Laboratory-scale experiments were conducted to investigate the impact of three different vegetative covers (khus, dry leaves, and wheat straw) on soil erosion and runoff under four different surface slopes and two different types of soils. Results were compared with experiments for bare soil under similar conditions for three major parameters: surface runoff, sub-surface flow, and soil loss. It was found that wheat straw reduced the surface runoff from 60 ml/s (for bare soil) to 20 ml/s, while with leaves and khus, it was 40 ml/s. Wheat straw cover increased the infiltration by 60% and reduced soil loss by 85% compared to bare soil. The findings were validated with the HYDRUS-1D simulations for infiltration and surface runoff in bare soil under similar experimental conditions. Experimental findings were found to agree well with the model simulations. The present study can be treated as a nature-based solution to soil erosion, groundwater recharge, and delayed surface runoff in semi-arid regions.

  • Effective utilization of agricultural waste reduces soil erosion.

  • Increase groundwater infiltration.

  • Delayed surface runoff.

  • Finding reason for the effectiveness of agricultural waste.

Recent decades have witnessed expansion in urbanization associated with an increase in global population and a higher demand for water for different uses, especially for agriculture and drinking. Studies focus on sustainable water management, e.g., watershed management, water harvesting, and flood management. Soil erosion is considered a peristaltic disaster due to the loss of soil nutrients (An et al. 2013) and sequential problems such as water pollution and increased sediment in water bodies. Moreover, two crucial processes: soil detachment and sediment transport, occur during the surface flow. The change in land use due to human activities, especially on steep slopes, is another cause of the increase in erosion rates (Pereira et al. 2015; Cerdà et al. 2016; Prosdocimi et al. 2016). The rate of rainfall-induced soil erosion increases with an increase in total rainfall, with 400 mm/year of rainfall as a threshold for erosion threat (Kirkby 1984).

Land use and land cover (including vegetative covers) have a major role in soil and water conservation management, as they directly affect the processes in the hydrological cycle (surface runoff, evaporation, filtration, etc.), water quantity (Wang et al. 2014), and groundwater recharges (Kader et al. 2017). Soil and water conservation have been studied by many researchers based on field and laboratory scales. However, in-situ soil erosion requires at least 20–25 years of observation to achieve reliable data to study the effect of changing land due to varying intensities of natural rainfall (Wischmeier & Smith 1978). Scanlon et al. (2005) studied the effect of natural vegetation on soil conservation, groundwater recharge, and water quality in the southwestern part of the USA. Disposing agricultural waste such as straw and dry leaves is also a serious problem in water-scarce areas. Farmers are left with no other option but to burn these wastes leading to air pollution. An alternative to using this waste material could be to use it as bare soil covers, which eventually can solve the problem of air pollution, conserve soil nutrients, and at the same time be an effective solution for its disposal. Adekalu et al. (2007) reported that covering soil using agricultural waste effectively conserves water by reducing surface runoff and increasing the infiltration rate.

Studies on surface runoff in arid to semi-arid regions need to cover wide areas due to consideration of several variables (e.g., rain, natural rain and its intensity, raindrop size and energy, and its spatio-temporal distribution). The rainfall simulator provides controlled rainfall in the laboratory and at a field scale. Marston (1952) found that vegetation cover had reduced more than 65% of surface runoff and increased the infiltration into the soil as a source of groundwater recharge in an experimental setup in the laboratory. Wang et al. (2014) used rainfall simulators to study the impact of different parameters on soil moisture after a storm event. They found that the moisture yield in soil with vegetation cover is greater than in bare soil. This moisture yield is considered important for determining the recharge coefficient.

Rainwater quality is another very important component which is generally ignored. Recent studies by John et al. (2021a, 2021b) and Satyanaga et al. (2021) found that the soil carrying capacity may significantly modify if the rainwater carries sediment from the atmospheric deposition. The impurities of the rainwater will choke the pores of the vegetative covers and thus will alter the runoff, infiltration, and soil erosion.

Furthermore, recent studies have reported that small-scale plots at the laboratory can be used to estimate the impact on large-scale plots under similar rainfall conditions (Schindewolf & Schmidt 2012). This information can be useful in comparing various soil conditions, rainfall, and environments (Martínez-Murillo et al. 2013). Nevertheless, a rainfall simulator requires calibration to estimate the accurate runoff as natural rainfall drop size and its energies vary considerably. Meyer (1965) listed the required rainfall characteristics (fall velocity, drop-size distribution, kinetic energy, uniformity, and intensity) based on wide applications of rainfall simulators. Cooper & Tait (2010), Pu et al. (2017, 2021), and Pu (2021) carried out a series of studies and reported that accurate representation of the soil surface profile is important to recapture the natural soil condition in the laboratory environment. Due to changes in the topography, the shear stress will change, leading to significantly varying soil erosion quantiles.

Fragile environmental conditions and limited economic and technical mitigation alternatives have contributed to land degradation caused by water erosion in arid regions (Sharaiha & Ziadat 2008). Semi-arid regions are defined with the help of the aridity index that lies between 0.2 and 0.5 (Lal 1994). The aridity index relates annual rainfall to the potential evaporation in a catchment, as most of the southeast and middle-east countries are under the semi-arid region.

