Articles in Proceedings or Book Chapters
The following is the list of proceedings developed by the indicated author of the Center for Research in Mathematical Engineering (CI²MA), ordered by year of occurrence, since 2009, date of creation of this center. When you click on the name of a certain author, all their proceedings available in this database are displayed together with a link to their list of publications in the AMS MathScinet database.
Articles by Luis M. VILLADA |
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| Number/th> | Authors, Title and Proceeding Data or Book |
|---|---|
| 2024-02 | Paola GOATIN, Daniel INZUNZA, Luis M. VILLADA: Numerical comparison of nonlocal macroscopic models of multi-population pedestrian flows with anisotropic kernel. In: Parés, C., Castro, M.J., Morales de Luna, T., Muñoz-Ruiz, M.L. (eds) Hyperbolic Problems: Theory, Numerics and Applications. . Volume II HYP 2022. SEMA SIMAI Springer Series, vol 35. Springer, Cham. pp 371-381. (2024) |
| 2024-01 | Paola GOATIN, Luis M. VILLADA, Alexandra WÜRTH: A cheap and easy-to-implement upwind scheme for second order traffic flow models. In: Parés, C., Castro, M.J., Morales de Luna, T., Muñoz-Ruiz, M.L. (eds) Hyperbolic Problems: Theory, Numerics and Applications. Volume II . HYP 2022. SEMA SIMAI Springer Series, vol 35. Springer, Cham. pp 209-219. (2024) |
| 2020-01 | Felisia A. CHIARELLO, Paola GOATIN, Luis M. VILLADA: High-order finite volume WENO schemes for non-local multi-class traffic flow models. In: Alberto Bressan, Marta Lewicka, Dehua Wang, Yuxi Zheng (eds.), Hyperbolic Problems: Theory, Numerics and Applications. AIMS Series on Applied Mathematics vol. 10 American Institute of Applied Mathematics, Springfield, MO, USA, pp. 353-360, (2020) |
| 2014-02 | Raimund BÜRGER, Pep MULET, Luis M. VILLADA: Adaptive Mesh Refinement for spectral WENO schemes for efficient simulation of polydisperse sedimentation processes. In: F. Ancona, A. Bressan, P. Marcati and A. Marson (eds.), Hyperbolic Problems: Theory, Numerics and Applications. AIMS Series on Applied Mathematics vol. 8, American Institute of Applied Mathematics, Sprigfield, MO, USA, pp. 381-388, (2014) |