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Specovius-Neugebauer, Maria - Fachbereich Mathematik, Universität Kassel
Nonlinear Arti cial Boundary Conditions for the Navier-Stokes Equations in an Aperture Domain
Polarization matrices in anisotropic heterogeneous S.A. Nazarov1
Existence of Holder Continuous Young Measure Solutions to Coercive Non-Monotone Parabolic
Optimal results for the Brezzi-Pitkaranta approximation of viscous flow problems.
Existence of Regular Solutions to a Class of Parabolic Systems in Two Space Dimensions with Critical Growth
Artificial Boundary Conditions for Viscoelastic Flows Sergue A. Nazarov 1 , Adelia Sequeira 2 , Maria SpecoviusNeugebauer 3 and Juha H. Videman 2
Morrey estimates and Holder Continuity for Solutions to Parabolic Equations with Entropy Inequalities
Prof. Dr. Maria Specovius-Neugebauer Wintersemester 2006/2007 Dipl.Math. Sergej Konig
Journal of Mathematical Sciences, Vol. 159, No. 4, 2009 SINGULARITIES AT THE TIP OF A CRACK ON THE INTERFACE OF PIEZOELECTRIC
Artificial boundary conditions of pressure type for viscous flows in a system of pipes
Artificial Boundary Conditions for the Stokes and Navier--Stokes Equations in Domains that are Layerlike at
Modeling of cracks with nonlinear effects at the tip zones and the generalized energy criterion
Modeling of cracks with nonlinear effects at the tip zones and the generalized energy criterion
Fractional differentiability for the stress velocities to the solution of the Prandtl-Reuss problem