Several qualitative and quantitative investigations have been conducted in Jordan to deal with the growing problem of soil erosion by flowing water. Quantifying various factors affecting soil erosion, such as slope, vegetation, and soil type is dealt with by several modelling or experimental approaches in the literature. These approaches often lack repeatability because either the modelling approach becomes data-intensive or experimental approaches are site-specific. In this regard, the novelty in the present study is the consideration of several factors affecting the soil erosion problem in the study area and their impact on the surface, sub-surface flow, and soil loss estimation under different land covers in an experimental setup. The choice of land covers is naturally occurring vegetative covers, otherwise considered waste materials. These include dry tree leaves, khus, and dry wheat straw. Because vegetation covers reduce surface runoff and soil erosion, the challenging aspect is finding out the appropriateness of the nature-based solutions for scientific application and filling the knowledge gap of their performances in contrast to the traditional approaches (Apollonio et al. 2021; Gonzalez-Ollauri 2022). Thus, the motivation behind using these nature-based vegetative covers was to assess their efficacy in controlling soil erosion, enhancing infiltration rate, and reducing surface runoff under different combinations of soil type, slope, and rainfall characteristics consistent with the actual field conditions of the study area. Thus, nature-based solutions to the soil erosion problem in semi-arid regions are required. The solution can further be important when it can also solve the groundwater recharge problem in water-scarce regions.

This study conducted laboratory-scale experiments with two locally available soil samples under three different organic land covers and four surface slope conditions. The main objective of this study was (i) to find the impact of various organic covers on surface runoff, soil erosion, infiltration, and groundwater recharge under laboratory conditions and (ii) to quantify the reduction in possible soil erosion using the most effective organic land cover.

The present study was carried out as a part of the hydrological study of the Wadi Shueib catchment in Jordan (Balasmeh 2020). It is expected that the knowledge derived from this study will be useful in determining the differences in soil loss and groundwater recharge using different land covers at a large field scale. In this study, the soil used was highly erodible due to its higher sand content. A similar type of high erodibility of soil was reported by Farhan & Anaba (2016) in southern Jordan. The ground slope and rainfall intensity were similar to the field conditions at the Wadi Shueib catchment, Jordan (Figure 3). The experimental findings in bare soil were also compared with the HYDRUS-1D groundwater model. Wells et al. (1986) reported that the infiltration could be better estimated using Richard's equation than Green-Ampt's model. Hence, only Richard's equation was used in the present study. Stomph et al. (2002) reported a strong scale effect of laboratory model results while applying to a field scale. However, a laboratory flume experiment is a good alternative to bypass the complex field-scale measurement for the initial study (Stomph et al. 2001; Huang et al. 2002). It is expected that the differences obtained in processes such as soil erosion, infiltration, and runoff between experiments conducted with soil covers and with bare soil will give a preliminary idea, which can either help design a large-scale experiment or calibrate the numerical model for groundwater and surface runoff.

Experimental setup

Laboratory-scale experiments were conducted to study the impact of land covers on soil erosion, infiltration, and surface runoff. An experimental flume was fabricated with dimensions 140 × 100 × 30 cm3 using steel plates (Figure 1). Six adjustable flow nozzles of 1.6 mm diameter (Spray angle = 40°–120°) were attached to a pipe network so that water, at desired rates, could be sprayed uniformly over the surface area of the flume. The experiment was designed for a peak rainfall intensity of 175 mm/h, measured by a rain gauge. Near the flume outlet (Figure 1), two tapered plates were attached to the body of the flume, one at the top and the other at the bottom, to collect the surface runoff and sub-surface flow, respectively. Six holes, each 40 mm in diameter, were made near the bottom of the downstream plate to drain the sub-surface flow to the tapered plate. It is the basic requirement of any simulator design to produce near-natural rainfall characteristics (Chouksey et al. 2017; Mhaske et al. 2019). So, similar rainfall characteristics were ensured before experiments were conducted in this study.
Figure 1

Sprinkler installation diagram: (1) water supply; (2) water tank for ground water recharge; (3) Pipe grid system; (4) Spray nozzles; (5) Soil tank; (6) conduit for sub-surface outlet; (7) discharge trough Sub-surface runoff; (8) Collection channel for Sub-surface runoff; (9) Collection channel for surface runoff; (10) discharge trough surface runoff; (11) perforations for water inlet for variable ground water level.

Figure 1

Sprinkler installation diagram: (1) water supply; (2) water tank for ground water recharge; (3) Pipe grid system; (4) Spray nozzles; (5) Soil tank; (6) conduit for sub-surface outlet; (7) discharge trough Sub-surface runoff; (8) Collection channel for Sub-surface runoff; (9) Collection channel for surface runoff; (10) discharge trough surface runoff; (11) perforations for water inlet for variable ground water level.

Close modal

In-situ soil density was measured in the field and the flume using an SDG200 Non-Nuclear Soil Density Gauge (make: Transtech systems). Soil water contents were also measured before the start of each experiment to ensure that soil moisture was similar in all the experiments.

Experimental procedure

The experiments were planned as a combination of three variables: (i) slope, (ii) land cover, and (iii) soil properties. Two graduated cylinders were used to collect the surface runoff and sub-surface flow simultaneously during the experiments. Soil eroded was collected over a piece of fine fabric to allow free water drainage. The rainfall intensity was measured during the experiments using a non-recording rain gauge placed inside the soil sample. Water pressure was adjusted to generate the required raindrop sizes (0.5–3.0 mm) and rainfall intensity based on nozzle diameter size.

