For a complete list of papers and preprints please visit Arxiv.
Published/Accepted papers
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P. Aceves-Sanchez, R. Bailo, P. Degond, and Z. Mercier, Pedestrian models with congestion effects, to appear in ”Mathematical Models and Methods in Applied Sciences”, special issue ”Active Particles Methods” (2024), Arxiv.
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P. Aceves-Sanchez, B. Aymard, D. Peurichard, P. Kennel, A. Lorsignol, F. Plouraboue, L. Casteilla & P. Degond, A new model for the emergence of blood capillary networks, Media Networks and Heterogeneous Media 16-1 (2021).
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Pedro Aceves-Sanchez, Pierre Degond, Eric E. Keaveny, Angelika Manhart, Sara Merino-Aceituno, Diane Peurichard, Large-scale dynamics of self-propelled particles moving through obstacles: model derivation and pattern formation, Bulletin of Mathematical Biology volume 82-129 (2020).
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P. Aceves-Sanchez, M. Bostan, J-A. Carrillo, P. Degond, Hydrodynamic limits for kinetic flocking models of Cucker-Smale type, Mathematical Biosciences and Engineering 16 (2019), pp. 7883-7910 (open access).
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P. Aceves-Sanchez & L. Cesbron, Hydrodynamic limit of a Vlasov-Levy-Fokker-Planck equation, SIAM J. Math. Anal. 51-1 (2019), pp. 469–488.
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P. Aceves-Sanchez & C. Schmeiser, Fractional diffusion limit of a linear kinetic equation in a bounded domain, Kinetic and Related Models 10 (2017), pp. 541-551.
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P. Aceves-Sanche & A. Mellet, Anomalous diffusion limit for a linear Boltzmann equation with external force field, Mathematical Models and Methods in Applied Sciences, Vol. 27, No. 05, pp. 845-878 (2017).
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P. Aceves-Sanchez, C. Schmeiser, Fractional-diffusion-advection limit of a kinetic model, SIAM J. Math. Anal. 48 (2016), pp. 2806-2818.
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P. Aceves-Sánchez, A.A. Minzoni, P. Panayotaros: Numerical study of a nonlocal model for water-waves with variable depth. Wave Motion 50, 80-93 (2013).
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P. Aceves-Sanchez, J. P. Maldonado-opez, F. Luca, D. F. Nuñez-Sabbagh & R. N. Pacheco-Venegas, Irrational Values of the Riemann Zeta Function on the Odd Numbers, Morfismos, Vol. 10, Num. 2, 2006, pp. 15-45 (Review).