Abstract
Reservoir immersion is a serious environmental geological issue in a dual-formation structural reservoir bank (DFB) induced by dynamic surface water impoundment (SWI) that has implications for low-lying farmland and buried infrastructure. It is a major challenge to identify the dynamic immersion process and make economic and scientific joint mitigation measures for controlling groundwater immersion. Here, we develop a three-dimensional groundwater flow model and apply it to evaluate and control reservoir immersion in the typical low-lying DFB of Xingan Navigation and Power Junction Project (XGNPJ) across Ganjiang River in Jiangxi Province, China. The field-scale model is well calibrated to predict where the groundwater immersion could potentially occur. Furthermore, the effectiveness of the countermeasures adopted for the reduction of reservoir immersion areas were analysed based on the simulation model by considering the projected future combination scenarios of engineering measures. Results indicate that without engineering mitigation measures, SWI generates groundwater inundation across 23% of the total study area. Comprehensive comparative analysis on different seepage control schemes reveals that the joint engineering measures can effectively control the immersion range to 5% of the total area. The findings can provide scientific basis for groundwater immersion assessment and guide immersion control of XGNPJ project.
HIGHLIGHTS
Hydrological analysis related to the groundwater-surface water interactions.
Impacts of groundwater depth on reservior immersion.
Establishing a FEFLOW model for regional groundwater assessment and identification of the dynamic immersion process.
Implementation of model assessment for controlling groundwater immersion.
The joint engineering measures can effectively control the immersion range.
INTRODUCTION
Over the past three decades, massive water conservancy projects in the form of navigation and hydropower junction have been constructed in China to bring tremendous benefits in flood control, water scarcity alleviation, and clean energy generation (Liu et al. 2013; Jia 2016). However, water conservancy development has caused serious groundwater immersion due to surface water impoundment (SWI) in the dual-formulation structural reservoir bank (DFB) (Azamathulla et al. 2008; Qin & Zhang 2010; Luo et al. 2012; Chen et al. 2018; Guo et al. 2019). As shown in Figure 1, the rise of river level will advance the lateral infiltration from surface water to the lower coarse-grained layer, and the subsequent vertical discharge to the upper fine-grained layer, producing groundwater inundation resulting from narrowing and loss of the vertical unsaturated subsurface space (Habel et al. 2017). Further development of immersion issues will cause soil degradation hazards, engineering geological disasters on the foundations of infrastructures, which will seriously affect the local industrial and agricultural production and the stability of the residents in the upper reaches of the reservoir (Fowler & Maddox 1974; Dos Santos et al. 2004; Yan et al. 2004; Li et al. 2018). Therefore, it is significant to identify the dynamic immersion process and make economic and scientific combination of mitigation measures for controlling reservoir immersion after the long-term operation of SWI.
Schematic diagram of immersion process in dual-formation structural reservoir bank.
Schematic diagram of immersion process in dual-formation structural reservoir bank.
The analytical method with numerical simulation approach is often applied to evaluate reservoir immersion in a plain reservoir with a dual-formation structure (Mahdavi 2015; Hu et al. 2015). During early engineering planning, the evaluation of the immersion area is usually through a prediction method recommended by the Kaminski formula (КАМЕНСКИЙ 1995). However, many scholars have found that the immersion range obtained by the Kaminski method using a simplified calculation model is much larger when applied to a DFB where the permeability coefficient of the lower main aquifer is 2–3 orders of magnitude larger than that of the upper weak aquifer (Hu et al. 2015). As a consequence, the Kaminski formula can be improved by being combined with a groundwater hydrodynamic method for application in the evaluation of reservoir immersion under different geological structures and impoundment conditions (Cao et al. 2009; Xin et al. 2020). Since 2000, with the improvements in computing technology, numerical simulation has become a widely used method to predict the process of immersion under complex hydrogeological conditions, using approaches such as the analytic element (Wu et al. 2001), finite difference (Shu & Chen 2002; Luo et al. 2012) and finite element methods (Wang et al. 2008; Li et al. 2018; Liu et al. 2018). The analytical and numerical methods both have specific advantages and disadvantages. While the analytical formula is easy to apply in engineering, the conditions under which it is applicable are limited, and cannot describe the complex and transient groundwater flow system. However, the three-dimensional (3D) numerical model can reflect the groundwater flow dynamics in complicated hydrogeological conditions more realistically with high simulation accuracy based on large amounts of basic data and observation data. Given the aforementioned considerations, the dynamic changes in groundwater levels in the left bank of the Ganjiang River were simulated based on the Finite Element subsurface flow system (FEFLOW), under the impoundment condition of the Xingan Navigation and Power Junction Project (XGNPJ). The process of dynamic immersion of groundwater along the bank with a dual-formation reservoir structure was evaluated, and the range of immersion and degree of immersion hazard in the study area were predicted, thereby providing a scientific basis for the layout of the immersion control scheme in the early stage of the project.
