Pareschi Home Page | lorenzopareschi.com Reviews
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Department of Mathematics, University of Ferrara Dipartimento di Matematica, Università di Ferrara Numerical Analysis, Kinetic equations, Hyperbolic Relaxation Systems, Implicit-Explicit (IMEX) Runge-Kutta methods, Boltzmann equation, Monte Carlo methods, Spectral methods, Asymptotic Preserving (AP) schemes, Multiscale methods, Hybrid methods, Applied PDEs, DAE
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4 books
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6 conferences
7 editorial
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Lorenzo Pareschi Home Page | lorenzopareschi.com Reviews

https://lorenzopareschi.com

Department of Mathematics, University of Ferrara Dipartimento di Matematica, Università di Ferrara Numerical Analysis, Kinetic equations, Hyperbolic Relaxation Systems, Implicit-Explicit (IMEX) Runge-Kutta methods, Boltzmann equation, Monte Carlo methods, Spectral methods, Asymptotic Preserving (AP) schemes, Multiscale methods, Hybrid methods, Applied PDEs, DAE

INTERNAL PAGES

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1

Lorenzo Pareschi Home Page: Numerical methods for kinetic equations

http://www.lorenzopareschi.com/2014/02/numerical-methods-for-kinetic-equations.html

Numerical methods for kinetic equations. Giacomo Dimarco, Lorenzo Pareschi. 01/05/2014 Acta Numerica 23, 2014 pp. 369-520. Download paper on HAL server. Of the Mathematics and Computer Science Department. I-44121 Ferrara, Italy. More in this site. Conservation Laws Preprint Server. ISI Web of Knowledge. Find in this site. Home Docente at UNIFE. Center for Modelling Computing and Simulation. Research activity. Numerical methods for hyperbolic problems. Hyperbolic systems of balance laws pose several chall...

2

Lorenzo Pareschi Home Page: Research activity. Numerical solution of kinetic equations

http://www.lorenzopareschi.com/2010/07/numerical-solution-of-kinetic-equations.html

Research activity. Numerical solution of kinetic equations. The numerical solution of Boltzmann-type kinetic equations represents a major computational challenge in rarefied gas dynamics and related fields. Typically this is due to the high dimensionality of the problem and to the presence of different time and/or space scales in near-continuum regimes. The necessity of fast solvers for the kinetic integral operators is then an essential part of any numerical schemes for such problems. At each time step.

3

Lorenzo Pareschi Home Page: Interacting Multiagent Systems. Kinetic equations and Monte Carlo methods

http://www.lorenzopareschi.com/2013/06/interacting-multiagent-systems.html

Interacting Multiagent Systems. Kinetic equations and Monte Carlo methods. Lorenzo Pareschi, Giuseppe Toscani. 392 pages, 2013. Graduate students and researchers in mathematics, physics, economics, and biology. Also those with an interest in econophysics, collective behaviour, and swarming. Of the Mathematics and Computer Science Department. I-44121 Ferrara, Italy. More in this site. Conservation Laws Preprint Server. ISI Web of Knowledge. Find in this site. Home Docente at UNIFE. Relaxation approximatio...

4

Lorenzo Pareschi Home Page: Numerical methods for plasma physics in collisional regimes

http://www.lorenzopareschi.com/2015/01/numerical-methods-for-plasma-physics-in.html

Numerical methods for plasma physics in collisional regimes. Giacomo Dimarco, Qin Li, Lorenzo Pareschi, Bokai Yan. 01/01/2015 Journal of Plasma Physics, 2015, pp. 305810106, hal-01110369. A particular care is devoted to the construction of Implicit-Explicit and Exponential Runge-Kutta methods that permits to achieve high-order and efficient time integration of the collisional step. Several numerical tests are reported which show the high accuracy of the numerical schemes here presented. More in this site.

5

Lorenzo Pareschi Home Page: Lectures

http://www.lorenzopareschi.com/p/talks.html

Kinetic modeling and simulation algorithms of self-organized systems interacting with a few individuals, ( video. Banff Centre, Canada, april 2-5, 2013. Binary interaction algorithms for the simulation of swarming and flocking dynamics. ICERM, Brown University, USA, october 17-21, 2011. On the time discretization of kinetic equations in stiff regimes. KIT seminars, Newton Institute, Cambridge, UK, september 10, 2010. Lectures on Stochastic Methods for Integro-Differential Equations: MonteCarlo Methods.

