Mendeli Henning Vainstein

31.	Heterogeneous contributions can jeopardize cooperation in the public goods game. [ DOI \| arXiv ] L. S. Flores, M. H. Vainstein, H. C. M. Fernandes, M. A. Amaral. Phys. Rev. E, 108:024111, 2023.
30.	Cooperation in regular lattices. [ DOI \| arXiv ] L. S. Flores, M. A. Amaral, M. H. Vainstein, H. C. M. Fernandes. Chaos Sol. & Fractals, 164:112744, 2022.
29.	Exact solution for the Anisotropic Ornstein-Uhlenbeck Process. [ DOI \| arXiv ] R. M. C. de Almeida, G. S. Y. Giardini, M. Vainstein, J. A. Glazier, G. L. Thomas. Physica A, 587:126526, 2022.
28.	Symbiotic behaviour in the Public Goods Game with altruistic punishment [ DOI \| arXiv ] L. S. Flores, H. C. M. Fernandes, M. A. Amaral and M. H. Vainstein. J. Theor. Biol., 524:110737, 2021.
27.	Scanning electron microscopy and machine learning reveal heterogeneity in capsular morphotypes of the human pathogen Cryptococcus spp. [ DOI ] W. Lopes, G. N. F. Cruz, M. L. Rodrigues, M. H. Vainstein, L. Kmetzsch, C. C. Staats, M. H. Vainstein, and A. Schrank. Sci. Rep., 10:2362, 2020.
26.	Anomalous diffusion: A basic mechanism for the evolution of inhomogeneous systems. [ DOI \| arXiv ] F. A. Oliveira, R. M. S. Ferreira, L. C. Lapas, and M. H. Vainstein. Front. Phys., 7:18, 2019.
25.	The duality of a deadly pathogen. [ DOI ] W. Lopes, J. C. V. Reuwsaat, M. H. Vainstein, C. Staats, L. Kmetzsch, A. Schrank, and M. H. Vainstein. Clin. Microbiol. Infect., 24:1064, 2018.
24.	Geometrical distribution of Cryptococcus neoformans mediates flower-like biofilm development. [ DOI ] W. Lopes, M. H. Vainstein, G. R. S. Araujo, S. Frases, C. C. Staats, R. M. C. de Almeida, A. Schrank, L. Kmetzsch, and M. H. Vainstein. Front. Microbiol., 8:2534, 2017.
23.	Modeling of Droplet Evaporation on Superhydrophobic Surfaces. [ DOI \| arXiv ] H. C. M. Fernandes, M. H. Vainstein, and C. Brito. Langmuir, 31:7652, 2015.
22.	Percolation and cooperation with mobile agents: Geometric and strategy clusters. [ DOI \| arXiv ] M. H. Vainstein, C. Brito, and J. J. Arenzon. Phys. Rev. E, 90:022132, 2014.
21.	Spatial social dilemmas: Dilution, mobility and grouping effects with imitation dynamics. [ DOI \| arXiv ] M. H. Vainstein and J. J. Arenzon. Physica A, 394:145, 2014.
20.	Anomalous diffusion in the evolution of soccer championship scores: Real data, mean-field analysis, and agent-based model. [ DOI \| lume ] R. Da Silva, M. H. Vainstein, S. Gonçalves, and F. S. F. Paula. Phys. Rev. E, 88:022136, 2013.
19.	A simple non-Markovian computational model of the statistics of soccer leagues: Emergence and scaling effects. [ DOI \| arXiv ] R. da Silva, M. H. Vainstein, L. C. Lamb, and S. D. Prado. Comput. Phys. Commun., 184:661, 2013.
18.	Protein motors induced enhanced diffusion in intracellular transport. [ DOI ] I. Santamaría-Holek, M. H. Vainstein, J. M. Rubí, and F. A. Oliveira. Physica A, 388:1515, 2009.