Water conservancy designers and local state government recognize that ongoing SWI will necessitate the development of adaptive design standards with regard to engineering mitigation measures (Wang & Liu 2011; Habel et al. 2017). Common engineering measures to control reservoir immersion include cutoff walls (Wang & Liu 2011; Chen et al. 2016), relief wells (Li et al. 2018; Liu et al. 2018) and land lifting reclamation (Hao et al. 2011), which can effectively slow down or block the discharge of reservoir water to groundwater in the riparian zone, rapidly reduce the water table around the relief wells and lessen the risk of immersion in low-lying areas along the reservoir bank to facilitate farming and municipal engineering activities, respectively. Adopting economic and scientific combination of mitigation measures is judicious. Therefore, this study designs a variety of joint immersion control engineering measures based on a regional numerical transient groundwater flow model. The current study optimized the affordability and efficiency of the control scheme by comparing and analyzing the effect of immersion control, thereby providing technical support for the application of a seepage control scheme in the early stage of impoundment in the Xingan Navigation and Power Junction Project.
STUDY AREA: RESERVOIR AREA OF XGNPJ
Background
XGNPJ is located in the end section of the middle reaches of Ganjiang River, about 20 km north of Xingan City, Jiangxi Province, China (Figure 2). The Ganjiang River is the largest river in Jiangxi Province, flowing from south to north and finally importing into Poyang Lake, which is one of the most critical ecoregions characterized by irreplaceable environmental and ecological functions (Yin et al. 2018). The main function of XGNPJ is navigation and power generation with a normal storage level of 32.5 m, about 2.0 m higher than the average annual water level of Ganjiang River.
The geographical extent, topography, surface water system, and hydrogeological borehole in reservoir area of XGNPJ. The red line denotes the boundary of model area. Please refer to the online version of this paper to see this figure in color: http://dx.doi.org/10.2166/ws.2021.050.
The geographical extent, topography, surface water system, and hydrogeological borehole in reservoir area of XGNPJ. The red line denotes the boundary of model area. Please refer to the online version of this paper to see this figure in color: http://dx.doi.org/10.2166/ws.2021.050.
Reservoir immersion is a serious geo-environmental issue for agriculture and building structures in plains areas along Ganjiang River. Taking Shihutang Navigation and Power Junction Project as an example, an adjacent reservoir project in the upstream of XGNPJ in Ganjiang River, the immersion happened after one year of reservoir impoundment (Yin & Lu 2015). The groundwater level rose and exceeded the critical immersed groundwater depth, even creating water logging in the surrounding residential and agricultural cultivated land, especially in areas where the ground elevation is lower than the impounded water level of 56.5 m. In the recent three years, the process of groundwater immersion has been effectively controlled as the result of engineering management measures such as establishment of relief wells, a ditch drainage network system, lifting low-lying fields and so on, spending tremendous financial and material resources. Impounding and operation of XGNPJ will inevitably produce immersion issues in the reservoir area where the topographic and hydrogeological conditions are extremely similar to Shihutang reservoir region. To avoid socio-economic losses caused by immersion disaster, it is essential to identify the dynamic immersion process, evaluate the immersion range, and then optimize the combination of mitigation measures for controlling immersion.
Site description
The left reservoir bank is selected as the research area for several reasons: (1) the left bank region is a closed and independent hydrogeologic unit between Ganjiang River and Yuan River, and is predicted to be threatened by a relatively high degree of reservoir immersion (18 km2) by steady state analytical equation; (2) the left bank is rich in agricultural resources and intensive socioeconomic activities and it is thus urgent to conduct scientific assessment and control for reservoir immersion; (3) an enormous amount of different types of hydrological and hydrogeological data (from the Geological Survey; Geological Data Information Network of Jiangxi Province, http://www.jxgtt.gov.cn/dzzlg/Index.shtml; National Meteorological Information Center, http://www.nmic.cn/web/index.htm) has allowed us to establish a three-dimensional groundwater model to evaluate the processes in the alluvial groundwater system.
Meteorological and hydrological conditions
The study area receives annual mean precipitation of 1,600 mm and loses about 1,044 mm through surface evaporation per year (1960–2014 average; National Meteorological Information Center), with distinct seasonal variations, creating a humid environment (Zhang et al. 2017). In general, annual precipitation consists of dense rain in the rainy season from April to August, accounting for 74% of the total, and a small fraction from September to the next March. The variation of surface water level in Ganjiang station (from http://jasw4.jassw.cn/ja/jaz12.aspx) and groundwater level in two monitoring wells of XG03 and XG07 shows a fairly consistent increase and decrease during the period from 2006/1/1 to 2010/1/1 (Figure 3), which indicates a very close hydraulic connection between surface water and groundwater.
Variation in precipitation, surface water level in Xingan station, and groundwater level in XG03 and XG07 monitoring wells during the period from 2006/1/1 to 2010/1/1.
Variation in precipitation, surface water level in Xingan station, and groundwater level in XG03 and XG07 monitoring wells during the period from 2006/1/1 to 2010/1/1.
Hydrogeological conditions
The left bank of XGNPJ can be considered to be a relatively independent hydrogeological unit covering 83.9 km2. The regional boundaries of the study area follow the edges of Ganjiang River (east) and Yuan River (west). The study area has typical characteristics of a dual-formation structure. Principal surficial geological units within the study area include the Holocene and upper Pleistocene unit, mainly made of fluvial facies alluvium of the Quaternary age. The Holocene and upper Pleistocene unit comprises two distinct sedimentary formations. The upper layer of this geologic formation is the sandy silt clay, mainly distributed in the surface of the fluvial-deltas plain and the underlying layer is coarse sand and gravel, comprising the alluvial aquifer, which is the principal aquifer in the study area. The aquifer has a high productivity with a potential yield of greater than 16,000 m3/day with an average thickness of 11 m. The older geological units are the red clastic rock formation in Tertiary and Cretaceous underlying the alluvial aquifer and forming the no-flow bottom boundary. The hydrogeological plane and M-N profile (Figure 4) was mapped by combining multiple data sets from the Geological Data Information Network of Jiangxi Province (http://www.jxgtt.gov.cn/dzzlg/Index.shtml) and the geological survey (2016–2017) conducted by China Water Resources Pearl River Planning Surveying & Designing Co. Ltd.