A total of 56 experiments (Table 1) were performed by varying surface slopes, soil types, and organic covers. Almost all the experiments were duplicated to have consistency in the results. Initially, a few experiments were conducted to determine the time required for consistent seepage and to plan intervals to collect surface and sub-surface flow samples. These experimental conditions are listed in Table 1. Figure 2 shows three types of covers used: (i) khus, which is a variety of locally available grass, (ii) dry tree leaves, (iii) and dry wheat straw. Khus resembles dry grass in North America, known as wood wool or excelsior. Experimental slopes were planned based on the natural topography of the Wadi Shueib catchment in Jordan (Figure 3).
Table 1

Experiment scenarios

CoverBareDry LeavesKhusWheat StrawNo. of experiments conducted
Soil mark
Slope (%)
Soil-1  16 
10 10 10 10  16 
Soil-2  
7.5 – – 7.5  
10 10 10 10  
40 – – 40  
ID Soil Cover Slope (%) Surface Runoff (ml/s) Average (ml/s) Std. Dev. 
Min Max Min Max 
Bare 39 40.5 3.8 
Bare 36 
Bare 42 
Bare 45 
Dry leaves 25 27.7 4.8 
Dry leaves 34 
Dry leaves 29 
Dry leaves 23 
Khus 20 18.0 2.9 
10 Khus 16 
11 Khus 21 
12 Khus 15 
13 Wheat straw 10 12.7 2.5 
14 Wheat straw 13 
15 Wheat straw 16 
16 Wheat straw 12 
17 Bare 10 62 58.7 4.6 
18 Bare 10 57 
19 Bare 10 53 
20 Bare 10 63 
21 Dry leaves 10 47 45 2.2 
22 Dry leaves 10 46 
23 Dry leaves 10 42 
24 Dry leaves 10 45 
25 Khus 10 44 42.2 3.3 
26 Khus 10 39 
27 Khus 10 40 
28 Khus 10 46 
29 Wheat straw 10 21 19.5 2.6 
30 Wheat straw 10 19 
31 Wheat straw 10 22 
32 Wheat straw 10 16 
33 Bare 25 23.5 2.1 
34 Bare 22 
35 Dry leaves 19 18.5 0.7 
36 Dry leaves 18 
37 Khus 21 20.5 0.7 
38 Khus 20 
39 Wheat straw 15 13.0 2.8 
40 Wheat straw 11 
41 Bare 7.5 35 33.0 2.8 
42 Bare 7.5 31 
43 Wheat straw 7.5 12 13.0 1.4 
44 Wheat straw 7.5 14 
45 Bare 10 39 36.5 3.5 
46 Bare 10 34 
47 Dry leaves 10 21 23.5 3.5 
48 Dry leaves 10 26 
49 Khus 10 23 24.5 2.1 
50 Khus 10 26 
51 Wheat straw 10 11 13 2.8 
52 Wheat straw 10 15 
53 Bare 40 37 37.5 0.7 
54 Bare 40 38 
55 Wheat straw 40 18 16.5 2.1 
56 Wheat straw 40 15 
CoverBareDry LeavesKhusWheat StrawNo. of experiments conducted
Soil mark
Slope (%)
Soil-1  16 
10 10 10 10  16 
Soil-2  
7.5 – – 7.5  
10 10 10 10  
40 – – 40  
ID Soil Cover Slope (%) Surface Runoff (ml/s) Average (ml/s) Std. Dev. 
Min Max Min Max 
Bare 39 40.5 3.8 
Bare 36 
Bare 42 
Bare 45 
Dry leaves 25 27.7 4.8 
Dry leaves 34 
Dry leaves 29 
Dry leaves 23 
Khus 20 18.0 2.9 
10 Khus 16 
11 Khus 21 
12 Khus 15 
13 Wheat straw 10 12.7 2.5 
14 Wheat straw 13 
15 Wheat straw 16 
16 Wheat straw 12 
17 Bare 10 62 58.7 4.6 
18 Bare 10 57 
19 Bare 10 53 
20 Bare 10 63 
21 Dry leaves 10 47 45 2.2 
22 Dry leaves 10 46 
23 Dry leaves 10 42 
24 Dry leaves 10 45 
25 Khus 10 44 42.2 3.3 
26 Khus 10 39 
27 Khus 10 40 
28 Khus 10 46 
29 Wheat straw 10 21 19.5 2.6 
30 Wheat straw 10 19 
31 Wheat straw 10 22 
32 Wheat straw 10 16 
33 Bare 25 23.5 2.1 
34 Bare 22 
35 Dry leaves 19 18.5 0.7 
36 Dry leaves 18 
37 Khus 21 20.5 0.7 
38 Khus 20 
39 Wheat straw 15 13.0 2.8 
40 Wheat straw 11 
41 Bare 7.5 35 33.0 2.8 
42 Bare 7.5 31 
43 Wheat straw 7.5 12 13.0 1.4 
44 Wheat straw 7.5 14 
45 Bare 10 39 36.5 3.5 
46 Bare 10 34 
47 Dry leaves 10 21 23.5 3.5 
48 Dry leaves 10 26 
49 Khus 10 23 24.5 2.1 
50 Khus 10 26 
51 Wheat straw 10 11 13 2.8 
52 Wheat straw 10 15 
53 Bare 40 37 37.5 0.7 
54 Bare 40 38 
55 Wheat straw 40 18 16.5 2.1 
56 Wheat straw 40 15 
Figure 2

Various covers used in the experiments as (a) bare soil, (b) wheat straw, (c) dry leaves, and (d) khus cover.

Figure 2

Various covers used in the experiments as (a) bare soil, (b) wheat straw, (c) dry leaves, and (d) khus cover.

Close modal
Figure 3

Surface slope of the study area (areas under each category from top to bottom: 12.4, 55.4, 25.9, 5.6, and 0.6%).

Figure 3

Surface slope of the study area (areas under each category from top to bottom: 12.4, 55.4, 25.9, 5.6, and 0.6%).

