Dra. María ANGUIANO MORENO Web en francés Web en inglés Web en español Web Suisse Web USA

Doctora en Matemáticas
Profesora Titular de Universidad

  1. Influence of the Reynolds number on non-Newtonian flow in thin porous media
    María Anguiano, Matthieu Bonnivard & F.J. Suárez-Grau
  2. Navier slip effects in micropolar thin-film flow: a rigorous derivation of Reynolds-type models
    María Anguiano, Igor Pažanin & F.J. Suárez-Grau
  3. On the effects of surface roughness in non-isothermal porous medium flow
    María Anguiano, Igor Pažanin & F.J. Suárez-Grau
  4. Mathematical modelling of a thin-film flow obeying Carreau's law without high-rate viscosity
    María Anguiano & F.J. Suárez-Grau
  5. Darcy's law for micropolar fluid flow in a periodic thin porous medium
    María Anguiano & F.J. Suárez-Grau
  6. Two-dimensional Carreau law for a quasi-newtonian fluid flow through a thin domain with a slightly rough boundary
    María Anguiano & F.J. Suárez-Grau
  7. Homogenization of a Stokes problem with non homogeneous Fourier boundary conditions in a thin perforated domain
    María Anguiano & F.J. Suárez-Grau
  8. Modeling non-Newtonian fluids in a thin domain perforated with cylinders of small diameter
    María Anguiano & F.J. Suárez-Grau
  9. Modeling Carreau fluid flows through a very thin porous medium
    María Anguiano, Matthieu Bonnivard & F.J. Suárez-Grau
    Studies in Applied Mathematics, (2026).
    https://hal.science/view/index/docid/5198832
    idUS
    Position (JCR): 48/344 (T1/Q1). Mathematics, Applied.
  10. Modeling of a micropolar thin film flow with rapidly varying thickness and non-standard boundary conditions
    María Anguiano & F.J. Suárez-Grau
    Acta Mathematica Scientia, 46, pages 209-242 (2026).
    https://doi.org/10.1007/s10473-026-0113-6
    idUS
    Position (JCR): 108/483 (T1/Q1). Mathematics.
  11. Modeling of a non-Newtonian thin film passing a thin porous medium
    María Anguiano & F.J. Suárez-Grau
    Mathematical Modelling of Natural Phenomena, 20, 21, 37 pages (2025).
    https://doi.org/10.1051/mmnp/2025020
    idUS
    Position (JCR): 57/343 (T1/Q1). Mathematics, Applied.
  12. Asymptotic analysis of the Navier-Stokes equations in a thin domain with power law slip boundary conditions
    María Anguiano & F.J. Suárez-Grau
    Mathematische Nachrichten, 298, 8, pages 2691-2711 (2025).
    https://doi.org/10.1002/mana.70011
    idUS
    Position (JCR): 193/483 (T2/Q2). Mathematics.
  13. Effective models for generalized Newtonian fluids through a thin porous media following the Carreau law
    María Anguiano, Matthieu Bonnivard & F.J. Suárez-Grau
    ZAMM - Journal of Applied Mathematics and Mechanics, 105, 1 (2025).
    https://doi.org/10.1002/zamm.202300920
    idUS
    Position (JCR): 13/343 (T1/Q1). Mathematics, Applied.
  14. Mathematical derivation of a Reynolds equation for magneto-micropolar fluid flows through a thin domain
    María Anguiano & F.J. Suárez-Grau
    ZAMP - Journal of Applied Mathematics and Physics, 75, 28 (2024).
    https://doi.org/10.1007/s00033-023-02169-5
    idUS
    Position (JCR): 98/343 (T1/Q2). Mathematics, Applied.
  15. On p-Laplacian reaction-diffusion problems with dynamical boundary conditions in perforated media
    María Anguiano
    Mediterranean Journal of Mathematics, 20, 124 (2023).
    https://doi.org/10.1007/s00009-023-02333-1
    idUS
    Position (JCR): 98/490 (T1/Q1). Mathematics.
  16. Sharp pressure estimates for the Navier-Stokes system in thin porous media
    María Anguiano & F.J. Suárez-Grau
    Bulletin of the Malaysian Mathematical Sciences Society, 46, 117 (2023).
    https://doi.org/10.1007/s40840-023-01514-1
    idUS
    Position (JCR): 117/490 (T1/Q1). Mathematics.
  17. Carreau law for non-Newtonian fluid flow through a thin porous media
    María Anguiano, Matthieu Bonnivard & F.J. Suárez-Grau
    The Quarterly Journal of Mechanics and Applied Mathematics, 75, 1, pages 1-27 (2022).
    https://doi.org/10.1093/qjmam/hbac004
    idUS
    Position (JCR): 197/267 (T3/Q3). Mathematics, Applied.