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LINKS TO THIS WEBSITE

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Links | Giacomo Albi

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Invisible control of self-organizing leaving an unknown enviroment. Stability Analysis of Flock and Mill rings for 2nd Order Models in Swarming. Swarm interacting with few individuals. Metodi e Modelli Numerici. A collection of scientific interesting pages:. Hystory of Kinetic Theory. José A. Carrillo Homepage. A research project on complex system in biology. Beautiful interactive math stuff. Some usefull programs website for research:. A very usefull tool for the bibliography. Get Latex on your web page!

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Uncertainty Quantification in Control Problems for Flocking Models | Giacomo Albi

http://www.giacomoalbi.com/uncertainty-quantification-in-control-problems-for-flocking-models

Invisible control of self-organizing leaving an unknown enviroment. Stability Analysis of Flock and Mill rings for 2nd Order Models in Swarming. Swarm interacting with few individuals. Metodi e Modelli Numerici. Boltzmann type control of opinion consensus through leaders. Invisible control of self-organizing agents leaving unknown environments →. Uncertainty Quantification in Control Problems for Flocking Models. Giacomo Albi, Lorenzo Pareschi. This entry was posted in Senza categoria. TU Mu nchen,.

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Thomas Rey | Thomas Rey

https://thomasrey.wordpress.com/author/dobmec

Maitre de Conférences, Université Lille 1. Young man, in mathematics you don't understand things. You just get used to them. A mathematician is a machine for turning coffee into theorems. Https:/ thomasrey.wordpress.com. Research Associate at the University of Maryland. An efficient numerical method for solving the Boltzmann equation in multidimensions. And myself just submitted a preprint about An efficient numerical method for solving the Boltzmann equation in multidimensions. This works aims to provid...

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Publications | Thomas Rey

https://thomasrey.wordpress.com/publications

Maitre de Conférences, Université Lille 1. Young man, in mathematics you don't understand things. You just get used to them. A mathematician is a machine for turning coffee into theorems. Quelques contributions à l’analyse mathématique et numérique d’équations cinétiques collisionnelles. Introduction in french, body in english), September 2012, Université Lyon 1. An efficient numerical method for solving the Boltzmann equation in multidimensions. H-theorem for granular gases. J Stat. Mech. 73,4 (2013), p...

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Participants – Numerical Aspects of Hyperbolic Balance Laws and Related Problems

https://numasp15.wordpress.com/participants

Numerical Aspects of Hyperbolic Balance Laws and Related Problems. December 17-19 2015, Department of Mathematics and Computer Science – University of Ferrara, IT. Fabio Addona, University of Parma, Elena Agostini, University of Ferrara Giacomo Albi. TU München, Sebastiano Boscarino. University of Catania, Elena Bonacini, University of Parma. University of Ferrara, Francesco Carraro, University of Ferrara, Isabella Cravero, University of Torino. University of Ferrara,. University of Trento,. Notify me of...

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mattiazanellaunife – Numerical Aspects of Hyperbolic Balance Laws and Related Problems

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Numerical Aspects of Hyperbolic Balance Laws and Related Problems. December 17-19 2015, Department of Mathematics and Computer Science – University of Ferrara, IT. Thanks to all the speakers and the participants for making the 3rd workshop “Numerical Aspects of Hyperbolic Balance Laws and Related Problems” a success. Please find some pictures on Flickr. Best wishes for the holidays! Giacomo, Lorenzo, Mattia. Looking forward to seeing you in Ferrara! The Department of Mathematics and Computer Science.

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About – Numerical Aspects of Hyperbolic Balance Laws and Related Problems

https://numasp15.wordpress.com/2015/07/27/about

Numerical Aspects of Hyperbolic Balance Laws and Related Problems. December 17-19 2015, Department of Mathematics and Computer Science – University of Ferrara, IT. A wide range of phenomena in science and technology may be described by nonlinear partial differential equations, characterizing systems of conservation laws with source terms. Goal of the present Workshop is to present some recent numerical results for these problems with a particular focus on multiple scales. Leave a Reply Cancel reply.

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Lorenzo Pareschi Home Page

Structure preserving schemes for the continuum Kuramoto model: phase transitions. José A. Carrillo, Young-Pil Choi, Lorenzo Pareschi  (13/3/2018 preprint arXiv:1803.03886. Kinetic models for optimal control of wealth inequalities. Bertram Düring, Lorenzo Pareschi, Giuseppe Toscani (6/3/2018, preprint arXiv:1803.02171. Boltzmann games in heterogeneous consensus dynamics. Giacomo Albi, Lorenzo Pareschi, Mattia Zanella (12/12/2017 preprint arXiv:1712.03224. We consider a constrained hierarchical opinion dyn...

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