Close modal

At the start of each experiment, the flume was filled with 600 ± 10 kg of naturally air-dried soil. This soil was manually spread over the bottom of the flume and compacted such that the layer was not more than 100 mm in depth (Figure 2). Soil density gauge was used to ensure that its density was similar to in-situ soil bulk density (∼1,900 kg/m3) up to the top level. Table 2 shows soil characteristics and physical properties for each soil type used (Figure 4). The compaction process was carried out in four layers with a top layer of ∼30 mm. Soil moisture content was measured 24 h before the start of each experiment using the oven-dry method (at a temperature of ∼100 °C) and maintained at ∼17.5% for all the experiments. Additional moisture, if required, was added to the soil in the flume to get similar in-situ soil moisture content. Similar experiments were also conducted with bare soil, considered the base case in the present study. The experiments continued until the sub-surface flow became steady under uniform precipitation.

Table 2

Soil characterization and hydraulic properties

Soil MarkSoil-1Soil-2
Sand (%) 85 92 
Silt (%) 10 
Clay (%) 
θs (m3/m30.36 0.34 
θf (m3/m30.14 0.121 
θw (m3/m30.038 0.033 
Ks (mm/s) 0.0188 0.0525 
Soil MarkSoil-1Soil-2
Sand (%) 85 92 
Silt (%) 10 
Clay (%) 
θs (m3/m30.36 0.34 
θf (m3/m30.14 0.121 
θw (m3/m30.038 0.033 
Ks (mm/s) 0.0188 0.0525 

Notes: θs, θf, θw, and Ks refer to saturated water content, field moisture capacity, wilting coefficient, and saturated hydraulic conductivity, respectively.

Estimation of rainfall parameters

The following section describes the estimation of rainfall parameters such as rainfall intensity, raindrop size, rainfall uniformity, kinetic energy, and rainfall velocity. These parameters directly control the process of soil erosion. Therefore, to obtain consistent results, these parameters must be set following the procedures reported in the previous studies conducted by other researchers.

Rainfall intensity

Rainfall intensity is the main parameter in any experimental study with a rainfall simulator mostly based on nozzles spray (Parsons & Stone 2006). Full cone spray nozzles with a circular spray pattern by Spraying Systems Co., India (www.sprayindia.com) were used here. The flow rate and rainfall intensity are affected by water pressure, although the nozzle spray angle remains the same. The rainfall intensity was measured using Symon's rain gauge (Mhaske et al. 2019).

Raindrop size

The drop size of natural rainfall varies from 0.5 to 6 mm. A rainfall drop size larger than this is still possible for heavy rain. There are several methods to estimate the raindrop size (e.g., stain, flour pellet, photographic, and laser-optical methods (Mhaske et al. 2019). This study used the flour pellet method and digital image enhancement techniques to measure raindrop size.

Figure 5(a) shows the impressions of raindrops on the floured surface, which was placed on a plate having dimensions (21 × 17 × 5 cm3 deep). The fine flour was filled to a height of approximately 2.5 cm. The rainfall drops from the nozzle were allowed to fall onto the floured surface for less than 2 s (Laws & Parsons 1943). The flour was kept in an oven for 24 h at 100 °C to make the floured surface harder for further measurements (Kohl 1974). The image processing enhancement technique was then used to measure the raindrop diameter.
Figure 4

Sieve analysis for Soil-1 (solid line) and Soil-2 (dash line).

Figure 4

Sieve analysis for Soil-1 (solid line) and Soil-2 (dash line).

Close modal

Rainfall uniformity

The spatial distribution of rainfall in the flume provides a measure of rainfall homogeneity. Six adjustable flow nozzles covered a soil surface area of 1.4 m2. One nozzle at a time was used to determine the uniformity coefficient. A rectangle of 0.5 m × 0.5 m was marked on the soil inside the flume. The uniformity of the rainfall distribution was estimated using four dishes kept at equal distances at the corners of the rectangle with a nozzle at the centre. Later, the amount of rainfall collected in these dishes was used to estimate the uniformity using the Christiansen coefficient (Cu) given by Equation (1) (Mhaske et al. 2019):
(1)
where represent the amount of rainfall in each Petri dish; M is the average rainfall in Petri dishes. The Christiansen coefficient (Cu) varies from 0 to 100% depending on the uniformity of rainfall, where 100% represents the uniform distribution of rainfall and 0% is the completely non-uniform distribution.

Kinetic energy and rainfall velocity

The kinetic energy (KE) of rainfall is an indicator of the potential ability of rainfall to disrupt soil aggregates. The KE as proposed by Wischmeier & Smith (1958) and given by:
(2)
(3)
where e is the unit kinetic energy (J/mm m2); I is the rainfall intensity (mm/h); P is the rainfall amount (mm); KE is the total kinetic energy (J/m2); and n is the number of rainfall periods.
The fall velocity of raindrops was estimated using the following equations based on the diameters of the raindrops (Laws & Parsons 1943).
(4)
(5)
where represents the raindrop velocity, is the terminal velocity, and d is the diameter of the raindrop (mm). The terminal velocity equation was used by Fox (2004) and gives reasonably accurate results across the range of diameters and makes the computation straightforward compared to other formulas (Beard 1976; Rogers & Yau 1992).

Soil infiltration rate

The infiltration rate is considered a vital parameter affecting groundwater recharge, and any changes in infiltration rate directly influence the surface runoff. The soil infiltration rate was calculated to analyse the dynamic variation of infiltration rate for each case under different land covers using Equation (6) (Pan & Shangguan 2006).
(6)
where refers to the infiltration rate (mm/min), I refers to the rainfall intensity (mm/min), t refers to the time for infiltration (min), represents the surface slope in degree, R is the total runoff (ml), and S is the rain-affected area of slope (cm2).