  18. Reaction-diffusion equation on thin porous media
    María Anguiano
    Bulletin of the Malaysian Mathematical Sciences Society, 44, pages 3089-3110 (2021).
    https://doi.org/10.1007/s40840-021-01103-0
    idUS
    Position (JCR): 81/333 (T1/Q1). Mathematics.
  19. Lower-dimensional nonlinear Brinkman's law for non-Newtonian flows in a thin porous medium
    María Anguiano & F.J. Suárez-Grau
    Mediterranean Journal of Mathematics, 18, 175 (2021).
    https://doi.org/10.1007/s00009-021-01814-5
    idUS
    Position (JCR): 96/333 (T1/Q2). Mathematics.
  20. Homogenization of parabolic problems with dynamical boundary conditions of reactive-diffusive type in perforated media
    María Anguiano
    ZAMM - Journal of Applied Mathematics and Mechanics, 100, 10 (2020).
    https://doi.org/10.1002/zamm.202000088
    idUS
    Position (JCR): 108/265 (T2/Q2). Mathematics, Applied.
  21. Existence, uniqueness and homogenization of nonlinear parabolic problems with dynamical boundary conditions in perforated media
    María Anguiano
    Mediterranean Journal of Mathematics, 17, 18 (2020).
    https://doi.org/10.1007/s00009-019-1459-y
    idUS
    Position (JCR): 88/330 (T1/Q2). Mathematics.
  22. Homogenization of Bingham Flow in thin porous media
    María Anguiano & Renata Bunoiu
    Networks and Heterogeneous Media, 15, 1, pages 87-110 (2020).
    http://dx.doi.org/10.3934/nhm.2020004
    idUS
    Position (JCR): 90/108 (T3/Q4). Mathematics, Interdisciplinary Applications.
  23. On the flow of a viscoplastic fluid in a thin periodic domain
    María Anguiano & Renata Bunoiu
    In: C. Constanda, P. Harris (eds.), Integral Methods in Science and Engineering, Springer Nature Switzerland AG (2019).
    https://doi.org/10.1007/978-3-030-16077-7_2
  24. Homogenization of a non-stationary non-Newtonian flow in a porous medium containing a thin fissure
    María Anguiano
    European Journal of Applied Mathematics, 30, 2, pages 248-277 (2019).
    https://doi.org/10.1017/S0956792518000049
    idUS
    Position (JCR): 83/261 (T1/Q2). Mathematics, Applied.
  25. Newtonian fluid flow in a thin porous medium with non-homogeneous slip boundary conditions
    María Anguiano & F.J. Suárez-Grau
    Networks and Heterogeneous Media, 14, 2, pages 289-316 (2019).
    http://dx.doi.org/10.3934/nhm.2019012
    idUS
    Position (JCR): 75/106 (T3/Q3). Mathematics, Interdisciplinary Applications.
  26. Nonlinear Reynolds equations for non-Newtonian thin-film fluid flows over a rough boundary
    María Anguiano & F.J. Suárez-Grau
    IMA Journal of Applied Mathematics, 84, 1, pages 63-95 (2019).
    https://doi.org/10.1093/imamat/hxy052
    idUS
    Position (JCR): 81/261 (T1/Q2). Mathematics, Applied.
  27. Uniform boundedness of the attractor in H2 of a non-autonomous epidemiological system
    María Anguiano
    Annali di Matematica Pura ed Applicata (1923 -), 197, pages 1729-1737 (2018).
    https://doi.org/10.1007/s10231-018-0745-9
    idUS
    Position (JCR): 55/314 (T1/Q1). Mathematics.
  28. Analysis of the effects of a fissure for a non-Newtonian fluid flow in a porous medium
    María Anguiano & F.J. Suárez-Grau
    Communications in Mathematical Sciences, 16, 1, pages 273-292 (2018).
    https://dx.doi.org/10.4310/CMS.2018.v16.n1.a13
    idUS
    Position (JCR): 95/254 (T2/Q2). Mathematics, Applied.
  29. The transition between the Navier-Stokes equations to the Darcy equation in a thin porous medium
    María Anguiano & F.J. Suárez-Grau
    Mediterranean Journal of Mathematics,15, 45 (2018).
    https://doi.org/10.1007/s00009-018-1086-z
    idUS
    Position (JCR): 66/314 (T1/Q1). Mathematics.
