All Stories

  1. Energy conservation for weak solutions of incompressible fluid equations: The Hölder case and connections with Onsager's conjecture
  2. Remarks on the “Onsager Singularity Theorem” for Leray–Hopf Weak Solutions: The Hölder Continuous Case
  3. Convergence of second-order in time numerical discretizations for the evolution Navier-Stokes equations
  4. Natural second-order regularity for parabolic systems with operators having $$(p,\delta )$$-structure and depending only on the symmetric gradient
  5. Analysis of fully discrete, quasi non-conforming approximations of evolution equations and applications
  6. On the uniqueness for weak solutions of steady double-phase fluids
  7. On the Existence of Leray-Hopf Weak Solutions to the Navier-Stokes Equations
  8. Modeling error of $ \alpha $-models of turbulence on a two-dimensional torus
  9. Rotational Forms of Large Eddy Simulation Turbulence Models: Modeling and Mathematical Theory
  10. On the existence of weak solutions for the steady Baldwin-Lomax model and generalizations
  11. Turbulent flows as generalized Kelvin–Voigt materials: Modeling and analysis
  12. Classical Solutions of the Divergence Equation with Dini Continuous Data
  13. On the energy equality for the 3D Navier–Stokes equations
  14. Long-time Reynolds averaging of reduced order models for fluid flows: Preliminary results
  15. On the analysis of a geometrically selective turbulence model
  16. On the regularity of solution to the time-dependent p-Stokes system
  17. On the Reynolds time-averaged equations and the long-time behavior of Leray–Hopf weak solutions, with applications to ensemble averages
  18. Classical solutions for the system $\bf {\text{curl}\, v = g}$, with vanishing Dirichlet boundary conditions
  19. Spatial Filtering for Reduced Order Modeling
  20. Global regularity for systems with p-structure depending on the symmetric gradient
  21. Suitable weak solutions of the Navier–Stokes equations constructed by a space–time numerical discretization
  22. On the convergence of a fully discrete scheme of LES type to physically relevant solutions of the incompressible Navier–Stokes
  23. On the Bardina’s Model in the Whole Space
  24. On the construction of suitable weak solutions to the 3D Navier–Stokes equations in a bounded domain by an artificial compressibility method
  25. A note on the Euler–Voigt system in a 3D bounded domain: Propagation of singularities and absence of the boundary layer
  26. The Caccioppoli ultrafunctions
  27. Global regularity properties of steady shear thinning flows
  28. Suitable weak solutions to the 3D Navier–Stokes equations are constructed with the Voigt approximation
  29. Analysis of a reduced-order approximate deconvolution model and its interpretation as a Navier-Stokes-Voigt regularization
  30. ASHEE-1.0: a compressible, equilibrium–Eulerian model for volcanic ash plumes
  31. Tributes to Hugo Beirão da Veiga
  32. Weak solutions to the Navier-Stokes equations constructed by semi-discretization are suitable
  33. On the regularity up to the boundary for certain nonlinear elliptic systems
  34. Preface
  35. Convergence analysis for a finite element approximation of a steady model for electrorheological fluids
  36. Direct Numerical Simulation of a Compressible Multiphase Flow Through the Eulerian Approach
  37. On the Boussinesq equations with anisotropic filter in a vertical pipe
  38. On the Well-Posedness of the Boussinesq Equations with Anisotropic Filter for Turbulent Flows
  39. On the existence of almost-periodic solutions for the 2D dissipative Euler equations
  40. Logarithmic and improved regularity criteria for the 3D nematic liquid crystals models, Boussinesq system, and MHD equations in a bounded domain
  41. Disperse Two-Phase Flows, with Applications to Geophysical Problems
  42. Optimal error estimate for semi-implicit space-time discretization for the equations describing incompressible generalized Newtonian fluids
  43. A Note on Strong Solutions to the Stokes System
  44. Local solvability and turning for the inhomogeneous Muskat problem