Numerical models

The infiltration rate and surface runoff experimental results were further verified using the HYDRUS-1D model. The model solves Richard's Equation in saturated and unsaturated regions of the soil matrix as given in Equation (7):
(7)
where is the volumetric soil moisture content (cm3/cm3), t is the time (days), z is the depth coordinate, K is the hydraulic conductivity, is the potential matric head, and S is the sink term (cm3/cm3/day). van Genuchten (1980) used and relationships to describe the hydraulic properties of soils from paddy fields. More details about the HYDRUS-1D model can be found in many literatures (e.g., Zheng et al. 2017; Shekhar et al. 2020) and are not discussed here.

The model can be simulated with a wide range of boundary conditions such as deep/free drainage, constant water content, atmospheric boundary conditions with surface runoff, constant/variable flux, seepage face, horizontal drains, variable pressure head, etc. In atmospheric boundary conditions with surface runoff, there is an option to assign unsteady precipitation boundary conditions. This feature is very useful in simulating surface runoff under variable rainfall conditions.

Model validation

The numerical results were validated with the experimental finding and the Nash–Sutcliffe efficiency (NSE) (Nash & Sutcliffe 1970). NSE was calculated by using Equation (8) as given below:
(8)
where is the ith observation, is the ith predicted value, and is the mean value of the entire observations. The model is generally considered satisfactory if R2 and NSE exceed 0.4 (Ahmad et al. 2011).
Before conducting the soil erosion experiments, the rainfall simulator system was calibrated with an average intensity of 144 mm/h against nearly extreme natural rainfall in semi-arid regions. The uniformity of rainfall distribution was ∼98% Christiansen coefficient. The raindrop diameters from the nozzles varied between 0.57 and 3.77 mm (Figure 5(a)). Rainfall velocity, terminal velocity, and kinetic energy of raindrops were estimated to be 2.39–7.39 m/s, 2.58–9.19 m/s, and ∼1,072.11 J/m2/h, respectively (Figure 5(b)). These values are within the range reported by Laws (1941) under different platforms’ height and intensities in laboratory conditions, while the rainfall intensity in situ varied between 30 and 250 mm/h (Data collected from Jordan Ministry of Water and Irrigation 2015).
Figure 5

(a) Raindrop diameter calibration using flour pellet method and (b) Comparison of terminal velocity and estimated velocity to raindrop diameters.

Figure 5

(a) Raindrop diameter calibration using flour pellet method and (b) Comparison of terminal velocity and estimated velocity to raindrop diameters.

Close modal

The response to surface runoff

Soil-1 with the bare surface having 5 and 10% slopes, exhibited the maximum surface runoff as 34 and 59 ml/s, respectively (Figure 6(a)–6(g)). Khus, dry leaves, and wheat straw cover, with a 10% slope, reduced the surface runoff rate to 40, 40 (33% reduction), and 25 ml/s (60% reduction), respectively. However, with a 5% slope and wheat straw cover, the surface runoff was reduced to 15 ml/s. Soil-2 with the bare surface having a 5, 10, and 40% slope, exhibited a maximum surface runoff of 32, 35, and 55 ml/s, respectively. In the respective slopes, the flow rate was reduced to 15, 15, and 25 ml/s with wheat straw cover. Thus, a maximum reduction in surface runoff of ∼55% was found using wheat straw in Soil-2. Based on Mu et al. (2015), the surface flow rate was fitted with (i) 2nd order polynomial and (ii) a logarithmic model. The polynomial model fits better with R2 ranging between 0.83 and 0.97, as shown in Table 3 (Figure 7).
Table 3

Curve fitting of surface flow at different slopes

Surface flow
CoverSlope (%)Soil markf(t)=b *ln(t)+a
f(t)=at2+bt+c
abR2abcR2
Bare 80.82 −10.03 0.91 −0.32 23.48 −24.06 0.95 
10 133.98 −100.29 0.91 −0.26 14.29 −21.16 0.88 
80.82 −10.03 0.91 −0.13 11.77 44.36 0.84 
7.5 92.3 −8.37 0.95 −0.34 20.47 16.69 0.93 
10 72.003 63.72 0.82 −0.22 16.12 79.84 0.83 
40 159.92 36.97 0.91 −1.02 48 40.18 0.92 
Straw 152.99 −421.02 0.92 0.095 0.11 −4.704 0.89 
10 75.92 −74.78 0.81 −0.26 14.29 −21.16 0.88 
82.91 −173.17 0.9 −0.06 6.18 −26.15 0.91 
7.5 41.57 −36.92 0.86 −0.09 7.11 −17 0.96 
10 39.63 −32.05 0.78 −0.1 7.71 −13.68 0.88 
40 80.61 −18.33 0.88 −0.45 22.07 −4.9 0.89 
Leaves 93.76 −123.9 0.7 0.021 7.91 −39.62 0.95 
10 81.023 114.55 0.78 −2.17 60.34 8.6 0.97 
66.82 −85.19 0.8 −0.09 9.39 −42.26 0.93 
10 66.82 −19.46 0.88 −0.17 12.92 12.36 0.9 
Khus −400.51 153.78 0.82 0.15 −0.85 −2.62 0.9 
10 −53.6 59.26 0.74 −0.82 33.48 63.53 0.84 
59.26 −53.6 0.74 −0.16 12.11 −32.53 0.85 
10 76.75 −83.02 0.85 −0.15 12.77 −43.06 0.96 
Surface flow
CoverSlope (%)Soil markf(t)=b *ln(t)+a
f(t)=at2+bt+c
abR2abcR2
Bare 80.82 −10.03 0.91 −0.32 23.48 −24.06 0.95 
10 133.98 −100.29 0.91 −0.26 14.29 −21.16 0.88 
80.82 −10.03 0.91 −0.13 11.77 44.36 0.84 
7.5 92.3 −8.37 0.95 −0.34 20.47 16.69 0.93 
10 72.003 63.72 0.82 −0.22 16.12 79.84 0.83 
40 159.92 36.97 0.91 −1.02 48 40.18 0.92 
Straw 152.99 −421.02 0.92 0.095 0.11 −4.704 0.89 
10 75.92 −74.78 0.81 −0.26 14.29 −21.16 0.88 
82.91 −173.17 0.9 −0.06 6.18 −26.15 0.91 
7.5 41.57 −36.92 0.86 −0.09 7.11 −17 0.96 
10 39.63 −32.05 0.78 −0.1 7.71 −13.68 0.88 
40 80.61 −18.33 0.88 −0.45 22.07 −4.9 0.89 
Leaves 93.76 −123.9 0.7 0.021 7.91 −39.62 0.95 
10 81.023 114.55 0.78 −2.17 60.34 8.6 0.97 
66.82 −85.19 0.8 −0.09 9.39 −42.26 0.93 
10 66.82 −19.46 0.88 −0.17 12.92 12.36 0.9 
Khus −400.51 153.78 0.82 0.15 −0.85 −2.62 0.9 
10 −53.6 59.26 0.74 −0.82 33.48 63.53 0.84 
59.26 −53.6 0.74 −0.16 12.11 −32.53 0.85 
10 76.75 −83.02 0.85 −0.15 12.77 −43.06 0.96 
Figure 6