17.	Self-organization analysis for a nonlocal convective Fisher equation. [ DOI ] J. A. R. Cunha, A. L. A. Penna, M. H. Vainstein, R. Morgado, and F. A. Oliveira. Phys. Lett. A., 373:661, 2008.
16.	Random mobility and spatial structure often enhance cooperation. [ DOI \| arXiv ] E. A. Sicardi, H. Fort, M. H. Vainstein, and J. J. Arenzon. J. Theor. Biol., 256:240, 2009.
15.	Entropic stochastic resonance. [ DOI \| arXiv ] P. S. Burada, G. Schmid, D. Reguera, M. H. Vainstein, J. M. Rubí, and P. Hänggi. Phys. Rev. Lett., 101:130602, 2008.
14.	Khinchin theorem and anomalous diffusion. [ DOI \| arXiv ] L. C. Lapas, R. Morgado, M. H. Vainstein, J. M. Rubí, and F. A. Oliveira. Phys. Rev. Lett., 101:230602, 2008.
13.	Anomalous diffusion. [ acta \| arXiv ] M. H. Vainstein, L. C. Lapas, and F. A. Oliveira. Acta Phys. Pol. B, 39:1273, 2008.
12.	Stochastic population dynamics in turbulent fields. [ DOI \| arXiv ] M. H. Vainstein, J. M. Rubí, and J. M. Vilar. Eur. Phys. J. Spec. Top., 146:177, 2007.
11.	Gaussian noise and time-reversal symmetry in nonequilibrium Langevin models. [ DOI \| arXiv ] M. H. Vainstein and J. M. Rubí. Phys. Rev. E, 75:031106, 2007.
10.	Does mobility decrease cooperation? [ DOI \| arXiv ] M. H. Vainstein, A. T. C. Silva, and J. J. Arenzon. J. Theor. Biol., 244:722, 2007.
9.	Entropy, non-ergodicity and non-Gaussian behaviour in ballistic transport. [ DOI \| arXiv ] L. C. Lapas, I. V. L. Costa, M. H. Vainstein, and F. A. Oliveira. EPL, 77:37004, 2007.
8.	Cooperation in diffusive spatial games. [ DOI \| lume ] M. H. Vainstein, A. T. C. Silva, and J. J. Arenzon. In AIP Conf. Proc., volume 913, page 26, 2007.
7.	Mixing, ergodicity and slow relaxation phenomena. [ DOI \| arXiv ] I. V. L. Costa, M. H. Vainstein, L. C. Lapas, A. A. Batista, and F. A. Oliveira. Physica A, 371:130, 2006.
6.	Non-exponential relaxation for anomalous diffusion. [ DOI \| arXiv ] M. H. Vainstein, I. V. L. Costa, R. Morgado, and F. A. Oliveira. EPL (Europhysics Lett.), 73:726, 2005.
5.	Mixing, ergodicity and the fluctuation-dissipation theorem in complex systems. [ DOI \| arXiv ] M. H. Vainstein, I. V. L. Costa, and F. A. Oliveira. In Lect. Notes Phys., volume 688, page 159. 2006.
4.	Stochastic description of the dynamics of a random-exchange Heisenberg chain. [ DOI \| arXiv ] M. H. Vainstein, R. Morgado, F. A. Oliveira, F. A. B. F. De Moura, and M. D. Coutinho-Filho. Phys. Lett. A., 339:33, 2005.
3.	Spatio-temporal conjecture for diffusion. [ DOI \| arXiv ] M. H. Vainstein, R. Morgado, and F. A. Oliveira. Physica A, 357:109, 2005.
2.	Heterogeneities in systems with quenched disorder. [ DOI \| arXiv ] M. H. Vainstein, D. A Stariolo, and J. J. Arenzon. J Phys A Math Gen, 36:10907, 2003.
1.	Disordered environments in spatial games. [ DOI \| arXiv ] M. H. Vainstein and J. J. Arenzon. Phys. Rev. E, 64:051905, 2001.

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