  45. Pulsatile Viscous Flows in Elliptical Vessels and Annuli: Solution to the Inverse Problem, with Application to Blood and Cerebrospinal Fluid Flow
  46. An elementary approach to the inviscid limits for the 3D Navier–Stokes equations with slip boundary conditions and applications to the 3D Boussinesq equations
  47. Convergence of approximate deconvolution models to the mean magnetohydrodynamics equations: Analysis of two models
  48. An elementary proof of uniqueness of particle trajectories for solutions of a class of shear-thinning non-Newtonian 2D fluids
  49. Existence and Convergence of an MHD Approximate Deconvolution Model
  50. Exact solution to the inverse Womersley problem for pulsatile flows in cylindrical vessels, with application to magnetic particle targeting
  51. On the Vanishing Viscosity Limit of 3D Navier-Stokes Equations under Slip Boundary Conditions in General Domains
  52. Convergence of approximate deconvolution models to the mean Navier–Stokes equations
  53. Analysis of a Large Eddy Simulation model based on anisotropic filtering
  54. On the Finite Element Approximation ofp-Stokes Systems
  55. On the structural stability of the Euler–Voigt and Navier–Stokes–Voigt models
  56. Horizontal Large Eddy Simulation of Stratified Mixing in a Lock-Exchange System
  57. Horizontal Approximate Deconvolution for Stratified Flows: Analysis and Computations
  58. On the Boussinesq system: regularity criteria and singular limits
  59. An elementary approach to the 3D Navier-Stokes equations with Navier boundary conditions: Existence and uniqueness of various classes of solutions in the flat boundary case.
  60. Some criteria concerning the vorticity and the problem of global regularity for the 3D Navier–Stokes equations
  61. Some geometric constraints and the problem of global regularity for the Navier–Stokes equations
  62. On the regularity of the solutions to the 3D Navier–Stokes equations: a remark on the role of the helicity
  63. On a Stochastic Approach to Eddy Viscosity Models for Turbulent Flows
  64. Navier–Stokes equations: Green's matrices, vorticity direction, and regularity up to the boundary
  65. Optimal Error Estimates for a Semi-Implicit Euler Scheme for Incompressible Fluids with Shear Dependent Viscosities
  66. Existence of Strong Solutions for Incompressible Fluids with Shear Dependent Viscosities
  67. On the W2,q-Regularity of Incompressible Fluids with Shear-Dependent Viscosities: The Shear-Thinning Case
  68. Analysis of commutation errors for functions with low regularity
  69. Analytical and Numerical Results for the Rational Large Eddy Simulation Model
  70. On the Global Evolution of Vortex Filaments, Blobs, and Small Loops in 3D Ideal Flows
  71. On the Existence and Uniqueness of Weak Solutions for a Vorticity Seeding Model
  72. Asymptotic behaviour of commutation errors and the divergence of the Reynolds stress tensor near the wall in the turbulent channel flow
  73. Mathematics of Large Eddy Simulation of Turbulent Flows
  74. Corrigendum: On the space–time regularity of C(0,T;Ln)—very weak solutions to the Navier–Stokes equations
  75. On the Large Eddy Simulation of the Taylor–Green vortex
  76. On the space–time regularity of C(0,T;Ln)-very weak solutions to the Navier–Stokes equations
  77. On a theorem by Sohr for the Navier-Stokes equations
  78. On the consistency of the Rational Large Eddy Simulation model
  79. A higher-order subfilter-scale model for large eddy simulation
  80. Some results for the line vortex equation
  81. MATHEMATICAL ANALYSIS FOR THE RATIONAL LARGE EDDY SIMULATION MODEL
  82. A note on regularity of weak solutions of the Navier-Stokes equations in Rn
  83. Pointwise Green's function bounds and stability of relaxation shocks
  84. Vanishing viscosity limits and long-time behavior for 2D quasi-geostrophic equations
  85. New substructuring domain decomposition methods for advection–diffusion equations
  86. Sufficient conditions for the regularity of the solutions of the Navier-Stokes equations
  87. Remarks on determining projections for stochastic dissipative equations
  88. Towards fluid equations by approximate deconvolution models