D21 Proyectos de Investigación
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Recent Submissions
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Local solvability and turning for the inhomogeneous Muskat problem
(European Mathematical Society Publishing House, 2014) -
Global solutions for a hyperbolic-parabolic system of chemotaxis
(Academic Press Inc., 2017-05-01) -
Global existence of weak solutions to dissipative transport equations with nonlocal velocity
(Institute of Physics, 2018) -
Global existence for some transport equations with nonlocal velocity
(Elsevier, 2015-01) -
New asymptotic representations of the noncentral t-distribution
(Blackwell Publishing Ltd, 2023-10) -
Automating the analysis of problem-solving activities in learning environments: the co-lab case study
(Graz University of Technology, Institut für Informationssysteme und Computer Medien (IICM) [Coeditor], 2012-05-28) -
Similarity of samples and trimming
(International Statistical Institute; Chapman and Hall, 2012-05) -
An aggregation equation with a nonlocal flux
(Elsevier, 2014-10) -
Finite time blow-up for some parabolic systems arising in turbulence theory
(Springer, 2022-07-25) -
Critical Keller-Segel meets Burgers on S1: Large-time smooth solutions
(Institute of Physics, 2016-10) -
Boundedness of large-time solutions to a chemotaxis model with nonlocal and semilinear flux
(Juliusz Schauder Centre for Nonlinear Studies, 2016) -
Boundedness and homogeneous asymptotics for a fractional logistic Keller-Segel equations
(American Institute of Mathematical Sciences, 2020-04) -
Well-posedness of water wave model with viscous effects
(American Mathematical Society, 2020-12) -
Well-posedness of the water-wave with viscosity problem
(Elsevier, 2021-03) -
Global existence and decay of the inhomogeneous Muskat problem with Lipschitz initial data
(Institute of Physics, 2022-08-16) -
The confined muskat problem: differences with the deep water regime
(International Press, 2014) -
Suppression of blow up by a logistic source in 2D Keller-Segel system with fractional dissipation
(Elsevier, 2017-11-05) -
On turning waves for the inhomogeneous Muskat problem: A computer-assisted proof
(Institute of Physics, 2014-06)