Hydrogeological conditions of model area showing the plane view and stratigraphic section M-N.
Hydrogeological conditions of model area showing the plane view and stratigraphic section M-N.
In this region, the Ganjiang River is deeply downcut with an average river-bed elevation of 23–27 m above sea level based on the SRTM 30 m DEM Digital Elevation Database (SRTM Data https://srtm.csi.cgiar.org/srtmdata/). In addition, high linear correlation coefficients (RSG) were determined between groundwater level and nearby surface water level based on the synchronously observed data from groundwater and surface water monitoring (1986–1988) (Guo & Chen 2008). The average RSG was 0.81 at Xingan station (Ganjiang River) and 0.78 at Yichun station (Yuan River). Based on the above DEM data and the dynamic relationship between surface water level and groundwater level (Figure 3), we conclude that the channels of the Ganjiang River and Yuan River cut through the alluvial aquifer. The area enclosed by these water bodies is an independent hydrogeological unit surrounded with specific head boundaries. Rainfall is the main source of recharge of groundwater in the study area and it is then discharged to surface water for most of a hydrological year. However, surface water recharges groundwater between June and August when the surface water level rapidly increases with the increasing of inflow from upstream areas. Therefore, groundwater and river water exchange seasonally, groundwater flowing into rivers along the exposing aquifers in the dry and flat seasons and river water also recharging aquifers, replenishing the aquifer in the wet season.
METHODOLOGY
In order to identify the dynamic immersion process and make economic and scientific joint mitigation measures for controlling groundwater immersion, a groundwater numerical modeling based methodological framework was proposed, as shown in Figure 5. Firstly, we developed a three-dimensional groundwater flow model in the typical low-lying DFB of XGNPJ reservoir region. With regard to model reliability, the procedure of model calibration and sensitivity analysis were employed resulting in the determination of various aquifer parameters. Secondly, the calibrated transient model was used for prediction of the dynamic immersion process and reservoir immersion range without anti-immersion engineering measures based on the determination of the critical immersed groundwater depth. Thirdly, the effectiveness of the countermeasures adopted for the reduction of reservoir immersion areas were compared and analysed based on the simulation model by considering the projected future combination scenarios of engineering measures.
Flowchart of reservoir immersion assessment and control based on numerical modeling.
Flowchart of reservoir immersion assessment and control based on numerical modeling.
Groundwater model construction, calibration and sensitivity analysis
Basic mathematics for groundwater flow

Model setup
Based on stratigraphic records from 15 hydrogeological boreholes, the groundwater model consists of two aquifers and a bedrock basement (Figure 6). The upper aquifer (L1 and L2) is an unconfined and low-permeability layer comprising fill soil (L1) and underlying fine-grained sediments of silty clay (L2). The lower aquifer (L2 and L3) is a convertible confined aquifer composed of mostly alluvial materials of upper fine sand (L3) and lower medium-coarse sand and gravel (L4). The bedrock layer (L5) represents the bedrock formation of Yuqun Group, formed during the Tertiary and Cretaceous periods. The bedrock was treated as a weakly permeable layer as no apparent joints and fissures were found.
The three-dimensional geological structure showing the topographic surface, internal geological profiles (a), and parameter zonation of net recharge rate in Layer L1 (b), and hydraulic conductivity, specific yield, specific storage in Layers L1-L4 (c).
The three-dimensional geological structure showing the topographic surface, internal geological profiles (a), and parameter zonation of net recharge rate in Layer L1 (b), and hydraulic conductivity, specific yield, specific storage in Layers L1-L4 (c).
Each water-bearing layer (L1 and L2, and L3 and L4) was divided into 15 zones of hydrogeological parameters including hydraulic conductivity (K), specific yield (μ), and specific storage (Ss) (Figure 6(b)). The upper layer, L1, was divided into 11 zones of coefficient of recharge from precipitation (Figure 6(c)). In-situ survey parameters of K in L1-L4 layers, Ss in L3-L4 layers, collected from the pumping tests and slug tests, were used as the initial parameters before model calibration. The other initial value of relevant parameters of other layers shall be in accordance with the empirical value. The actual hydrogeological parameters for different zones were optimized from the model calibration described below.
The model domain was bounded by Ganjiang River and Yuan River (Figure 4), which were assigned as specified head boundary conditions. Constant heads along the river and lake boundaries were interpolated between monitored transient water levels recorded at Xingan and Yichun gauging stations (Jiangxi Hydrology Information Center for the period 1960–2014). The north and south boundaries (Line A-B, and Line D-E), the groundwater flow lines, should be set as no-flow boundaries. The model top was assigned as flux boundary conditions representing groundwater recharge derived from precipitation infiltration. The fluxes were treated as a model calibration parameter of net recharge rate. The model bottom was assigned as a no-flow boundary condition, as the bedrock was simulated as the bottom layer.
