Repository: Freie Universität Berlin, Math Department

Equidimensional modelling of flow and transport processes in fractured porous systems II

Neunhäuserer, L. and Gebauer, S. and Ochs, S. and Hinkelmann, R. and Kornhuber, R. and Helmig, R. (2002) Equidimensional modelling of flow and transport processes in fractured porous systems II. In: Computational Methods in Water Resources. Proceedings of the XIVth International Conference on Computational Methods in Water Resources (CMWR XIV). Computational Methods in Water Resources (CMWR XIV), Delft, pp. 343-350. ISBN 978-0-444-50975-8

[img]
Preview
PDF
832kB

Official URL: http://dx.doi.org/10.1016/S0167-5648(02)80081-8

Abstract

In fractured formations, the vastly different hydraulic properties of fractures and porous matrix lead to a considerable mass exchange between fracture and matrix, strongly affecting the flow and transport conditions in the domain of interest. This plays an important role for many environmental applications, e.g. the design of disposal systems for hazardous waste. In two papers, we display a new numerical concept describing saturated flow and transport processes in arbitrarily fractured porous media. An equidimensional approach is developed using elements of the same dimension for fracture and matrix discretisation. In Gebauer et al. (this issue, part I) we introduced a two-level multigrid method based on a hierarchical decomposition designed to solve equidimensional fracture-matrix-problems. In this paper we will discuss the effect of equidimensionality on the modelling results. Furthermore, the influence of the chosen transport discretisation technique will be shown.

Item Type:Book Section
Subjects:Mathematical and Computer Sciences > Mathematics > Numerical Analysis
Divisions:Department of Mathematics and Computer Science > Institute of Mathematics
ID Code:1841
Deposited By: Ekaterina Engel
Deposited On:30 Mar 2016 18:35
Last Modified:03 Mar 2017 14:42

Repository Staff Only: item control page