ARTIFICIAL INFILTRATION MODEL TO INCREASE INFILTRATION CAPACITY IN URBAN RESIDENTIAL LAND
Journal: Water Conservation and Management (WCM)
Author: Totoh Andayono, Mas Mera, Junaidi, Dalrino, Riko Maiyudi , Aulia H Burhamidar
Print ISSN : 2523-5664
Online ISSN : 2523-5672
This is an open access article distributed under the Creative Commons Attribution License CC BY 4.0, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited
Doi: 10.26480/wcm.03.2024.396.401
Abstract
Keywords
Artificial infiltration, Infiltration capacity, Residential land
1. INTRODUCTION
Naturally, most of the rain that falls on the ground surface seeps into the soil through an infiltration process (Kuma et al., 2023; Mgolozeli et al., 2022). Infiltration is closely related to soil parameters, structure, texture, void distribution and water supply (Basset et al., 2023). The development of a city causes changes in land use, where rainwater catchment area changes into residential area, causing changes in soil parameters (Molla et al., 2022; Xiao et al., 2023; Basset et al., 2023; Locatelli et al., 2017). On residential land, subgrade soil is often replaced with low permeability and high bearing capacity landfill. Heavy equipment is used to compact embankment during construction activities, also resulting in changes in structure, texture, void distribution and water supply (Kodikara et al., 2018; Obour and Ugarte, 2021). Soil compaction causes changes in porosity, infiltration capacity and groundwater holding capacity, which resulting increase in value and an accelerate the occurrence of peak discharge (Alaoui et. al., 2018; Andayono, 2018).
This condition can be overcome by increasing the infiltration capacity of the compacted soil (Arvand et al., 2023; Zaqout et al., 2022). The use of artificial infiltration could be one of the solutions (Shahzad et al., 2022). In practice, artificial infiltration is known as eco-drainage, which use to slow down the flow of runoff water into rivers in order to prevent flooding due to an increase in peak discharge. Various forms of eco-drainage that are widely applied are leaky wells, retention trenches, infiltration basins, infiltration cells, seepage pipes and rain water harvesting (Meng et al., 2022; Wu et al., 2023). This artificial infiltration tool, substantively, water conservation by absorbing rainwater into the ground as a groundwater reserve which decreasing surface runoff (Bean and Dukes, 2015; Fahim Aslam et al., 2021; Jennings and Baker, 2016; Kirenda and Mugume, 2019; Yu et al., 2022).
The aim of this research is to create an artificial infiltration model that can be used in laboratory to increase infiltration capacity and reduce surface runoff. It is hoped that this model can later be well-developed and applied in residential areas.
2. MATERIAL AND METHODS
This research was carried out in several stages. The first stage was taking samples in the quarry. Quarry soil was used as a sample in testing the artificial infiltration model. These quarry soil samples came from 5 quarry locations which are usually used as landfill for settlements.
The second stage is direct measurements in the field to obtain the groundwater level, thickness of the embankment layer, the ratio of yard area to house building area for one plot, and infiltration data. Infiltration measurements in residential land were carried out in one of the residential areas in Kuranji District, Padang City, West Sumatra Province (Figure 1).
The third stage is testing samples in the laboratory to obtain soil parameters such as soil water content (ω),soil bulk density (γ),soil specific gravity (Gs), soil porosity (n), soil texture, dry soil bulk density (γD), field soil density, soil permeability, and strength. absorb split. The fourth stage is to design a new infiltration model based on conditions in the settlement,namely groundwater level, average thickness of embankment, and ratio of yard area to house building area.
Figure 1: Location of infiltration measurements
The fifth stage is running the model using samples to obtain the infiltration rate and capacity. Infiltration capacity is determined using the Horton equation:
The k value (geophysical constant) is influenced by the soil conditions at each test location point, obtained using a linear equation.
The gradient value (m) is found using the formula log (f-fc) cm/hour. Hereinafter, a graph is made with the x-axis : time and the y-axis : log (f-fc). Based on the linear curve formed, the gradient value (m) is obtained from the graphic equation. The final stage is measuring the infiltration rate of the soil surface using a double ring infiltrometer as a comparison.
