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Referencias:

• Aletti, G., Naldi, G., Toscani, G., First-order continuous models of opinion formation (2007) SIAM J. Appl. Math., 67, pp. 837-853. , https://doi.org/10.1137/060658679
• Arlotti, L., Bellomo, N., De Angelis, E., Generalized kinetic (Boltzmann) models: Mathematical structures and applications (2002) Math. Models Methods Appl. Sci., 12, pp. 567-591
• Ash, R.B., Real analysis and probability (1972) Probab. Math. Statist., 11. , Academic Press, New York, London
• Bellomo, N., (2008) Modeling Complex Living Systems. A Kinetic Theory and Stochastic Game Approach, , Birkhäuser Boston
• Bellomo, N., Ajmone Marsan, G., Tosin, A., (2013) Complex Systems and Society. Modeling and Simulation, , SpringerBriefs Math., Springer, New York
• Ben-Naim, E., Krapivsky, P.L., Redner, S., Bifurcations and patterns in compromise processes (2003) Phys. D, 183, pp. 190-204
• Ben-Naim, E., Krapivsky, P.L., Vazquez, F., Redner, S., Unity and discord in opinion dynamics (2003) Phys. A, 330, pp. 99-106
• Bolley, F., Guillin, A., Villani, C., Quantitative concentration inequalities for empirical measures on non-compact spaces (2007) Probab. Theory Related Fields, 137, pp. 541-593
• Brugna, C., Toscani, G., Kinetic models of opinion formation in the presence of personal conviction (2015) Phys. Rev. E, 92, p. 052818
• Cañizo, J.A., Carrillo, J.A., Rosado, J., A well-posedness theory in measures for some kinetic models of collective motion (2011) Math. Models Methods Appl. Sci., 21, pp. 515-539
• Capasso, V., Bakstein, D., An introduction to continuous-time stochastic processes (2015) Model. Simul. Sci. Eng. Technol., , Birkhäuser/Springer, New York
• Chakrabarti, B.K., Chakraborti, A., Chatterjee, A., (2006) Econophysics and Sociophysics: Trends and Perspectives, , Wiley-VCH, Berlin
• Cercignani, C., Illner, R., Pulvirenti, M., The mathematical theory of dilute gases (1994) Appl. Math. Sci., 106. , Springer-Verlag, New York
• Deffuant, G., Amblard, F., Weisbuch, G., Faure, T., How can extremism prevail? A study based on the relative agreement interaction model (2002) J. Artif. Soc. Soc. Simul., 5
• Deffuant, G., Neau, D., Amblard, F., Weisbuch, G., Mixing beliefs among interacting agents (2000) Adv. Complex Syst., 3, pp. 87-98
• Degond, P., Lucquin-Desreux, B., The Fokker-Planck asymptotics of the Boltzmann collision operator in the Coulomb case (1992) Math. Models Methods Appl. Sci., 2, pp. 167-182
• Desvillettes, L., On asymptotics of the Boltzmann equation when the collisions become grazing (1992) Transport Theory Statist. Phys., 21, pp. 259-276
• Desvillettes, L., Ricci, V., A rigorous derivative of a linear kinetic equation of Fokker-Planck type in the limit of grazing collisions (2001) J. Statist. Phys., 104, pp. 1173-1189
• Düring, B., Markowich, P., Pietschmann, J.-F., Wolfram, M.-T., Boltzmann and Fokker-Planck equations modelling opinion formation in the presence of strong leaders (2009) Proc. R. Soc. Lond. Ser. A Math. Phys. Eng. Sci., 465, pp. 3687-3708
• Düring, B., Wolfram, M.T., Opinion dynamics: Inhomogeneous Boltzmann-type equations modelling opinion leadership and political segregation (2015) Proc. A, 471, p. 20150345
• Embrechts, P., Hofert, M., (2014) A Note on Generalized Inverses, , https://people.math.ethz.ch/-embrecht/ftp/generalizedinverse.pdf, ETH Zurich, Zurich, Switzerland
• Galam, S., Heterogeneous beliefs, segregation, and extremism in the making of public opinions (2005) Phys. Rev. E, 71, p. 046123
• Galam, S., (2012) Sociophysics: A Physicist's Modeling of Psycho-political Phenomena, , Springer-Verlag, New York