Surface runoff with (a) Soil-1 and 5% slope, (b) Soil-1 and 10% slope, (c) Soil-2 and 5% slope, (d) Soil-2 and 10% slope, and (e) Soil-2 and 40% slope, (g) comparison of surface runoff with Soil-1 and (h) comparison of surface runoff with Soil-2.

Figure 6

Surface runoff with (a) Soil-1 and 5% slope, (b) Soil-1 and 10% slope, (c) Soil-2 and 5% slope, (d) Soil-2 and 10% slope, and (e) Soil-2 and 40% slope, (g) comparison of surface runoff with Soil-1 and (h) comparison of surface runoff with Soil-2.

Close modal
Figure 7

Typical surface runoff over bare soil (Soil-1).

Figure 7

Typical surface runoff over bare soil (Soil-1).

Close modal

It is worth mentioning that the change in the rainfall intensity can completely change the runoff characteristics (Hu et al. 2021). In the present study, the objective was to find the appropriateness of the vegetative waste material to control soil erosion, reducing runoff with a rainfall intensity similar to the study area of Jordan. A separate study must be carried out to incorporate the effect of rainfall intensity on the runoff characteristics.

The response to sub-surface flow

Soil-1 in bare condition with a 5% slope only exhibited sub-surface flow with a peak flow rate of 8 ml/s. The sub-surface flow was increased to ∼14 ml/s with wheat straw cover (Figure 8(a)). Soil-2 with the 5 and 10% slopes and the wheat straw cover showed a peak flow rate of 35 ml/s, although there were variations in time response of flow rate (Figures 8(b) and 8(c)). The present findings of an increase in sub-surface flow confirm the study reported by Paul (2006). He reported that vegetation cover increased the groundwater recharge compared to bare soil. In contrast, groundwater recharge with wheat straw was the most efficient cover type among all vegetation covers. Similar to the surface flow rate, the sub-surface flow rate also fits better with the polynomial model (Table 4).
Table 4

Curve fitting of sub-surface flow at different slopes

Sub-surface flow
CoverSlope (%)f(t)=b *ln(t)+a
f(t)=at2+bt+c
Soil markabR2abcR2
Bare 133.98 −100.29 0.91 −0.34 24.39 −31.53 0.95 
10 129.57 126.66 0.91 −0.65 33.73 148.61 0.85 
80.82 −10.03 0.91 −0.143 13.34 22.92 0.94 
7.5 92.3 −8.37 0.95 −0.33 19.81 22.56 0.92 
10 72.003 63.72 0.82 −0.203 14.73 96.71 0.82 
40 159.92 36.97 0.91 −0.97 45.91 55.92 0.9 
Straw 158.92 −438.56 0.94 0.102 −0.018 −4.91 0.91 
10 75.92 −74.78 0.81 −0.28 15.02 −27.48 0.87 
46.58 −60.09 0.75 −0.081 7.46 −35.97 0.9 
7.5 41.57 −36.92 0.86 −0.11 7.79 −22.97 0.96 
10 39.63 −32.05 0.78 −0.11 7.95 −16.57 0.87 
40 80.61 −18.33 0.88 −0.46 22.32 −6.81 0.87 
Leavs 186.92 −404.17 0.94 0.045 7.21 −33.69 0.94 
10 80.32 119.12 0.75 −0.57 26.34 87.2 0.93 
102.29 −200.36 0.92 −0.09 9.39 −42.26 0.93 
10 71.12 −26.57 0.91 −0.19 13.53 9.15 0.9 
Khus 105.09 −241.37 0.75 0.15 −0.85 −2.62 0.9 
10 81.39 110.46 0.6 −0.59 26.4 88.155 0.86 
59.26 −53.6 0.74 −0.16 12.12 −32.53 0.85 
10 87.48 −115.89 0.89 −0.16 13.33 −50.26 0.97 
Sub-surface flow
CoverSlope (%)f(t)=b *ln(t)+a
f(t)=at2+bt+c
Soil markabR2abcR2
Bare 133.98 −100.29 0.91 −0.34 24.39 −31.53 0.95 
10 129.57 126.66 0.91 −0.65 33.73 148.61 0.85 
80.82 −10.03 0.91 −0.143 13.34 22.92 0.94 
7.5 92.3 −8.37 0.95 −0.33 19.81 22.56 0.92 
10 72.003 63.72 0.82 −0.203 14.73 96.71 0.82 
40 159.92 36.97 0.91 −0.97 45.91 55.92 0.9 
Straw 158.92 −438.56 0.94 0.102 −0.018 −4.91 0.91 
10 75.92 −74.78 0.81 −0.28 15.02 −27.48 0.87 
46.58 −60.09 0.75 −0.081 7.46 −35.97 0.9 
7.5 41.57 −36.92 0.86 −0.11 7.79 −22.97 0.96 
10 39.63 −32.05 0.78 −0.11 7.95 −16.57 0.87 
40 80.61 −18.33 0.88 −0.46 22.32 −6.81 0.87 
Leavs 186.92 −404.17 0.94 0.045 7.21 −33.69 0.94 
10 80.32 119.12 0.75 −0.57 26.34 87.2 0.93 
102.29 −200.36 0.92 −0.09 9.39 −42.26 0.93 
10 71.12 −26.57 0.91 −0.19 13.53 9.15 0.9 
Khus 105.09 −241.37 0.75 0.15 −0.85 −2.62 0.9 
10 81.39 110.46 0.6 −0.59 26.4 88.155 0.86 
59.26 −53.6 0.74 −0.16 12.12 −32.53 0.85 
10 87.48 −115.89 0.89 −0.16 13.33 −50.26 0.97 
Figure 8