Horizontally, the three-dimensional groundwater flow model was discretized into 63,239 triangular prismatic mesh elements with the lateral size of a mesh less than 200 m. Also, some meshes along river reaches were moderately refined to the lateral size ranging from 3 m to 40 m to delineate the topographic variation of river bed as accurately as possible. Vertically, the model extended from the ground surface to 80 m below sea level. The mesh was tested based on the Delunay criterion in order to avoid numerical problems. The flow time step, Δt, was set at a fixed number of 5 days during the period of model calibration from 1/1/2017 to 7/1/2017. The convergence criterion for the groundwater flow equation was 0.001 m.
Model calibration

The calibration included two steps. Firstly, a steady state model was calibrated using the groundwater level in January 1th, 2017 to generate the initial conditions for the transient model. Besides, the material property and infiltration coefficient on the top layer of the model were initially adjusted. Secondly, the continuous groundwater level data from 1/1/2017 to 7/1/2017 was chosen to manipulate a transient state calibration. For all the transient simulation in this study, time step of the simulation was set to 5 days to meet the unstable variation driven by the surface water level fluctuation. After the transient calibration, the parameters of hydraulic conductivity (K), net infiltration rate, specific yield (μ), and specific storage (Ss) were adjusted to achieve a reasonable agreement between the simulated and measured groundwater levels. Scatter diagrams and hydrographs of simulated groundwater level against the observed value after transient calibration were shown in Figure 7.
Scatterplots and hydrographs of simulated vs. observed groundwater level based on transient model calibration.
Scatterplots and hydrographs of simulated vs. observed groundwater level based on transient model calibration.
The MAE and RMSE between the calculated and measured groundwater heads was 0.42 m and 0.1 m, respectively. 94.1% of the MAE values were less than 1.0 m, while 71.2% of the MAE values were less 0.6 m. The transient calculated groundwater level is consistent with the observed groundwater level during the calibration period, as shown in Figure 7(b). The NSE value of 0.92 was close to 1 indicating a good fit of transient series of simulated values to observed values. The overall calibration results indicate that the applied groundwater modeling can serve as a numerical tool for predicting the groundwater flow dynamics after normal operation of XGNPJ with reservoir impoundment and evaluating the effectiveness of implementation of countermeasures on controlling reservoir immersion. Therefore, the net recharge rate of the top layer and the hydraulic conductivity of the principal aquifers, which were improved (i.e., optimized) (Table 1) after model calibration, were implemented in the model assessment and prediction.
Hydrogeological parameters of each layer in the study area after model calibration
. | K/(m·d−1) . | μ . | Ss/m−1 . | Net recharge rate . | |||||||
---|---|---|---|---|---|---|---|---|---|---|---|
L1 . | L2 . | L3 . | L4 . | L5 . | L1 . | L2 . | L3 . | L4 . | L5 . | L1 . | |
Value range | 0.5 ∼ 2.0 | 0.001 ∼ 0.35 | 0.1∼ 3.5 | 6.0∼ 80.0 | 0.01 | 0.05 ∼ 0.08 | 0.02 ∼ 0.04 | 6.2 × 10−6 ∼ 2.5 × 10−5 | 6.2 × 10−6 ∼ 1.2 × 10−5 | 1.0 × 10−8 | 0.003 ∼ 0.078 |
. | K/(m·d−1) . | μ . | Ss/m−1 . | Net recharge rate . | |||||||
---|---|---|---|---|---|---|---|---|---|---|---|
L1 . | L2 . | L3 . | L4 . | L5 . | L1 . | L2 . | L3 . | L4 . | L5 . | L1 . | |
Value range | 0.5 ∼ 2.0 | 0.001 ∼ 0.35 | 0.1∼ 3.5 | 6.0∼ 80.0 | 0.01 | 0.05 ∼ 0.08 | 0.02 ∼ 0.04 | 6.2 × 10−6 ∼ 2.5 × 10−5 | 6.2 × 10−6 ∼ 1.2 × 10−5 | 1.0 × 10−8 | 0.003 ∼ 0.078 |
The observed data and calculated results highlight that both the surface water level and groundwater level showed obvious annual variation and the trends in their change were largely consistent, indicating that a close hydraulic connection exists between the main watercourses and the alluvial aquifer. Based on the relative elevations of stream stage and the groundwater head adjacent to the stream, groundwater mainly discharged to surface water bodies at the sites close to the rivers, while surface water recharged groundwater between June and July when the surface water level rapidly increases with the increasing of inflow from upstream areas.
Sensitive analysis





Sensitivity analysis was carried out on the net recharge coefficient from precipitation in sub-domains j and h (Figure 6(b)) and on the hydraulic conductivity, specific field and specific storage in sub-domains e and h (Figure 6(c)) for the year 2017 by changing the original hydrogeological parameters by the corresponding proportions as 20%, 50, 200 and 500%, respectively. Figure 8 shows the average for the groundwater flow simulation model in the focused region. It is indicated that the model simulation results of groundwater level are most sensitive to the net recharge rate on the top layer, with an
of up to 0.7 × 10−3. The groundwater flow dynamic is also relatively sensitive to the hydraulic conductivity of the sand-gravel layers (L3 and L4), with an
of up to 0.4 × 10−3. In comparison, the simulation model was weakly sensitive to the parameters of specific field and specific storage. The error ratio between the calibrated and the field measured hydraulic conductivity by pumping tests and slug tests was calculated to be 1.46 m/d. To sum up, the properly characterizing net recharge rate on top layer L1 and hydraulic conductivity of Layers L3 and L4 and its interactions with other parameters provides improved prediction of transient aquifer responses, which can be used as the basis for the prediction of reservoir immersion of the left bank within the reservoir area of XGNPJ.