3. RESULTS
Infiltration measurements in residential land were carried out on the topsoil using a double ring infiltrometer, in average soil characteristic conditions: soil texture was clayey sand with water content (ω) of 31,6%, soil bulk density (γ) of 1,73gr/cm3, porosity (n) of 33,98%, high soil density, soil permeability K of 0,0092 cm/jam, embankment thickness is 1meter, with a water content of 31.6%, soil bulk density is 1.73gr/cm3, porosity n is 33.98%, field soil density is dense, soil permeability K is 0.0092 cm/hour, embankment thickness is 1 meter, and the ratio of yard area to house building area is 15-20%.
3.1 Infiltration Capacity in Settlement Land
The calculation results for 10 measurement locations obtained an average constant infiltration rate (fc) of 46,6mm/hour. This value is included in the medium category, meaning that when rain occurs, the water infiltration takes a long time, thus causing most of the rainwater will become surface runoff (Figure 2.a). Meanwhile, the average infiltration capacity calculated using the Horton equation was obtained at 59 mm/hour and the resulting curve is Figure 2.b.
3.2 Artificial Infiltration Model
The artificial infiltration model considers groundwater elevation, measurements of the average thickness of landfill in the plot, and the ratio of yard area to the house building area. The infiltration model is box-shaped with dimension of 50cm x 50cm x 100cm. This infiltration model was made using 10mm thick acrylic material, 60 x 60 x 3mm angle iron reinforcement, and 3mm thick strip iron (Figure 3).
Figure 2: The Ciasem River Discharge (a) 2019, (b) 2020, (c) 2021, (d) 2022, (e) 2023
Figure 3: Design of the infiltration tool model
A layer of palm fiber 10 cm thick applied on the bottom to avoid sediment penetration due to uplift. In the middle of the box is installed vertically a 4 inch PVC pipe. The pipe has been pre-perforated with diameter of 12mm with a distance of 5cm between holes. The upper pipe section (10cm below groundsurface level) is connected to a horizontal pipe of the same size. This horizontal pipe functions to remove excess water. The space between the pipe, box wall and fiber layer is filled 2 x 3cm apart to prevent water from concentrating. Water flows through a ¾ inch pipe from the water tower to the top end of the vertical pipe. To keep the water flow from the tower constant, a flowmeter equipped with a tap is installed in the ¾ pipe. The excess water that comes out of the horizontal pipe is measured using a flowmeter. To maintain the stability of the tool so that uplift does not occur, the groundwater level is maintained at 1 meter below the surface of the soil sample (Figure 4).
Figure 4: Installation of artificial infiltration model
3.3 Artificial Infiltration Models Performance
Test variations only include soil texture and water content. Meanwhile, the split absorption capacity constant at 3.1%, the soil bulk density constant at 1.31 gr/cm3, and the rain intensity constant at 84.8 mm/hour. Soil texture variations include loamy sand, sandy loam, and sand. Water content ranges from 39 – 41%.
The performance of the infiltration model starts from flowing water into the tank through a ¾ inch pipe equipped with a flowmeter flowing to a 4 inch pipe through the top end. The volume measured by the flowmeter is recorded every time interval Δt. If the speed of the incoming water exceeds the infiltration capacity of the tool, the remaining water will come out through the 4 inch pipe (outflow). The amount of water that comes out of the horizontal pipe is measured by a flowmeter installed on the horizontal pipe. The water that comes out of the model (outflow) is a surface flow parameter. If inflow ≈outflow then infiltration is considered constant and the test is stopped.
Infiltration volume is the volume of incoming water (inflow within a certain time period) minus the volume of outgoing water (outflow within a certain time period). Meanwhile, the height of the water drop (h) is the infiltration volume (V) divided by the cross-sectional area of the infiltration model (A). The water height change (Δh) is the height of the water drop at each specified time interval. The infiltration rate is the water height change (Δh) divided by the time interval; f= Δh/Δt. The results of running the model are presented in Figure 5.a. The infiltration rate results obtained from running the new model are used as input to calculate infiltration capacity using the Horton equation. The calculation results for 5 quarry samples are presented in Figure 5.b
The infiltration rate curve (Figure 5.a) shows that the average constant infiltration rate (fc) is 283.9mm/hour. This speed falls into the category of very fast according to the U.S. classification. Soil Conservation > 25.5 cm/hour (Kohnke, 1968). Infiltration capacity is determined by constant infiltration capacity (Ferré and Warrick, 2004). Based on the calculation results, it was found that the infiltration capacity in the Malintang Trench (PM) sample was 453.9mm/hour, Lubuk Alung (LA) was 435.6mm/hour, Lubuk Minturun (LM) was 250.4mm/hour, Sarik River (SS) was 370.6mm/hour, and the Gunung Sarik (GS) sample was 198.8mm/hour.
