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82 Table 4.7: Calculated hydraulic conductivity of different soil layers for different temperature gradients at constant pond depth (10 cm) in Scenario 1. 94 Table 4.11: Calculated hydraulic conductivity of different soil layers for different temperature gradients at constant pond depth (10 cm) in Scenario 2.

Figure 5.11: River-Aquifer exchange flux along Kosi river reach (upstream- downstream) obtained  from  case  II  groundwater modelling  using  SWB  recharge  and  riverbed conductance  calculated with (a) K eff-10  (b) K eff-50  (c) K eff-90  values of Sce
Figure 5.11: River-Aquifer exchange flux along Kosi river reach (upstream- downstream) obtained from case II groundwater modelling using SWB recharge and riverbed conductance calculated with (a) K eff-10 (b) K eff-50 (c) K eff-90 values of Sce

RIVER-AQUIFER INTERACTIONS

However, in developing countries like India, ground based observations are not available for most of the river basins and this can become a limitation to make use of existing sophisticated methods for any hydrological study [Wakode et al., 2018]. Anthropogenic activities such as groundwater extraction and land use practices are among the most important factors affecting river–aquifer interaction, and these activities are subject to region-specific [ Zhu et al ., 2019 ].

Figure 1.1: General Conditions for Gaining and Losing Streams in an Aquifer, after Winter  et al
Figure 1.1: General Conditions for Gaining and Losing Streams in an Aquifer, after Winter et al

MOTIVATION AND SCOPE OF THE STUDY

It is also important to focus on the factors that influence the river-aquifer interaction process [Winter, 1995]. Therefore, a detailed study is required in such basins (where anthropogenic activities take place) to understand the river-aquifer interaction process.

GOAL AND OBJECTIVES

While plain parts of the river basin are selected for recharge estimation and subsurface hydrological modeling due to lack of data in the hilly region of the basin. This understanding and quantification of river-aquifer interaction in the watershed can contribute to effective groundwater management in agriculturally dominated river systems.

RESEARCH HYPOTHESIS

ORGANISATION OF THESIS

River-aquifer interaction is one of the important components of the hydrological cycle and its direct estimation is extremely difficult. In this chapter, an overview of research works on groundwater recharge estimation methods and riverbed hydraulic conductivity estimation techniques and river-aquifer interaction assessment through modeling and other techniques is highlighted.

GROUNDWATER RECHARGE ESTIMATION METHODS

Conventional Methods

This method performed well in estimating recharge also in the semi-arid region, reported by Sibanda et al. Apart from this, a remote sensing and GIS-based WTF method has been tried for quantitative calculation of groundwater recharge in hard rock areas [ Szucs et al ., 2009 ].

Modelling Techniques

This study found that using remote sensing data and the SWAT model, it was possible to estimate groundwater recharge at high spatial and temporal resolutions. They concluded that the SWAT model is capable as a decision support tool for assessing groundwater recharge for large watersheds.

Tracer, Empirical and other Methods

ESTIMATION OF FLUID FLUX AND HYDRAULIC CONDUCTIVITY

Fluid Flux Estimation

This new method simplified the use of thermal records for improved understanding of the complex dynamics of the river-aquifer interaction exchange process. They applied this new method in a lowland UK river and the results of the study showed that estimated fluxes from the temperature ranges were in good agreement with the fluxes derived from seepage meter and flow measurement surveys.

Figure 2.1: Scheme for measuring temperature profiles in the riverbed of the Aa with the T- T-stick instrument, after Anibas et al
Figure 2.1: Scheme for measuring temperature profiles in the riverbed of the Aa with the T- T-stick instrument, after Anibas et al

Hydraulic Conductivity Estimation

The use of heat transfer modeling is an accurate and cost-effective technique [ Lautz , 2010 ], and recent studies have focused on the use of heat as a tracer to estimate river bed hydraulic conductivity [ Woodbury and Smith , 1988 ; Bravo et al., 2002; Niswonger, 2003]. Soil fluid fluxes can be empirically linked to temperature variations [Kalbus et al., 2009].

Table 2.1: Few studies carried out for the estimation of riverbed hydraulic conductivity using different methodologies and techniques
Table 2.1: Few studies carried out for the estimation of riverbed hydraulic conductivity using different methodologies and techniques

ASSESSMENT OF RIVER-AQUIFER INTERACTIONS

Tracer Techniques

Their study investigated the state of river aquifer connectivity from the headwaters of the catchment to the sea in the pristine Rocky River in South Australia. 2016] examined the uncertainty of several natural tracers in quantifying river–aquifer interaction in the Heihe River in northwest China.