Sensitivity index for the groundwater flow simulation model in the focused region (NRR = net recharge rate; K = hydraulic conductivity; μ = specific yield; Ss = specific storage).
Sensitivity index for the groundwater flow simulation model in the focused region (NRR = net recharge rate; K = hydraulic conductivity; μ = specific yield; Ss = specific storage).
Critical immersed groundwater depth
Engineering measures for controlling reservoir immersion
The objective of this modeling study was to investigate how the combination of the engineering measures affects the groundwater system and the process of reservoir on the left bank of XGNPJ from 1/1/2018 to 1/1/2021. Therefore, to reasonably forecast the effects, we considered 8 schemes with different combinations of engineering countermeasures, including cut-off wall, relief wells, and land lift reclamation projects, as shown in Figure 9.
Layout of engineering measures including cut-off walls, relief wells, and land lift reclamation for controlling reservoir immersion.
Layout of engineering measures including cut-off walls, relief wells, and land lift reclamation for controlling reservoir immersion.
The cut-off wall constructed along the embankment are embedded below the bedrock surface, starting from the Dam Site A and ending at Node C, was divided into two sections. One is the section of high pressure jet grouting impervious wall from Dam Site A to Node B, and the other section is the water jetting anti-seepage wall from Node B to Node C. The thickness of high pressure jet grouting and water jetting anti-seepage wall are 0.6 m and 0.2 m, and the designed K of both cut-off walls is 8.64 × 10−3 m/d. Considering the anti-seepage effect of the cut-off wall, the K of cut-off wall are assumed to be 1 × 8.64 × 10−3 m/d, 2 × 8.64 × 10−3 m/d, and 5 × 8.64 × 10−3 m/d in different controlling schemes. Relief wells drilled inside the embankment penetrated the sand gravel confined aquifers of layer L4, starting from Point I and ending at Point II, with the well spacing of 30 m. Relief wells are used to reduce pore water pressures in confined aquifers and permit the water level to be maintained below an elevation of the drainage level. Variable drainage levels of 29 m, 30 m, 31 m, and vertical distance from embankment of 30 m, 50 m, and 100 m are assumed for the relief wells in different countermeasures for reservoir immersion. In the reservoir regions outside the embankment, land lift reclamation projects are carried out in the low-lying farmland to prevent the farmland from being submerged. The 8 schemes are listed in Table 2, including Scheme S0 without any anti-immersion engineering measures, and Schemes S1-S7, the combination schemes with different K values of cut-off wall, and drainage level of relief wells and their vertical distance to the cut-off wall.
Combination schemes of engineering measures for controlling reservoir immersion
Schemes . | Hydraulic conductivity/(m/d) . | Relief well . | Land lift reclamation? . | ||
---|---|---|---|---|---|
Drainage level/m . | Distance to cut-off wall/m . | Well spacing/m . | |||
S0 | – | – | – | – | No |
S1 | 1 × 8.64 × 10−3 | 29 | 30 | 30 | Yes |
S2 | 2 × 8.64 × 10−3 | 29 | 30 | 30 | Yes |
S3 | 5 × 8.64 × 10−3 | 29 | 30 | 30 | Yes |
S4 | 2 × 8.64 × 10−3 | 30 | 30 | 30 | Yes |
S5 | 2 × 8.64 × 10−3 | 31 | 30 | 30 | Yes |
S6 | 2 × 8.64 × 10−3 | 30 | 50 | 30 | Yes |
S7 | 2 × 8.64 × 10−3 | 30 | 100 | 30 | Yes |
Schemes . | Hydraulic conductivity/(m/d) . | Relief well . | Land lift reclamation? . | ||
---|---|---|---|---|---|
Drainage level/m . | Distance to cut-off wall/m . | Well spacing/m . | |||
S0 | – | – | – | – | No |
S1 | 1 × 8.64 × 10−3 | 29 | 30 | 30 | Yes |
S2 | 2 × 8.64 × 10−3 | 29 | 30 | 30 | Yes |
S3 | 5 × 8.64 × 10−3 | 29 | 30 | 30 | Yes |
S4 | 2 × 8.64 × 10−3 | 30 | 30 | 30 | Yes |
S5 | 2 × 8.64 × 10−3 | 31 | 30 | 30 | Yes |
S6 | 2 × 8.64 × 10−3 | 30 | 50 | 30 | Yes |
S7 | 2 × 8.64 × 10−3 | 30 | 100 | 30 | Yes |
RESULTS AND DISCUSSION
Evaluation of the dynamic immersion process
Based on the 3D numerical model, the inside boundary conditions, such as the specified head boundary of Ganjiang River, were changed according to the process of SWI to predict the groundwater immersion process without any anti-immersion engineering measures. The surface water level after the normal operation of XGNPJ will be maintained at 32.5 m to meet the needs of navigation and power development. Taking January 1, 2018 as the start of the simulation, the calibrated groundwater model was used to predict the groundwater immersion process in the left bank of the reservoir over the next 3 years without any anti-immersion engineering measures (Scheme S0). Profile 1 with 11 observation points and Profile 2 with 13 observation points near the dam site were selected for analysis of groundwater dynamics (Figure 9), respectively. After SWI, groundwater level at 30 d, 100 d, 365 d, 730 d and 1,095 d in the upper unconfined aquifer (L1 and L2) and the lower confined aquifer (L3 and L4) were calculated as shown in Figure 10.