  30. The ε-entropy of some infinite dimensional compact ellipsoids and fractal dimension of attractors
    María Anguiano & Alain Haraux
    Evolution Equation and Control Theory, 6, 3, pages 345-356 (2017).
    http://dx.doi.org/10.3934/eect.2017018
    idUS
    Position (JCR): 62/310 (T1/Q1). Mathematics.
  31. Existence, uniqueness and global behavior of the solutions to some nonlinear vector equations in a finite dimensional Hilbert space
    M. Abdelli, María Anguiano & Alain Haraux
    Nonlinear Analysis, 161, pages 157-181 (2017).
    https://doi.org/10.1016/j.na.2017.06.001
    idUS
    Position (JCR): 39/310 (T1/Q1). Mathematics.
  32. Derivation of a quasi-stationary coupled Darcy-Reynolds equation for incompressible viscous fluid flow through a thin porous medium with a fissure
    María Anguiano
    Mathematical Methods in the Applied Sciences, 40, 13, pages 4738-4757 (2017).
    https://doi.org/10.1002/mma.4341
    idUS
    Position (JCR): 91/252 (T2/Q2). Mathematics, Applied.
  33. On the non-stationary non-Newtonian flow through a thin porous medium
    María Anguiano
    ZAMM - Journal of Applied Mathematics and Mechanics, 97, 8, pages 895-915 (2017).
    https://doi.org/10.1002/zamm.201600177
    idUS
    Position (JCR): 79/252 (T1/Q2). Mathematics, Applied.
  34. Darcy's laws for non-stationary viscous fluid flow in a thin porous medium
    María Anguiano
    Mathematical Methods in the Applied Sciences, 40, 8, pages 2878-2895 (2017).
    https://doi.org/10.1002/mma.4204
    idUS
    Position (JCR): 91/252 (T2/Q2). Mathematics, Applied.
  35. Derivation of a coupled Darcy-Reynolds equation for a fluid flow in a thin porous medium including a fissure
    María Anguiano & F.J. Suárez-Grau
    ZAMP - Journal of Applied Mathematics and Physics, 68, 52 (2017).
    https://doi.org/10.1007/s00033-017-0797-5
    idUS
    Position (JCR): 44/252 (T1/Q1). Mathematics, Applied.
  36. Homogenization of an incompressible non-Newtonian flow through a thin porous medium
    María Anguiano & F.J. Suárez-Grau
    ZAMP - Journal of Applied Mathematics and Physics, 68, 45 (2017).
    https://doi.org/10.1007/s00033-017-0790-z
    idUS
    Position (JCR): 44/252 (T1/Q1). Mathematics, Applied.
  37. Existence and estimation of the Hausdorff dimension of attractors for an epidemic model
    María Anguiano
    Mathematical Methods in the Applied Sciences, 40, 4, pages 857-870 (2017).
    https://doi.org/10.1002/mma.4008
    idUS
    Position (JCR): 91/252 (T2/Q2). Mathematics, Applied.
  38. Pullback attractors for a reaction-diffusion equation in a general nonempty open subset of RN with non-autonomous forcing term in H-1
    María Anguiano
    International Journal of Bifurcation and Chaos, 5, 12, 1550164 (2015).
    https://doi.org/10.1142/S0218127415501643
    idUS
    Position (JCR): 46/101 (T2/Q2). Mathematics, Interdisciplinary Applications.
  39. H2-boundedness of the pullback attractor for the non-autonomous SIR equations with diffusion
    María Anguiano
    Nonlinear Analysis: Theory, Methods & Applications, 113, pages 180-189 (2015).
    https://doi.org/10.1016/j.na.2014.10.008
    idUS
    Position (JCR): 43/312 (T1/Q1). Mathematics.
  40. Attractors for a non-autonomous Liénard equation
    María Anguiano
    International Journal of Bifurcation and Chaos, 25, 2, 1550032 (2015).
    https://doi.org/10.1142/S0218127415500327
    idUS
    Position (JCR): 46/101 (T2/Q2). Mathematics, Interdisciplinary Applications.
  41. Regularity results and exponential growth for pullback attractors of a non-autonomous reaction-diffusion model with dynamical boundary conditions
    María Anguiano, P. Marín-Rubio & José Real
    Nonlinear Analysis Series B: Real World Applications, 20, pages 112-125 (2014).
    https://doi.org/10.1016/j.nonrwa.2014.05.003
    idUS
    Position (JCR): 6/257 (T1/Q1). Mathematics, Applied.
