[34.] Bernardin, C., Gonçalves, P., Oviedo, B.: Hydrodynamics for the boundary driven symmetric exclusion with long jumps. [33.] Blondel, O., Gonçalves, P., Simon, M.: KPZ equation from a particle system with degenerate rates. [32.] Franco, T., Gonçalves, P., Simon, M..: Derivation of the SBE equation with Dirichlet boundary conditions. [31.] Franco, T., Gonçalves, P., Neumann, A.: Non-equilibrium and stationary fluctuations for a slowed boundary symmetric exclusion process. [30.] Gonçalves, P., Landim, C., Milanes, A.: Stationary fluctuations of one-dimensional boundary driven weakly asymmetric exclusion processes. Submitted papers in international journals with referee:[29.] Gonçalves P., Jara, M., Simon, M.(2016): Second order Boltzmann-Gibbs Principle for polynomial functions and applications, online at arxiv and submitted. [28] Franco, T., Gonçalves, P., Neumann, A.: Corrigendum to: Phase transition in equilibrium fluctuations of symmetric slowed exclusion, online at arxiv and submitted. [26.] Gonçalves, P., Jara, M.: Density fluctuations for exclusion processes with long jumps, online at arxiv and submitted. Accepted papers in international journals with referee:[26.] Gonçalves, P., Landim, C., Milanes, A.: Nonequilibrium fluctuations of one-dimensional boundary driven weakly asymmetric exclusion processes, accepted (with minor corrections) in The Annals of Applied Probability. [25.] Franco, T., Gonçalves, P. and Simon, M.: Crossover to the Stochastic Burgers Equation for the WASEP with a slow bond, to appear in Communications in Mathematical Physics. [24.] Bernardin, C., Gonçalves, P. and Jara, M.: 3/4-Fractional superdiffusion in a system of harmonic oscillators perturbed by a conservative noise, to appear in Archive for Rational Mechanics and Analysis and online at arxiv. [23.] Bernardin, C., Gonçalves, P. and Sethuraman, S.: Occupation times of long-range exclusion and connections to KPZ class exponents, to appear in Probability Theory and Related Fields and online at arxiv. Published papers in international journals with referee:[22.] Franco, T., Gonçalves, P. and Schutz, G. (2016): Scaling limits for the exclusion process with a slow site, Stochastic Processes and their applications, Volume 126, Issue 3, 800-831. [20.] Bernardin, C., Gonçalves, P., Jara, M., Sasada, M., Simon, M. (2015): From normal diffusion to superdiffusion of energy in the evanescent flip noise limit, Journal of Statistical Physics, Volume 159, Issue 6, 1327-1368. [19.] Gonçalves, P. and Jara, M. (2015): The Einstein relation for the KPZ equation, Journal of Statistical Physics, volume 158, Issue 6, 1262-1270.[18.] Gonçalves, P., Jara, M. and Sethuraman, S. (2015): A stochastic Burgers equation from a class of microscopic interactions, Annals of Probability, volume 43, Issue 1, 286-338. [17.] Franco, T., Gonçalves, P. and Neumann, A. (2014): Occupation times of exclusion processes with conductances, Journal of Statistical Physics, volume 156, Issue 5, 975-997. [16.] Gonçalves, P. and Jara, M. (2014): Nonlinear fluctuations of weakly asymmetric interacting particle systems, Archive for Rational Mechanics and Analysis, Volume 212, Issue 2, 597-644. [15.] Gonçalves, P. (2014): On the asymmetric zero-range in the rarefaction fan, Journal of Statistical Physics, Volume 154, Issue 4, 1074-1095. [14.] Bernardin, C., Gonçalves, P. and Landim, C. (2014): Entropy of non-equilibrium stationary measures of boundary driven TASEP, Journal of Statistical Physics, Volume 154, Issue 1-2, 378-420. [13.]