Groundwater level variations at different times of (a) Profile 1 and (b) Profile 2 based on numerical solutions.
Groundwater level variations at different times of (a) Profile 1 and (b) Profile 2 based on numerical solutions.
The dynamic changes in the groundwater level along the two profiles illustrate the groundwater immersion process along the reservoir bank with a dual-formation structure. The model results showed that after SWI, the confined water level increased continuously and quickly reached a stable state, as the river water had a close connection with the sand-gravel aquifer. The confined water table along two profiles formed a parabolic decrease from Ganjiang River (32.5 m) to Yuanhe River (24.2 m). The rapidly rising and maintaining high groundwater level in the confined aquifer exerted a vertical head pressure on the L1 and L2 unconfined aquifers throughout the upper boundary of the confined aquifer, causing the groundwater level of the upper unconfined aquifer to gradually rise. The numerical solution of the observation points at a distance of 80 m from the Ganjiang River in Profile 1 showed that in the unconfined aquifer the groundwater level increased with a rate of 0.037 m/d, from an initial water level of 26.5 m at 1/1/2018–27.5 m after 30 days. The unconfined water level increased to 29.9 m at 365 days, with a rate of increase of 0.0049 m/d. After 730 days, the unconfined water level rose to 30.5 m and the groundwater level stabilized. During the later stages, the unconfined water level increased at a lower rate of as little as 0.0011 m/d. The vertical head pressure in the confined aquifer to the upper unconfined aquifer decreases in the observation point at a distance of 1,340 m from the Ganjiang River showed that the increase rate of the unconfined groundwater level was lower than that in the riparian zone, with a rising rate of 0.02 m/d in the first 30 days. Subsequent to the water level remaining generally stable after two years, the increasing rate of groundwater in the unconfined aquifer was as low as 0.00055 m/d. As shown in Table 3, the dynamic immersion process calculated for Profile 2 was similar to that for Profile 1.
Dynamic changes of groundwater level in calculation profiles after reservoir impoundment
Time (d) . | Profile 1 . | Profile 2 . | ||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|
. | Water table (m) . | Rising rate (m/d) . | . | Water table (m) . | Rising rate (m/d) . | . | Water table (m) . | Rising rate (m/d) . | . | Water table (m) . | Rising rate (m/d) . | |
0 | 80 m from Gan-jiang River | 26.5 | – | 1340 m from Gan-jiang River | 27.2 | – | 80 m from Gan-jiang River | 25.0 | – | 1340 m from Gan-jiang River | 27.0 | – |
30 | 27.6 | 0.037 | 27.8 | 0.020 | 26.6 | 0.053 | 28.1 | 0.037 | ||||
100 | 28.6 | 0.014 | 28.6 | 0.011 | 28.4 | 0.026 | 29.7 | 0.023 | ||||
365 | 29.9 | 0.0049 | 29.5 | 0.0034 | 30.2 | 0.0068 | 30.9 | 0.0045 | ||||
730 | 30.5 | 0.0016 | 30.0 | 0.0014 | 30.9 | 0.0019 | 31.4 | 0.0014 | ||||
1,095 | 30.9 | 0.0011 | 30.2 | 0.00055 | 31.2 | 0.00082 | 31.6 | 0.00055 |
Time (d) . | Profile 1 . | Profile 2 . | ||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|
. | Water table (m) . | Rising rate (m/d) . | . | Water table (m) . | Rising rate (m/d) . | . | Water table (m) . | Rising rate (m/d) . | . | Water table (m) . | Rising rate (m/d) . | |
0 | 80 m from Gan-jiang River | 26.5 | – | 1340 m from Gan-jiang River | 27.2 | – | 80 m from Gan-jiang River | 25.0 | – | 1340 m from Gan-jiang River | 27.0 | – |
30 | 27.6 | 0.037 | 27.8 | 0.020 | 26.6 | 0.053 | 28.1 | 0.037 | ||||
100 | 28.6 | 0.014 | 28.6 | 0.011 | 28.4 | 0.026 | 29.7 | 0.023 | ||||
365 | 29.9 | 0.0049 | 29.5 | 0.0034 | 30.2 | 0.0068 | 30.9 | 0.0045 | ||||
730 | 30.5 | 0.0016 | 30.0 | 0.0014 | 30.9 | 0.0019 | 31.4 | 0.0014 | ||||
1,095 | 30.9 | 0.0011 | 30.2 | 0.00055 | 31.2 | 0.00082 | 31.6 | 0.00055 |
The simulation results show that during the early stage of SWI, the main driver of dynamic changes in groundwater in the upper unconfined aquifer was high head pressure in the lower confined aquifer, whereas the recharge from precipitation infiltration was the second-most influential factor. However, between the second year and the end of the third year, as the groundwater level increased in the unconfined aquifer, there is a decrease in the difference of groundwater level between lower and upper aquifers, resulting in a weakening hydraulic gradient from the lower confined aquifer. On the other hand, with the rise of groundwater level in the unconfined aquifer, the distance from surface infiltration recharge to the unconfined water table shortened, with some areas even becoming waterlogged. In addition, the results of the sensitivity analysis showed that the model was most sensitive to the net recharge coefficient of precipitation infiltration; therefore, the effect of rainfall infiltration recharge will gradually become the dominant factor driving groundwater immersion during the middle and later period. According to these results, the well calibrated groundwater flow numerical model can accurately describe the dynamic process of reservoir immersion during different periods and can provide improved guidance for immersion control with pre-engineering optimization design.