• Galam, S., Zucker, J.D., From individual choice to group decision-making (2000) Phys. A, 287, pp. 644-659
• Ghaderi, J., Srikant, R., Opinion dynamics in social networks with stubborn agents: Equilibrium and convergence rate (2014) Automatica J. IFAC, 50, pp. 3209-3215
• Krée, P., Soize, C., Mathematics of random phenomena: Random vibrations of mechanical structures (1986) Math. Appl., 32. , D. Reidel Publishing, Dordrecht
• La Rocca, C., Braunstein, L.A., Vázquez, F., The influence of persuasion in opinion formation and polarization (2014) Europhys. Lett., 106, p. 40004
• Li, H., Toscani, G., Long-time asymptotics of kinetic models of granular flows (2004) Arch. Ration. Mech. Anal., 172, pp. 407-428
• Lipowski, A., Lipowska, D., Ferreira, A.L., Agreement dynamics on directed random graphs (2017) J. Stat. Mech. Theory Exp., 2017, p. 063408
• Milgrom, P., Segal, I., Envelope theorems for arbitrary choice sets (2002) Econometrica, 70, pp. 583-601
• Mobilia, M., Does a single zealot affect an infinite group of voters? (2003) Phys. Rev. Lett., 91, p. 028701
• Mobilia, M., Petersen, A., Redner, S., On the role of zealotry in the voter model (2007) J. Stat. Mech. Theory Exp., 2007, p. P08029
• Naldi, G., Pareschi, L., Toscani, G., Mathematical modeling of collective behavior in socio-economic and life sciences (2010) Model. Simul. Sci. Eng. Technol., , Birkhäuser Boston, Boston
• Pareschi, L., Toscani, G., (2014) Interacting Multiagent Systems: Kinetic Equations and Monte Carlo Methods, , Oxford University Press, Oxford
• Sen, P.P., Chakrabarti, B.K., (2014) Sociophysics: An Introduction, , Oxford University Press
• Slanina, F., (2014) Essentials of Econophysics Modelling, , Oxford University Press
• Sznajd-Weron, K., Sznajd, J., Opinion evolution in closed community (2000) Internat. J. Modern Phys. C, 11, pp. 1157-1165
• Stroock, D.W., (1993) Probability Theory An Analytic View, , Cambridge University Press, Cambridge, UK
• Toscani, G., Kinetic models of opinion formation (2006) Commun. Math. Sci., 4, pp. 481-496
• Villani, C., On a new class of weak solutions for the spatially homogeneous Boltzmann and Landau equations (1998) Arch. Rational Mech. Anal., 143, pp. 273-307
• Villani, C., On the spatially homogeneous Landau equation for Maxwellian molecules (1998) Math. Models Methods Appl. Sci., 8, pp. 957-983
• Villani, C., A review of mathematical topics in collisional kinetic theory (2002) Handbook of Mathematical Fluid Dynamics, 1, pp. 71-305. , S.J. Friedlander and D. Serre, eds., North-Holland, Amsterdam
• Villani, C., Topics in optimal transportation (2003) Grad. Stud. Math., 58. , American Mathematical Society, Providence, RI
• Villani, C., Mathematics of granular materials (2006) J. Statist. Phys., 124, pp. 781-822
• Waagen, A., Verma, G., Chan, K., Swami, A., D'Souza, R., Effect of zealotry in highdimensional opinion dynamics models (2015) Phys. Rev. E, 91, p. 022811
• Woolcock, A., Connaughton, C., Merali, Y., Vazquez, F., Fitness voter model: Damped oscillations and anomalous consensus (2017) Phys. Rev. E, 96, p. 032313
• Xie, J., Emenheiser, J., Kirby, M., Sreenivasan, S., Szymanski, B.K., Korniss, G., Evolution of opinions on social networks in the presence of competing committed groups (2012) PLoS ONE, 7, p. e33215
• Xie, J., Sreenivasan, S., Korniss, G., Zhang, W., Lim, C., Szymanski, B.K., Social consensus through the influence of committed minorities (2011) Phys. Rev. E, 84, p. 011130
• Yildiz, E., Ozdaglar, A., Acemoglu, D., Saberi, A., Scaglione, A., Binary opinion dynamics with stubborn agents (2013) ACM Trans. Econ. Comput., 1, p. 19

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