Bernardin, C. and Gonçalves, P. (2014): Anomalous Fluctuations for an Hamiltonian system with exponential interactions, Communications in Mathematical Physics, Volume 325, Issue 1, pp 291-332.[12.] Franco, T., Gonçalves, P. and Neumann, A. (2013): Phase transition in equilibrium fluctuations of symmetric slowed exclusion, Stochastic Processes and their Applications, 123, Issue 12, 4156–4185.[11.] Franco, T., Gonçalves, P. and Neumann, A. (2013): Hydrodynamical behavior of symmetric exclusion with slow bonds, Annales de l'Institut Henri Poincaré: Probability and Statistics, Volume 49, Number 2, 402-427. [10.] Gonçalves, P. and Jara, M. (2013): Scaling limits of additive functionals of interacting particle systems, Communications on Pure and Applied Mathematics, Volume 66, Issue 5, 649-677. [9.] Gonçalves, P. and Jara, M. (2012): Crossover to the KPZ equation, Annales Henri Poincaré, Volume 13, Number 4, 813-826. [8.] Gonçalves, P. (2011): A hyperbolic conservation law and Particle
Systems, Journal of Difference
Equations and Applications, Volume 17, Issue 8, 1207-1217.[7.] Gonçalves, P. (2010): Equilibrium Fluctuations for the Totally Asymmetric Zero-Range Process, Journal of Statistical Physics, Volume 138, nº4-5, 645 - 661.
[6.]
Gonçalves, P.; Jara, M. (2009): Density Fluctuations for a zero-range
process on the percolation cluster, Electronic Communications in
Probability, 14, 382-395.[5.] Gonçalves, P.; Landim, C. and Toninelli, C. (2009): Hydrodynamic Limit
for a Particle System with degenerate rates, Annales de l'Institut
Henri Poincaré: Probability and Statistics, Volume 45, nº4, 887-909.[4.]
Ferrari, P.; Gonçalves, P. and Martin, J. (2009): Collision
probabilities in the rarefaction fan of asymmetric exclusion processes,
Annales de l'Institut Henri Poincaré: Probability and Statistics,
Volume 45, nº4, 1048-1064.[3.]
Gonçalves, P. and Jara, M. (2008): Scaling Limits of a Tagged Particle
in the Exclusion Process with Variable Diffusion Coefficient, Journal
of Statistical Physics, 132, nº6, 1135-1143. [2.] Gonçalves, P. and Jara, M. (2008): Scaling limits for gradient systems in random environment, Journal of Statistical Physics, 131, nº4, 691-716. [1.] Gonçalves, P. (2008): Central Limit Theorem for a Tagged Particle in Asymmetric Simple Exclusion, Stochastic Processes and their Applications, 118, 474-502. The journals at which I have published papers are:
Publications at Conference proceedings with referee: [6.] Gonçalves, P. Derivation of the KPZ equation from particle systems, European Mathematical Society - Publishing House, Report
No.55/2014 of the conference "KPZ equation:: around its universality class" at the
Mathematisches Forschungsinstitut - Oberwolfach. [5.] Gonçalves, P. (2014): Phase transitions on the scaling limits of the symmetric slowed exclusion, European Mathematical Society - Publishing House, Report No.52/2013 of the conference "Large Scale Stochastic Dynamics" at the Mathematisches Forschungsinstitut - Oberwolfach. [4.] Jara, M., Gonçalves, P. (2010): Universality of KPZ equation and renormalization techniques in interacting particle systems, at the Report No.50/2010 of the conference "Large Scale Stochastic Dynamics" at the Mathematisches Forschungsinstitut - Oberwolfach. [3.] Gonçalves, P., Jara, M. (2010): The crossover to the KPZ equation, Report No.50/2010 of the conference "Large Scale Stochastic Dynamics" at the Mathematisches Forschungsinstitut - Oberwolfach. [2.] Gonçalves, P. and Jara, M. (2010): Crossover to the KPZ equation, Conference proceedings of the "5th International Workshop on Applied Probability''. [1.]