Application of numerical model in reservoir immersion analysis
Based on the simulation model, the groundwater immersion range in reservoir region could be evaluated with and without any anti-immersion engineering measures. The model conditions can be adjusted with different K of cut-off walls, the location and drainage level of relief wells, and the range of land lift reclamation.
Reservoir immersion evaluation
1/1/2018 was taken as the initial time to predict groundwater immersion without any anti-immersion engineering measures (Scheme S0), and Figure 11 shows the range of slight and high immersion in the left bank of reservoir after three years of SWI. The simulation results showed a rapid advance of the groundwater flow into the embankment due to seepage immersion resulting from the uplift of the surface water level in the reservoir. Within the study area, the east part of Zengfang Island along the river terrace experienced the largest advance of the groundwater, whereas that of the south side of Hepu Town was the smallest. The immersion area was divided into two categories, namely the areas along the river and the area within the bank. The immersion area in the upper reaches of the Ganjiang River gradually weakened from the river side to the shore, especially for that in Zhujia Village near the upper reaches of the dam site. The immersion area within the bank was mainly located from Miaoqian Village to Zhangjiagang Village, and showed only slight immersion due to the low surface elevation.
Map of (a) immersion range and (b) groundwater level contour of 32 m under non-engineering scheme at different time.
Map of (a) immersion range and (b) groundwater level contour of 32 m under non-engineering scheme at different time.
The simulated groundwater level line of 32 m towards the reservoir bank at 0.5, 1, 2, and 3 years showed that the river was well connected to the groundwater, with the groundwater flow rapidly advancing into the embankment and the dynamics of groundwater flow changing from that under natural conditions. After two years of normal SWI, the groundwater flow remained generally stable. The groundwater level contour line of 32 m advanced 0.09 km–1.04 km into the embankment by the third year after SWI, with the reservoir immersion area gradually increased to 10.91 km2.
Under Scheme S0, serious seepage immersion is predicted to occur along the left bank of the river and along low-lying areas within three years, with Table 4 showing the immersion area. The regional numerical groundwater flow model, as described in Section 3, was used in a comparative analysis of immersion control in the low-lying reservoir area under 7 combinations of engineering control measures, S1-S7 (Table 2), with the simulation results summarized in Table 4. Furthermore, Profile 1 and Profile 2 were selected to compare the groundwater level at selected points on the two profile lines under the different engineering control schemes, as illustrated in Figure 12.
Immersion area and groundwater drainage rate from relief wells under different engineering measures
Schemes . | Area of high immersion/km2 . | Area of slight immersion/km2 . | Total area of reservoir immersion/km2 . | Water drainage rate/(m3/d) . |
---|---|---|---|---|
S0 | 4.000 | 6.930 | 10.910 | \ |
S1 | 1.571 | 2.724 | 4.295 | 85,376 |
S2 | 1.551 | 2.615 | 4.166 | 102,066 |
S3 | 1.539 | 2.567 | 4.106 | 115,461 |
S4 | 1.626 | 2.654 | 4.863 | 82,853 |
S5 | 2.077 | 5.596 | 7.673 | 56,294 |
S6 | 1.760 | 3.131 | 4.891 | 77,344 |
S7 | 1.773 | 3.178 | 4.951 | 77,180 |
Schemes . | Area of high immersion/km2 . | Area of slight immersion/km2 . | Total area of reservoir immersion/km2 . | Water drainage rate/(m3/d) . |
---|---|---|---|---|
S0 | 4.000 | 6.930 | 10.910 | \ |
S1 | 1.571 | 2.724 | 4.295 | 85,376 |
S2 | 1.551 | 2.615 | 4.166 | 102,066 |
S3 | 1.539 | 2.567 | 4.106 | 115,461 |
S4 | 1.626 | 2.654 | 4.863 | 82,853 |
S5 | 2.077 | 5.596 | 7.673 | 56,294 |
S6 | 1.760 | 3.131 | 4.891 | 77,344 |
S7 | 1.773 | 3.178 | 4.951 | 77,180 |
Comparison of groundwater levels in Profile 1 (a) and Profile 2 (b) under different engineering measures.
Comparison of groundwater levels in Profile 1 (a) and Profile 2 (b) under different engineering measures.
Analysis of engineering measures on groundwater immersion control
Under the control schemes S1–S3, while the surface water in the reservoir river slowly advanced into the embankment after SWI, and the groundwater level inside the embankment could be controlled to remain below 30 m (Figure 13), with the immersion area in the study area reduced by about 60% compared to that under Scheme S0. Under the constant drainage level (29 m), well spacing (30 m), and distance to the cut-off wall (30 m) of the relief wells, with a decrease in the hydraulic conductivity of the cut-off wall, the total immersion area almost remains unchanged, while the total water drainage rate decreased from 115,461, 102,066, to 85,376 m3/d, mainly because the cut-off wall slowed down the discharge of rising groundwater level from the area outside the embankment to the inside area. For the selected points outside the embankment in Profile 1 crossing the impervious area, the groundwater level under Scheme S1 was higher than that under S2 and S3, while for Profile 2 crossing the non-impervious area, the groundwater level under schemes S1–S3 were similar because the drainage levels of the relief wells remained the same under the three schemes.