Sub-surface runoff with (a) Soil-1 and 5% slope, (b) Soil-2 and 10% slope, and (c) Soil-2 and 5% slope.

Figure 8

Sub-surface runoff with (a) Soil-1 and 5% slope, (b) Soil-2 and 10% slope, and (c) Soil-2 and 5% slope.

Close modal

Time of initiation of surface runoff and sub-surface flow

The time of initiation is required to understand the effectiveness of a cover to hold the rainwater fallen on the ground for a longer duration and gradually release it to the soil so that that soil can get sufficient time for infiltration. Figure 6 shows the variation of surface runoff with time under different soil, slope, and cover conditions. The surface runoff initiation time for bare soil with Soil-1 and 5% slope was ∼2 min, but with khus and leaves surface cover, it increased to ∼4 min. However, the initiation time was found to be ∼7 min (∼3 times of bare soil) with wheat straw cover. For experiments at a 10% slope, initiation time increased from 3 min for bare soil to 10 min for wheat straw (∼3 times for bare soil). Similar findings were also observed in flow initiation time with Soil-2, where an increase of ∼5 times was observed using wheat straw cover compared to bare soil. At a slope of 40%, no sub-surface flow was recorded even up to 30 min.

The analysis also showed that soil loss increased with the increase in surface flow (Figure 9), similar to the findings of Kateb et al. (2013). Fox & Bryan (1999) developed a relationship between soil erosion rate, runoff, and slope with their observed data from the laboratory flume. Similarly, the following equations were a better fit for our observations.
(9)
(10)
where Q is the surface runoff in m/s and is the surface slope, also expressed in percentage.
Figure 9

Surface and sub-surface runoff relation with soil loss among different scenarios using (a) Soil-1 and 10% slope, (b) Soil-1 and 5% slope, (c) Soil-2 and 10% slope, and (d) Soil-2 and 5% slope, respectively. (‘Peak-S’, ‘Peak-G’, and ‘Eroded’ represent the peak of surface runoff, the peak of sub-surface runoff, and the volume of soil erosion, respectively).

Figure 9

Surface and sub-surface runoff relation with soil loss among different scenarios using (a) Soil-1 and 10% slope, (b) Soil-1 and 5% slope, (c) Soil-2 and 10% slope, and (d) Soil-2 and 5% slope, respectively. (‘Peak-S’, ‘Peak-G’, and ‘Eroded’ represent the peak of surface runoff, the peak of sub-surface runoff, and the volume of soil erosion, respectively).

Close modal
Figure 10 shows soil erosion with a slope between bare soil and wheat straw. The model fits well for bare soil (chi-square = 0.81 against 7.81 with 95% confidence level and degree of freedom 3). However, the model overestimates the erosion rate with straw cover at a higher slope (chi-square = 0.45). A similar study was conducted by Zhang et al. (2004) and Wei et al. (2007). They also reported that vegetation cover is the major parameter affecting surface runoff and soil loss in steep slope areas.
Figure 10

Observed and predicted soil erosion vs. slope.

Figure 10

Observed and predicted soil erosion vs. slope.

Close modal

Infiltration rate

The in-situ infiltration rate was measured as ∼0.3 mm/min with a double-ring infiltrometer test for Soil-1 (ASTM 2009). Infiltration rates during the laboratory experiments were estimated using Equation (6). Figures 1114 show the infiltration rate for various land cover plots against the slope. The infiltration rate is found to be maximum for a 5% slope and decreases with an increase in surface slope. However, the initial infiltration rate was similar to bare soil in all cases (Figure 11). Similar results were also reported by Mu et al. (2015). Results with straw, khus, and dry leaves covers are shown in Figures 1214. Khus and dry leaves cover almost the same infiltration rate in similar conditions. Interestingly, the infiltration rate was almost constant in wheat straw. This result can be due to the tendency of straw to retain water from the precipitation initially and then gradually release it, which leads to a constant infiltration rate.
Figure 11

The soil infiltration curves with different slope gradients under bare soil using (a) Soil-1 and (b) Soil-2.