3.4 The Correlation of Rain, Infiltration and Surface Flow
The correlation between rainfall, infiltration and surface flow using an artificial infiltration model based on test results is presented in Figure 6.
Figure 5: Infiltration rate of artificial infiltration model
Figure 6: Infiltration, surface flow and rainfall intensity correlation from the average values in the artificial infiltration tool model.
The curve in Figure 6 can be simplified to see the relationship between
infiltration, surface flow and rainfall intensity based on the results of all
measurements on the artificial infiltration model (Figure 7).
From the curve in Figure 7, the equation for the average surface flow is
y = 7.6382 ln(x) – 24.241. The start of surface flow is calculated as follows:
y = 7.6382 ln(x) – 24.241
y + 24.241 = 7.6382 ln(x)
ln(x) = (y + 24.241) / 7.6382
x = e^((y + 24.241) / 7.6382)
At the initial time (y=0), then:
x = e^((0 + 24.241) / 7.6382) ≈ 23.8 minutes
Gambar 7: Correlation trends between infiltration, surface flow and rainfall intensity from the average values
4. DISCUSSION
The measurement results show that low infiltration in the surface layer of soil in urban residential areas is due to high levels of soil density, soil properties (water content and bulk density), soil texture, and fine soil fractions that clog the pores of the soil surface. This means that this soil layer is difficult for water to penetrate. To overcome this condition, a method or tool is needed that is able to pass water through the soil layer, to maintain high infiltration. One method is to create an artificial infiltration device. In this research, we have just created an artificial infiltration model.
The results of the infiltration capacity curve resulting from model testing show that the infiltration capacity at the start of the rain is the largest. When the soil becomes wet, it causes the infiltration capacity to decrease, then the infiltration capacity decreases with the length of time it rains until a constant infiltration value is reached. The calculation results of the arithmetic average infiltration capacity of all samples were 342mm/hour, while the soil surface infiltration capacity measured using a double ring infiltrometer was 59mm/hour. These results show that the new infiltration model is able to increase the infiltration capacity of the original soil 6 times. This means that this infiltration model can increase the absorption capacity of the soil up to 6 times.
The relationship between infiltration, rainfall and surface flow formed as the results of running the artificial infiltration model is in accordance with the theory stated by L. Rodney, et al and the results of several other studies related to infiltration, runoff and rainfall (Ferré and Warrick, 2004; Rodney et al., 2013).
The use of artificial infiltration models can slow down surface flow. The results of the calculation of the average surface flow occurred in the 23rd minute. If all settlements implement it in prototype form, then artificial infiltration has the potential to reduce flood peaks.
This artificial infiltration model also shifts the meeting point between the infiltration capacity curve and the average surface flow curve (critical point) at the 49th minute. In these conditions, surface flow is greater than the amount of water infiltrated, lead to increasing quantiity of surface flow. By shifting this value, flooding can be reduced. Thus, this artificial infiltration model can increase infiltration capacity and reduce surface flow due to rainwater in urban residential areas
5. CONCLUSIONS
The infiltration model is a box measuring 50cm x 50cm with a depth of 100cm. The bottom of the box is given a layer of palm fiber 10cm thick, and installed a 4 inches PVC pipe in the middle which has been perforated with a hole diameter of 12 mm with a distance of 5 cm between hole and installed vertically, respectively. The top end of the pipe is connected to a 4 inches horizontal pipe which is connected to the urban drainage system. The space between the pipe, the box wall and the palm fiber layer is filled by 2x3cm split.
The calculation results of the arithmetic average infiltration capacity using the artificial infiltration model were 342 mm/hour, while the infiltration capacity at the ground surface was only 59 mm/hour. These results show that the new infiltration model is able to increase the infiltration capacity of the original soil by up to 6 times.
The relationship between rainfall, infiltration and surface flow using an artificial infiltration model is in accordance with existing theory, so that this artificial infiltration model has the potential to reduce surface rainwater flow and can reduce peak flood discharge by increasing infiltration capacity.
ACKNOWLEDGEMENTS
The author would like to express his gratitude to Mas Mera, Junaidi, and Dalrino for their guidance and discussions. Author is also thank Rusli HAR for assistance with data collection in the field.
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Pages | 396-401 |
Year | 2024 |
Issue | 4 |
Volume | 8 |