Ferrari, P.; Gonçalves, P.; Martin, J. (2007): Second and Third Class
particles in TASEP, Report No.42/2007 of the conference "Large Scale
Stochastic Dynamics" at the Mathematisches Forschungsinstitut -
Oberwolfach, available online at www.mfo.de (2007).Book Chapters:[8.] Gonçalves, P. (2015): Derivation of the Stochastic Burgers Equation from the WASEP, Particle Systems and Partial Differential Equations II, ed. A. J. Soares and P. Gonçalves, Springer Proceedings in Mathematics & Statistics, Volume 129, pp 209-229. [7.] Gonçalves, P. (2014): Exclusion and zero-range in the rarefaction fan, Particle Systems and Partial Differential Equations, ed. C. Bernardin and P. Gonçalves, Springer Proceedings in Mathematics & Statistics Volume 75, 2014, pp 207-224. [6.] Bernardin, C., Gonçalves, P. and Sethuraman, S. (2014): Equilibrium fluctuations of additive functionals of zero-range models, Particle Systems and Partial Differential Equations , ed. C. Bernardin and P. Gonçalves, Springer Proceedings in Mathematics & Statistics Volume 75, 2014, pp 143-160.[5.] Franco, T., Gonçalves, P. and Neumann, A. (2014): Slowed exclusion process: hydrodynamics, fluctuations and phase transitions, Particle Systems and Partial Differential Equations, ed. C. Bernardin and P. Gonçalves, Springer Proceedings in Mathematics & Statistics Volume 75, 2014, pp 191-205. [4.] Franco, T., Gonçalves, P. and Neumann, A. (2014): Dynamical phase transition in slowed exclusion processes ,Modeling, Dynamics, Optimization and Bioeconomics I, Springer Proceedings in Mathematics & Statistics Volume 73, 2014, pp 269-278. [3.] Gonçalves, P. (2014): Occupation times of exclusion processes, Modeling, Dynamics, Optimization and Bioeconomics I, Springer Proceedings in Mathematics & Statistics Volume 73, 2014, pp 329-341. [2.] Gonçalves, P. (2011): Simple Exclusion Process: from randomness to determinism, Dynamics, Games and Science I, ed. M. Peixoto, A. Pinto and D. Rand, Springer Proceedings in Mathematics, 391-404.[1.] Gonçalves, P. (2011): Microscopic dynamics for the porous medium equation, Dynamics, Games and Science II, ed. M. Peixoto, A. Pinto and D. Rand, Springer Proceedings in Mathematics, 387-392. Other publications:[4.] Gonçalves, P. e Oviedo, B. (2015): Processo de exclusão simples e a equação do calor, submetido para publicação. [3.] Brito, I., Gonçalves, P. e Ramos. P. (2015): O risco na atividade seguradora, submetido para publicação. [2.] Gonçalves, P. (2013): Funcionais aditivos de processos de exclusão, Boletim da SPM, Actas do Encontro Nacional da SPM, Faro, Julho de 2012, 163-166. [1.] Gonçalves, P. (2009): Hydrodynamic Limit of Particle Systems, Bulletin CIM - "Centro Internacional da Matemática", nº 26, 12-18. PhD Thesis:Gonçalves, P. (2007): Central Limit Theorem for a Tagged Particle in Asymmetric Simple Exclusion and Hydrodynamic Limit for a Particle System with Degenerate Rates, IMPA PhD thesis (2007). Books:[2.] Brito, I. and Gonçalves, P. (2015): "Introdução à Teoria do Risco", online at http://hdl.handle.net/1822/35761. [1.] Gonçalves, P. (2010): "Equilibrium Fluctuations for Totally Asymmetric Particle Systems", VDM Verlag Dr. Müller e.K., ISBN: 978-3-639-09575-3, paperback, 200 Pages. _____________________________________________ |