Figure 11

The soil infiltration curves with different slope gradients under bare soil using (a) Soil-1 and (b) Soil-2.

Close modal
Figure 12

Curve of soil infiltration rate with different slope gradients under wheat straw using (a) Soil-1 and (b) Soil-2.

Figure 12

Curve of soil infiltration rate with different slope gradients under wheat straw using (a) Soil-1 and (b) Soil-2.

Close modal
Figure 13

Curve of soil infiltration rate with different slope gradients under khus cover using (a) Soil-1 and (b) Soil-2.

Figure 13

Curve of soil infiltration rate with different slope gradients under khus cover using (a) Soil-1 and (b) Soil-2.

Close modal
Figure 14

Curve of soil infiltration rate with different slope gradients under dry leaves cover using (a) Soil-1 and (b) Soil-2.

Figure 14

Curve of soil infiltration rate with different slope gradients under dry leaves cover using (a) Soil-1 and (b) Soil-2.

Close modal

HYDRUS-1D simulation results

The numerical model HYDRUS-1D was used to verify the infiltration rates and surface runoff through the soil as in the experimental setup in bare soil conditions. The precipitation at the uppermost boundary layer was assigned as boundary conditions, resulting in the infiltration rate and surface runoff. Figures 7, 15(a) and 15(b) show the simulation results with Soil-1 and Soil-2 for surface flow and infiltration rates. It can be observed that the simulation results show a good agreement with the observed surface runoff (NSE 0.86 and 0.88 for Soil-1 and Soil-2, respectively). The surface flow in Soil-1 started after ∼3 min during the experiment, which is also evident from the simulated results. The peak flow rate also agreed well with the observed value (∼40 ml/min). In addition, the infiltration rate at a steady state was simulated as 0.4 mm/min, nearly equal to the estimated value. However, initial infiltration rates (e.g., within the first 3 min) could not be captured during the model testing due to the lack of an automated recorder and the incorporation of human error. Observations with Soil-2 also show similar agreement with the simulated results (correlation coefficient = 0.98 and 0.95 for Soil-1 and -2, respectively). In this case, the initial infiltration rate could not be captured through Equation (6). However, the steady infiltration was estimated as was simulated through the model.
Figure 15

Comparison between the observed and HYDRUS-1D model simulation for (a) Soil-1 and (b) Soil-2 with 5% slope results.

Figure 15

Comparison between the observed and HYDRUS-1D model simulation for (a) Soil-1 and (b) Soil-2 with 5% slope results.

Close modal
From the above discussions, it can be concluded that straw cover is the most effective cover in decreasing surface runoff, increasing infiltration, and minimizing soil erosion, among all three alternatives. Scanning electron microscope (SEM) imaging from the inter-node region of the stem of the wheat straw, rice straw, and khus was taken to understand the phenomenon of infiltration in these cases (Figure 16). It was noticed that there exists hollow pith and the scattered placement of the vascular bundles close to the epidermis in wheat and rice straw. At the same time, no similar structure was present in khus. These hollow piths act as microtubes and can store water within them initially and then gradually release the water; by this process, water gets enough time to infiltrate into the soil. It may be noted here that there is a chance of sheet flow between the junction of coverings and the soil top. However, such flow is negligible compared to the base flow because the effective surface roughness will be high due to the random arrangement of straw on the soil surface. The SEM imaging technique helped to support the findings that wheat straw or rice straw can effectively minimize surface runoff and soil erosion. Similar results can be found in the study by Cerdà et al. (2016); they concluded that the waste from a wheat straw could be effectively used to reduce surface runoff and soil loss from agricultural land under simulated rainfall on the field.
Figure 16

Micro cross-section SEM image of (a) khus, (b) wheat straw, and (c) rice straw.

Figure 16

Micro cross-section SEM image of (a) khus, (b) wheat straw, and (c) rice straw.

Close modal

Soil erosion is a serious environmental concern for semi-arid to arid regions of the world. The quantification of the soil loss is dealt with through several interventions while considering the factors determining the soil loss. The present study sought a nature-based solution to control soil erosion in semi-arid regions under a laboratory-based experimental setup. A combination of 56 experiments with varying soil types, slopes and vegetation cover were studied to determine the overall efficacy in soil erosion control and enhancement in infiltration rates. Dry tree leaves, wheat straw, and khus were chosen as naturally available vegetation covers, and soil type, slope and rainfall intensities were determined, giving due consideration to the in-situ conditions in semi-arid regions since this study is a part of the hydrological study of the Wadi Shueib catchment in Jordan.

The study investigated three parameters: surface runoff, sub-surface flow and soil loss, and response time. The selected three land covers were compared to the bare soil scenario. As was expected, all three vegetative covers effectively controlled the soil loss, surface runoff, and enhanced infiltration rates. However, wheat straw showed a better ability to increase infiltration and was the most efficient organic land cover among other alternatives. The experimental results were validated by simulating the HYDRUS-1D model under similar conditions for a bare soil scenario.

The findings from the present study can be useful in choosing vegetation covers for soil erosion on arid to semi-arid soils. However, for the findings to be replicated and upscaled, large-scale field experimental results need to be further validated by numerical modelling. Farmer's perception in identifying the extent of soil erosion and its impact, choice and performance of nature-based solution to soil erosion and its validation through modelling will constitute a sustainable solution for dealing with issues related to soil erosion and enhancement of groundwater recharge in semi-arid to arid regions that are water deficient and lack efficient soil conservation plans.

Data cannot be made publicly available; readers should contact the corresponding author for details.

The authors declare there is no conflict.

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