Groundwater flow (a) and immersion area (b) after three years’ SWI under scheme S2.
Groundwater flow (a) and immersion area (b) after three years’ SWI under scheme S2.
Under control schemes S2, S4, and S5, different drainage levels were set under the condition that the K of the cut-off wall, well spacing and distance to the cutoff wall from relief wells remained unchanged. With an increase in the drainage level, the immersion areas under S4 and S5 expanded continuously after SWI, although the total water drainage rate decreased from 102,066, 82,853, to 56,294 m3/d. The groundwater levels at selected points inside and outside the embankment on Profiles 1 and 2 also increased with large variations, indicating that the drainage level in relief wells is an important parameter for reservoir immersion in the case of the construction of the cut-off wall.
Under schemes S4, S6 and S7, different distances of 30 m, 50 m and 100 m from relief wells to the cut-off wall were set under unchanged hydraulic conductivity of cut-off wall, drainage level and well spacing of relief wells. After SWI, the immersion area increased slightly with increased distance between the relief wells and cut-off walls, while the total water drainage rate decreased from 82,853, 77,344, to 77,180 m3/d. The groundwater levels of selected points inside and outside the upper embankment on Profiles 1 and 2 were similar, with little overall variation.
To sum up, in order to reduce the unfavorable influence of SWI on the agriculture and residential life on the bank of the reservoir, appropriate measures should be taken to reduce the groundwater level inside the cut-off wall and to reduce the thickness of the capillary saturation zone using relief wells in order to achieve effective protection. An anti-seepage wall can easily block the rapid seepage of groundwater; however, it breaks the original nature exchange between surface water and groundwater in the riparian zone. Especially in the wettest season, the rising groundwater inside the embankment recharged from precipitation is difficult to discharge to the river, which leads to the groundwater inundation. For the dualistic structure stratum, relief wells can be used not far away from the dike and can greatly reduce the water table and reduce the pressure head at the bottom of the impermeable layer for the purpose of immersion control. The drainage level of the relied well is the most important parameter for immersion control, which directly affects the immersion area and drainage rate. Therefore, aiming at the phenomenon that the water storage of XGNPJ leads to a high groundwater level on the left bank of the reservoir, it is suggested to arrange the joint countermeasures of Scenario S2 with a cut-off wall and relief wells along the axis of the auxiliary dam, in which the hydraulic conductivity of the cut-off wall is less than 17.28 × 10−3 m/d; the drainage water level of relief wells is 29 m, to alleviate the immersion of the XGNPJ reservoir bank.
CONCLUSIONS
The surface water impoundment (SWI)-driven groundwater immersion in the reservoir region is expected to be a serious environmental geological issue in a dual-formation structural reservoir bank. Aiming to deal with this issue, a three-dimensional (3D) groundwater model was established for reservoir immersion evaluation and control in the downstream area of the left bank of XGNPJ.
- (1)
The results of model calibration and sensitivity analysis indicate that the net recharge coefficient is most sensitive to groundwater flow dynamics, and a better fit of simulated values to targets is obtained, which can be used as a numerical tool for prediction of groundwater immersion in the plain reservoir area.
- (2)
Based on the 3D groundwater flow model, groundwater immersion under the effect of SWI was evaluated without any anti-seepage measures (S0). By the end of the third year of SWI, the 32 m groundwater level contour advanced 0.09–1.04 km into the embankment region, and the immersion area gradually increased to 10.91 km2. It can be expected that the actual extent of reservoir immersion in the future would be more severe than the model prediction. Better strategies for controlling groundwater inundation and scheme comparison will be necessary to choose optimal countermeasures to protect the adjunct aquifers from immersion by SWI.
- (3)
The joint engineering countermeasures, including the cut-off wall, relief wells, and land lift reclamation projects can effectively control reservoir immersion. With the construction of the cut-off wall, the drainage water level of the relief well is the most sensitive parameter for controlling reservoir immersion, while the hydraulic conductivity of the cut-off wall and the distance between the relief well and cut-off wall are the secondary sensitive parameters. According to the comprehensive comparative analysis, it is suggested that the joint immersion control engineering measures should be set as follows: the hydraulic conductivity of the cut-off wall is less than 17.28 × 10−3 m/d; the drainage water level of relief wells is 29 m; the relief well spacing is 30 m; the vertical distance between the relief wells to the cut-off wall is 30 m; and the elevation of land lifting reclamation outside the embankment is more than 33 m.
ACKNOWLEDGEMENTS
This work was partially supported by the National Key R&D Program of China (No. 2019YFC1804304), the Fundamental Research Funds for the Central Universities (No. B200202014), the Science and Technology Project of Department of Transportation, Jiangxi Province (No. 2016C0053), and the National Natural Science Foundation of China (No. 41572209).
DATA AVAILABILITY STATEMENT
All relevant data are included in the paper or its Supplementary Information.