  42. Asymptotic behaviour of the nonautonomous SIR equations with diffusion
    María Anguiano & P.E. Kloeden
    Communications on Pure and Applied Analysis, 13, 1, pages 157-173 (2014).
    http://dx.doi.org/10.3934/cpaa.2014.13.157
    idUS
    Position (JCR): 79/312 (T1/Q2). Mathematics.
  43. Asymptotic behaviour of a nonautonomous Lorenz-84 system
    María Anguiano & T. Caraballo
    Discrete and Continuous Dynamical Systems - Series A, 34, 10, pages 3901-3920 (2014).
    http://dx.doi.org/10.3934/dcds.2014.34.3901
    idUS
    Position (JCR): 58/312 (T1/Q1). Mathematics.
  44. Pullback Attractors for non-autonomous dynamical systems
    María Anguiano, T. Caraballo, José Real & J. Valero
    In: S. Pinelas, M. Chipot, Z. Dosla (eds.), Differential and Difference Equations with Applications, Springer Proceedings in Mathematics & Statistics, Vol. 47 (2013). Springer, New York, NY.
    https://doi.org/10.1007/978-1-4614-7333-6_15
  45. Pullback attractors for a non-autonomous integro-differential equation with memory in some unbounded domains
    María Anguiano, T. Caraballo, José Real & J. Valero
    International Journal of Bifurcation and Chaos, 23, 3, 1350042 (2013).
    https://doi.org/10.1142/S0218127413500429
    idUS
    Position (JCR): 22/55 (T2/Q2). Multidisciplinary Sciences.
  46. On the Kneser property for reaction-diffusion equations in some unbounded domains with an H-1-valued non-autonomous forcing term
    María Anguiano, F. Morillas & J. Valero
    Nonlinear Analysis: Theory, Methods & Applications, 75, 4, pages 2623-2636 (2012).
    https://doi.org/10.1016/j.na.2011.11.007
    idUS
    Position (JCR): 13/296 (T1/Q1). Mathematics.
  47. Pullback attractors for non-autonomous reaction-diffusion equations with dynamical boundary conditions
    María Anguiano, P. Marín-Rubio & José Real
    Journal of Mathematical Analysis and Applications, 383, 2, pages 608-618 (2011).
    https://doi.org/10.1016/j.jmaa.2011.05.046
    idUS
    Position (JCR): 41/289 (T1/Q1). Mathematics.
  48. Asymptotic behaviour of nonlocal reaction-diffusion equations
    María Anguiano, P.E. Kloeden & T. Lorenz
    Nonlinear Analysis: Theory, Methods & Applications, 73, 9, pages 3044-3057 (2010).
    https://doi.org/10.1016/j.na.2010.06.073
    idUS
    Position (JCR): 26/279 (T1/Q1). Mathematics.
  49. Pullback attractors for reaction-diffusion equations in some unbounded domains with an H-1-valued non-autonomous forcing term and without uniqueness of solutions
    María Anguiano, T. Caraballo, José Real & J. Valero
    Discrete and Continuous Dynamical Systems Series B, 14, 2, pages 307-326 (2010).
    http://dx.doi.org/10.3934/dcdsb.2010.14.307
    idUS
    Position (JCR): 94/236 (T2/Q2). Mathematics, Applied.
  50. Pullback attractor for a non-autonomous reaction-diffusion equation in some unbounded domains
    María Anguiano
    Boletín SEMA, 51, pages 9-16 (2010).
    https://doi.org/10.1007/BF03322548
    idUS
  51. An exponential growth condition in H2 for the pullback attractor of a non-autonomous reaction-diffusion equation
    María Anguiano, T. Caraballo & José Real
    Nonlinear Analysis: Theory, Methods & Applications, 72, 11, pages 4071-4075 (2010).
    https://doi.org/10.1016/j.na.2010.01.038
    idUS
    Position (JCR): 26/279 (T1/Q1). Mathematics.
  52. H2-boundedness of the pullback attractor for a non-autonomous reaction-diffusion equation
    María Anguiano, T. Caraballo & José Real
    Nonlinear Analysis: Theory, Methods & Applications, 72, 2, pages 876-880 (2010).
    https://doi.org/10.1016/j.na.2009.07.027
    idUS
    Position (JCR): 26/279 (T1/Q1). Mathematics.
  53. Existence of pullback attractor for a reaction-diffusion equation in some unbounded domains with non-autonomous forcing term in H-1
    María Anguiano, T. Caraballo & José Real
    International Journal of Bifurcation and Chaos, 20, 9, pages 2645-2656 (2010).
    https://doi.org/10.1142/S021812741002726X
    idUS
    Position (JCR): 22/59 (T2/Q2). Multidisciplinary Sciences.