Related Experiment Video
Updated: Mar 16, 2026

A Protocol for Collecting and Constructing Soil Core Lysimeters
Published on: June 6, 2016
Leachate flow around a well in MSW landfill: Analysis of field tests using Richards model
R Slimani1, L Oxarango2, B Sbartai3
1University of Skikda, Algeria; Laboratoire d'etude des Transferts en Hydrologie et Environnement (LTHE), Université Grenoble Alpes, BP 53 38041 Grenoble Cedex 09, France.
Abstract:
During the lifespan of a Municipal Solid Waste landfill, its leachate drainage system may get clogged. Then, as a consequence of rainfall, leachate generation and possibly leachate injection, the moisture content in the landfill increases to the point that a leachate mound could be created. Therefore, pumping the leachate becomes a necessary solution. This paper presents an original analysis of leachate pumping and injection in an instrumented well. The water table level around the well is monitored by nine piezometers which allow the leachate flow behaviour to be captured. A numerical model based on Richards equation and an exponential relationship between saturated hydraulic conductivity and depth is used to analyze the landfill response to pumping and injection. Decreasing permeability with depth appears to have a major influence on the behaviour of the leachate flow. It could have a drastic negative impact on the pumping efficiency with a maximum quasi-stationary pumping rate limited to approximately 1m3/h for the tested well and the radius of influence is less than 20m. The numerical model provides a reasonable description of both pumping and injection tests. However, an anomalous behaviour observed at the transition between pumping and recovery phases is observed. This could be due to a limitation of the Richards model in that it neglects the gas phase behaviour and other double porosity heterogeneous effects.
Related Concept Videos
Design Example: Creating a Hydraulic Model of a Dam Spillway
Rapidly Varying Flow
Weir: Problem Solving
Uniform Depth Channel Flow
Plane Potential Flows
Uniform...
Gradually Varying Flow

