Global well-posedness and interior regularity of 2D Navier–Stokes equations with stochastic boundary conditions
The paper is devoted to the analysis of the global well-posedness and the interior regularity
of the 2D Navier–Stokes equations with inhomogeneous stochastic boundary conditions …
of the 2D Navier–Stokes equations with inhomogeneous stochastic boundary conditions …
A characterization of Lp-maximal regularity for time-fractional systems in UMD spaces and applications
In this article we provide new insights into the well-posedness and maximal regularity of
systems of abstract evolution equations, in the framework of periodic Lebesgue spaces of …
systems of abstract evolution equations, in the framework of periodic Lebesgue spaces of …
Trotter-type formula for operator semigroups on product spaces
A Stephan - arXiv preprint arXiv:2307.00419, 2023 - arxiv.org
We consider a Trotter-type-product formula for approximating the solution of a linear abstract
Cauchy problem (given by a strongly continuous semigroup), where the underlying Banach …
Cauchy problem (given by a strongly continuous semigroup), where the underlying Banach …
Geophysical Flow Models: An Approach by Quasilinear Evolution Equations
FCHL Brandt - tuprints.ulb.tu-darmstadt.de
This thesis develops rigorous analysis of geophysical flow models in the context of Hibler's
viscous-plastic sea ice model by means of quasilinear evolution equations. In a first step …
viscous-plastic sea ice model by means of quasilinear evolution equations. In a first step …
[PDF][PDF] Geophysical Flow Models: An Approach by Quasilinear Evolution Equations
H Kozono - core.ac.uk
The field of geophysical fluid dynamics is a very active area of research. One of the reasons
for this is its importance for weather prediction and climate science. We mention here for …
for this is its importance for weather prediction and climate science. We mention here for …