• Computation of the confluent hypergeometric function U(a,b,x) and its derivative for positive arguments 

  Gil Gómez, Amparo; Ruiz Antolín, Diego; Segura Sala, José Javier; Temme, Nicolaas Maria (Springer, 2023)

• The brick polytope of a sorting network 

  Pilaud, Vincent; Santos, Francisco (2011)

• Automating the analysis of problem-solving activities in learning environments: the co-lab case study 

  Duque Medina, Rafael; Bollen, Lars; Anjewierden, Anjo; Bravo Santos, Crescencio (Graz University of Technology, Institut für Informationssysteme und Computer Medien (IICM) [Coeditor], 2012-05-28)

• Similarity of samples and trimming 

  Álvarez Esteban, Pedro César; Barrio Tellado, Eustasio del; Cuesta Albertos, Juan Antonio; Matran Bea, Carlos (International Statistical Institute; Chapman and Hall, 2012-05)

• Framework dirigido por datos y modelos para evaluar la calidad en uso del Software 

  Salomón García, Sergio (2023-07-13)

• An aggregation equation with a nonlocal flux 

  Granero Belinchón, Rafael; Orive Illera, Rafael (Elsevier, 2014-10)

• Finite time blow-up for some parabolic systems arising in turbulence theory 

  Fanelli, Francesco; Granero Belinchón, Rafael (Springer, 2022-07-25)

• Critical Keller-Segel meets Burgers on S1: Large-time smooth solutions 

  Burczak, Jan; Granero Belinchón, Rafael (Institute of Physics, 2016-10)

• Boundedness of large-time solutions to a chemotaxis model with nonlocal and semilinear flux 

  Burczak, Jan; Granero Belinchón, Rafael (Juliusz Schauder Centre for Nonlinear Studies, 2016)

• Boundedness and homogeneous asymptotics for a fractional logistic Keller-Segel equations 

  Burczak, Jan; Granero Belinchón, Rafael (American Institute of Mathematical Sciences, 2020-04)

• Well-posedness of water wave model with viscous effects 

  Granero Belinchón, Rafael; Scrobogna, Stefano (American Mathematical Society, 2020-12)

• Well-posedness of the water-wave with viscosity problem 

  Granero Belinchón, Rafael; Scrobogna, Stefano (Elsevier, 2021-03)

• Well-posedness of the Muskat problem with H2 initial data 

  Cheng, Arthur C. H.; Granero Belinchón, Rafael; Shkoller, Steve (Elsevier, 2016)

• Global existence and decay of the inhomogeneous Muskat problem with Lipschitz initial data 

  Alonso Orán, Diego; Granero Belinchón, Rafael (Institute of Physics, 2022-08-16)

• The confined muskat problem: differences with the deep water regime 

  Córdoba, Diego; Granero Belinchón, Rafael; Orive Illera, Rafael (International Press, 2014)

• Suppression of blow up by a logistic source in 2D Keller-Segel system with fractional dissipation 

  Burczak, Jan; Granero Belinchón, Rafael (Elsevier, 2017-11-05)

• On turning waves for the inhomogeneous Muskat problem: A computer-assisted proof 

  Gomez Serrano, Javier; Granero Belinchón, Rafael (Institute of Physics, 2014-06)

• Singularity formation for the Serre-Green-Naghdi equations and applications to abcd-Boussinesq systems 

  Bae, Hantaek; Granero Belinchón, Rafael (Springer-Verlag, 2022-09)

• Rigorous asymptotic models of water waves 

  Aurther, C.H.; Granero Belinchón, Rafael; Shkoller, Steve; Wilkening, Jon (Springer, 2019-05)

• On the Thin Film Muskat and the Thin Film Stokes Equations 

  Bruell, Gabriele; Granero Belinchón, Rafael (Springer International Publishing AG, 2019-06)

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