The time‐periodic Stokes problem in a half‐space with fully inhomogeneous right‐hand side is investigated. Maximal regularity in a time‐periodic Lp setting is established. A method based on Fourier multipliers is employed that leads to a decomposition of the solution into a steady‐state and a purely oscillatory part in order to identify the suitable function spaces
In this thesis, we investigate the Stokes operator on bounded Lipschitz domains in L^p. We proof imp...
We prove partial regularity of suitable weak solutions to the Navier--Stokes equations at the bounda...
We prove $L^p-L^q$ maximal regularity estimates for the Stokes equations in spatial regions with mov...
General evolution equations in Banach spaces are investigated. Based on an operator-valued version o...
Consider the resolvent problem associated with the linearized viscous flow around a rotating body. W...
The three-dimensional Navier-Stokes system in the whole space with time-periodic data is investigate...
AbstractIn this paper we prove the generalized resolvent estimate and maximal Lp–Lq regularity of th...
Consider the resolvent problem associated with the linearized viscous flow around a rotating body. W...
In this dissertation we study the quantitative theory in homogenization of Stokes systems. We study ...
Time-periodic solutions to the linearized Navier-Stokes system in the n-dimensional whole-space are ...
We derive estimates of the Babuska-Brezzi inf-sup constant {beta} for two-dimensional incompressible...
A new iteration method is represented to study the interior $L_{p}$ regularity for Stokes systems bo...
In this paper we consider the time evolutionary p-Stokes problem in a smooth and bounded domain. Thi...
In this paper we prove the generalized resolvent estimate and maximal L-p-L-q regularity of the Stok...
This paper is concerned with uniform regularity estimates for a family of Stokes systems with rapidl...
In this thesis, we investigate the Stokes operator on bounded Lipschitz domains in L^p. We proof imp...
We prove partial regularity of suitable weak solutions to the Navier--Stokes equations at the bounda...
We prove $L^p-L^q$ maximal regularity estimates for the Stokes equations in spatial regions with mov...
General evolution equations in Banach spaces are investigated. Based on an operator-valued version o...
Consider the resolvent problem associated with the linearized viscous flow around a rotating body. W...
The three-dimensional Navier-Stokes system in the whole space with time-periodic data is investigate...
AbstractIn this paper we prove the generalized resolvent estimate and maximal Lp–Lq regularity of th...
Consider the resolvent problem associated with the linearized viscous flow around a rotating body. W...
In this dissertation we study the quantitative theory in homogenization of Stokes systems. We study ...
Time-periodic solutions to the linearized Navier-Stokes system in the n-dimensional whole-space are ...
We derive estimates of the Babuska-Brezzi inf-sup constant {beta} for two-dimensional incompressible...
A new iteration method is represented to study the interior $L_{p}$ regularity for Stokes systems bo...
In this paper we consider the time evolutionary p-Stokes problem in a smooth and bounded domain. Thi...
In this paper we prove the generalized resolvent estimate and maximal L-p-L-q regularity of the Stok...
This paper is concerned with uniform regularity estimates for a family of Stokes systems with rapidl...
In this thesis, we investigate the Stokes operator on bounded Lipschitz domains in L^p. We proof imp...
We prove partial regularity of suitable weak solutions to the Navier--Stokes equations at the bounda...
We prove $L^p-L^q$ maximal regularity estimates for the Stokes equations in spatial regions with mov...
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