Boltzmann and Fokker–Planck Equations Modelling the Elo Rating System with Learning Effects
暂无分享,去创建一个
Marie-Therese Wolfram | Bertram Düring | Marco Torregrossa | M. Wolfram | Bertram Düring | M. Torregrossa
[1] R. Illner,et al. The mathematical theory of dilute gases , 1994 .
[2] Giuseppe Toscani,et al. Wealth distribution in presence of debts. A Fokker--Planck description , 2017, 1709.09858.
[3] Giuseppe Toscani,et al. Hydrodynamics from Kinetic Models of Conservative Economies , 2007 .
[4] Nicola Bellomo,et al. On the dynamics of social conflicts: looking for the Black Swan , 2012, ArXiv.
[5] G. Toscani,et al. Kinetic models of opinion formation , 2006 .
[6] C. Cercignani. The Boltzmann equation and its applications , 1988 .
[7] Lara Trussardi,et al. A kinetic equation for economic value estimation with irrationality and herding , 2016, 1601.03244.
[8] Hal S. Stern,et al. Designing a College Football Playoff System , 1999 .
[9] J. Simon. Compact sets in the spaceLp(O,T; B) , 1986 .
[10] Sébastien Motsch,et al. Heterophilious Dynamics Enhances Consensus , 2013, SIAM Rev..
[11] G Albi,et al. Boltzmann-type control of opinion consensus through leaders , 2014, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[12] E. Zeidler. Nonlinear Functional Analysis and Its Applications: II/ A: Linear Monotone Operators , 1989 .
[13] Anton Arnold,et al. Large-time behavior in non-symmetric Fokker-Planck equations , 2015, 1506.02470.
[14] Pierre-Emmanuel Jabin,et al. A Continuous Model For Ratings , 2015, SIAM J. Appl. Math..
[15] Marie-Therese Wolfram,et al. On a Boltzmann Mean Field Model for Knowledge Growth , 2015, SIAM J. Appl. Math..
[16] Jacques Simeon,et al. Compact Sets in the Space L~(O, , 2005 .
[17] Giuseppe Toscani,et al. Kinetic equations modelling wealth redistribution: a comparison of approaches. , 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.
[18] Lorenzo Pareschi,et al. Mesoscopic Modelling of Financial Markets , 2009, 1009.2743.
[19] Anton Arnold,et al. Sharp entropy decay for hypocoercive and non-symmetric Fokker-Planck equations with linear drift , 2014, 1409.5425.
[20] Lorenzo Pareschi,et al. Reviews , 2014 .
[21] Marie-Therese Wolfram,et al. Opinion dynamics: inhomogeneous Boltzmann-type equations modelling opinion leadership and political segregation , 2015, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[22] E. Zeidler. Nonlinear functional analysis and its applications , 1988 .
[23] Pierre Degond,et al. Evolution of wealth in a non-conservative economy driven by local Nash equilibria , 2014, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[24] J. R. Kline. Memoirs of the American Mathematical Society , 1949 .
[25] L Pareschi,et al. Wealth distribution and collective knowledge: a Boltzmann approach , 2014, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[26] Francesco Salvarani,et al. Kinetic model for multidimensional opinion formation. , 2010, Physical review. E, Statistical, nonlinear, and soft matter physics.
[27] Marie-Therese Wolfram,et al. On a Boltzmann-type price formation model , 2013, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[28] Marcello Edoardo Delitala,et al. A mathematical model for value estimation with public information and herding , 2013 .
[29] P. Markowich,et al. Boltzmann and Fokker–Planck equations modelling opinion formation in the presence of strong leaders , 2009, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.