Abstract

This paper presents a three-dimensional (3D) model developed using COMSOL Multiphysics to understand the 3D ex-filtration process of a soak-away rain garden. With a design hyetograph of 3-month average rainfall intensities of Singapore, it is found that the average vertical ex-filtration rate that is obtained by dividing the average vertical ex-filtration (drained through bottom of the soak-away rain garden, averaged over the simulation period = 720 min, and expressed in m3) by the surface area of the soak-away rain garden and the simulation time step is almost constant regardless of increase in saturated hydraulic conductivity (K) of the in-situ soil and the surface area of the soak-away rain garden as a percentage of catchment area. However, as depth to groundwater table which is measured from bottom of the filter media increases, in between 0.5 m and 1 m of depth to groundwater table, the average vertical ex-filtration rate decreases significantly (by around 15 - 20 mm/hr) and the decrease is almost twice, compared with that between 1 m and 1.5 m of depth to groundwater table. Furthermore, this study shows that for a given K of in-situ, K of filter media, and depth to groundwater table, as the surface area of the soak-away rain garden increases, the horizontal flow coefficient which is defined as the ratio between total horizontal ex-filtration (drained through sides of the soak-away rain garden, summed over the simulation period, and expressed in m3) and total vertical ex-filtration (drained through bottom of the soak-away rain garden, summed over the simulation period, and expressed in m3) decreases. Moreover, for a given surface area of the soak-away rain garden, K of in-situ, and depth to groundwater table, the horizontal flow coefficient decreases as K of the filter media increases. However, it is found that for a given surface area of the soak-away rain garden, K of in-situ, and K of filter media, the horizontal flow coefficient increases as depth to groundwater table increases.

Highlights

  • To mitigate the adverse impact of urbanization around the world, several best management practices, in other words, green infrastructures, have been used in a way that protect the natural hydrology of the catchment and are more beneficial to the environment [1]-[5]

  • As can be observed from the graphs, for a given surface area of the soak-away rain garden, saturated hydraulic conductivity of the in-situ soil, and depth to groundwater table, the horizontal flow coefficient decreases as the saturated hydraulic conductivity of the filter media increases

  • This paper presents a 3D model developed using COMSOL Multiphysics to understand the 3D ex-filtration process, which plays major roles in reducing stormwater volume, of a soak-away rain garden, shallow, landscaped depressions commonly located in parking lots or within small pockets in residential areas

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Summary

Introduction

To mitigate the adverse impact of urbanization around the world, several best management practices, in other words, green infrastructures, have been used in a way that protect the natural hydrology of the catchment and are more beneficial to the environment [1]-[5]. Though in the past few decades the mathematical modeling work and the science of computer simulation have enhanced the understanding of hydrological processes, there is still a lack of modeling studies that focus on exploring the 3D ex-filtration process of a soak-away rain garden in a sufficient level of details [2]. To understand and get the preliminary view on the 3D ex-filtration process of a soak-away rain garden in a sufficient level of details, a comprehensive mathematical modeling work is required, which is independent of field data. It is the objective of this study to explore the 3D ex-filtration process of a soak-away rain garden, the average vertical ex-filtration rate and the horizontal flow coefficient, by developing a 3D mathematical model based on Richard’s equation [6]-[8] using COMSOL Multiphysics [7] [8]

COMSOL Multiphysics
Methodology and Discussion of Results
Findings
Development of Design Hyetograph
Conclusions
Full Text
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