Effects of Poiseuille flow on peristaltic transport.
Effects of slip and heat generation/absorption on MHD mixed convection flow of a micropolar fluid over a heated stretching surface.
Eigenvalues of the time-dependent fluid flow problem. I.
Eine Außenraumaufgabe für die instationären Navier-Stokes-Gleichungen.
Eine Bemerkung zum Artikel von František Slepička: Berechnung der Potentialströmung für ein ebenes Spalt-Schaufelgitter
Eine Extremalcharakterisierung von Unterschallgasströmungen durch quasikonforme Abbildungen
Einige Anwendungen der mehrdimensionalen approximationstheorie zur Lösungseinschließung bei Randwertaufgaben
Einige Betrachtungen über die Gleichungen der Hydrodynamik
Einige Fragen der Theorie der Luftschmierung
Einleitung in die mathematische Theorie der Elasticität und Capillarität [Book]
Einstein-Euler equations for matter spacetimes with Gowdy symmetry
We investigate the initial value problem for the Einstein-Euler equations of general relativity under the assumption of Gowdy symmetry on . Given an arbitrary initial data set, we establish the existence of a globally hyperbolic future development and we provide a global foliation of this spacetime in terms of a geometrically defined time-function coinciding with the area of the orbits of the symmetry group. This allows us to construct matter spacetimes with weak regularity which admit, both, impulsive...
Ekman boundary layers in rotating fluids
In this paper, we investigate the problem of fast rotating fluids between two infinite plates with Dirichlet boundary conditions and “turbulent viscosity” for general initial data. We use dispersive effect to prove strong convergence to the solution of the bimensionnal Navier-Stokes equations modified by the Ekman pumping term.
Ekman boundary layers in rotating fluids
In this paper, we investigate the problem of fast rotating fluids between two infinite plates with Dirichlet boundary conditions and “turbulent viscosity” for general L2 initial data. We use dispersive effect to prove strong convergence to the solution of the bimensionnal Navier-Stokes equations modified by the Ekman pumping term.
Elastic wave propagation in fluid-saturated porous media. Part I. The existence and uniqueness theorems
Elastic wave propagation in fluid-saturated porous media. Part II. The Galerkin procedures
Electroosmotic pumping in rectangular microchannels: a numerical treatment by the finite element method.
Elementary preamble to a theory of granular gases
Éléments finis mixtes incompressibles pour l'équation de Stokes dans IR3 .
Elliptic quasi-variational inequalities and application to a non-stationary problem in hydraulics
Enabling numerical accuracy of Navier-Stokes-α through deconvolution and enhanced stability
We propose and analyze a finite element method for approximating solutions to the Navier-Stokes-alpha model (NS-α) that utilizes approximate deconvolution and a modified grad-div stabilization and greatly improves accuracy in simulations. Standard finite element schemes for NS-α suffer from two major sources of error if their solutions are considered approximations to true fluid flow: (1) the consistency error arising from filtering; and (2) the dramatic effect of the large pressure error on the...