Stochastic Modeling for Heterogeneous Two-Phase Flow. In Jürgen Fuhrmann, Mario Ohlberger, and Christian Rohde (Eds.), Finite Volumes for Complex Applications VII-Methods and Theoretical Aspects, (77):353-361, Springer International Publishing, 2014. [PUMA: in method finite media; porous Flow ians Hybrid Galerkin from:mhartmann volume stochastic vorlaeufig] URL
Experimental and numerical investigation of edge tones. ZAMM Journal of Applied Mathematics and Mechanics, (84)9:632-646, 2004. [PUMA: from:mhartmann equations;adaptive edge methods;Navier-Stokes investigation;numerical elements tones;experimental finite vorlaeufig ians] URL
Design of Finite Element Tools for Coupled Surface and Volume Meshes. Numerical Mathematics: Theory, Methods and Applications, (1)3:245-274, 2008. [PUMA: from:mhartmann design software scientific Adaptive finite element software, methods, vorlaeufig ians] URL
Design and Convergence Analysis for an Adaptive Discretization of the Heat Equation. IMA Journal of Numerical Analysis, 2012. [PUMA: parabolic problems, adaptive from:mhartmann elements, convergence finite analysis vorlaeufig ians] URL
Convergence of Finite Elements Adapted for Weaker Norms. In V. Cutello, G. Fotia, and L. Puccio (Eds.), Applied and Industrial Matematics in Italy - II, (75):468-479, World Sci. Publ., Hackensack, NJ, 2007. [PUMA: from:mhartmann elements; convergence finite Adaptivity; conforming vorlaeufig ians] URL
Comparison of dynamical cores for NWP models: comparison of COSMO and Dune. Theoretical and Computational Fluid Dynamics, 1-20, Springer-Verlag, 2012. [PUMA: Finite Density Discontinuous differences; Compressible current; ians Euler; from:mhartmann gravity Navier???Stokes; Galerkin; Inertia flow; vorlaeufig] URL
ALBERT --- Software for Scientific Computations and Applications. Acta Mathematica Universitatis Comenianae, New Ser., (70)1:105-122, 2001. [PUMA: from:mhartmann design software scientific Adaptive finite element software, methods, vorlaeufig ians] URL
A posteriori error estimates with point sources in fractional sobolev spaces. Numerical Methods for Partial Differential Equations, (33)4:1018--1042, 2017. [PUMA: a Dirac estimators, error finite fractional methods, ians posteriori from:mhartmann adaptivity, element spaces mass, Sobolev vorlaeufig] URL
A finite-volume moving-mesh method for two-phase flow in fracturing porous media. J. Comput. Phys., 111031, 2022. [PUMA: Finite Two-phase models Dynamic in methods from:brittalenz Fracture porous am media fracture Moving-mesh ians matrix aperture volume propagation Discrete flow algorithm] URL
A convergent time-space adaptive $dG(s)$ finite element method for parabolic problems motivated by equal error distribution. Submitted, 2017. [PUMA: a equation estimators, convergence, error finite methods, ians posteriori from:mhartmann adaptivity, element vorlaeufig heat] URL
A Convergence Proof for Adaptive Finite Elements without Lower Bound. IMA Journal of Numerical Analysis, (31)3:947-970, 2011. [PUMA: adaptivity from:mhartmann convergence elements finite density vorlaeufig ians] URL