Other Alternative Approaches

2010] investigated the river-aquifer interactions along with hydrological and hydrogeological investigations in the Kathajodi river basin of Orissa. From this, they concluded that there are strong river-aquifer interactions in the studied area.

Table 2.2: Few studies carried out for the estimation of river-aquifer interaction using different methodologies and techniques
Table 2.2: Few studies carried out for the estimation of river-aquifer interaction using different methodologies and techniques

Modelling Approaches

Using model parameters, the behavior of river and aquifer interactions was obtained with satisfactory findings. The results of this study revealed the ability of the MODFLOW model in assessing the spatio-temporal variations of river-aquifer interactions.

CHAPTER SUMMARY

INTRODUCTION

Hydrological modeling tools based on the water balance approach are also used in various studies to estimate groundwater recharge at different spatiotemporal scales [Batelaan et al., 1996;. However, groundwater recharge estimated using a water balance approach requires precise components of the hydrologic cycle, particularly evapotranspiration [ Rushton and Ward , 1979 ; Van Tonder and Kirchner, 1990].

STUDY AREA AND DATASETS

Study Area

The hilly area of ​​the basin is covered with forest and snow, while the flat parts of the basin are covered with agricultural lands (90%) mainly used for rice cultivation in the month of June [Siddiq, 2006]. Note: The numbers 11-17 in Figure 3.1(b) indicate the sub-basin ID in the flat parts of the Kosi basin.

Figure 3.1: (a) Location of the study area (b) Drainage and sub-basin map (c)  Topography map (d) Landuse/landcover map (MODIS-2000) of the study area
Figure 3.1: (a) Location of the study area (b) Drainage and sub-basin map (c) Topography map (d) Landuse/landcover map (MODIS-2000) of the study area

Data Sets

RECHARGE EVALUATION . land use/cover data) were used in the SWAT model to estimate monthly flow and groundwater recharge at the watershed level. High-resolution satellite data on precipitation, evapotranspiration data, soil moisture along with simulated SWAT discharge were used in the SWB method to estimate monthly groundwater recharge at the sub-basin level.

METHODOLOGY

A semi-distributed model, the Soil and Water Assessment Tool (SWAT) is used to estimate monthly groundwater recharge at the subbasin scale. Monthly groundwater recharge or withdrawal at the subbasin scale can be estimated using the following equation.

Figure 3.2: Methodology for monthly groundwater estimation at each sub-basin of Kosi Input Data for WTF
Figure 3.2: Methodology for monthly groundwater estimation at each sub-basin of Kosi Input Data for WTF

IDENTIFICATION OF WET AND DRY YEARS

To identify wet and dry year variability across the subbasin in the analysis period, 12-month SPI was calculated. In the present study, groundwater recharge was assessed for the time period at the sub-basin scale.

Table 3.2: SPI values and different categories of wetness/dryness [McKee et al., 1995]
Table 3.2: SPI values and different categories of wetness/dryness [McKee et al., 1995]

LANDUSE/LANDCOVER CHANGE ANALYSIS

The 2005 LULC map showed that more than 91% of the area is covered by cropland, fallow land and plantations. This LULC change analysis indicates that there may not be much influence or effect of LULC on groundwater recovery estimations in the study region due to negligible changes observed in LULC maps.

Figure 3.4: LULC map for 1985
Figure 3.4: LULC map for 1985

SPATIO-TEMPORAL VARIATIONS IN EVAPOTRANSPIRATION TRENDS

The low variation may be due to less rainfall and groundwater pumping to meet irrigation needs. This gradual increase may be due to irrigation in agricultural fields and this difference is large in the eastern parts of the study area.

Figure 3.7: Spatial variations of monthly average ET (mm) for the year 1982-83 during (a)  March (b) April (c) May (d) June (e) July (f) August, (g) September (h) October (i)
Figure 3.7: Spatial variations of monthly average ET (mm) for the year 1982-83 during (a) March (b) April (c) May (d) June (e) July (f) August, (g) September (h) October (i)

From these analyses, ET is found to have high variations during March, July and October which indicated three major crop irrigations in these months during 1982-83. From these analyses, it is noted that ET has high variations during April, July and September which indicated that three major crops could be irrigated in the months during 1998-99.

RESULTS AND DISCUSSION

  • Estimation of Groundwater Recharge using WTF Method
  • Estimation of recharge using Rainfall Infiltration Factor Method (RIF)
  • Groundwater Recharge Estimation using A Semi-Distributed Hydrological
  • Estimation of recharge using SWB Method

Similarly, the variations in the monthly groundwater recharge for the slightly dry year (2008) and the very dry year (2009) can be seen in Figure 3.14(b). In sub-basin 11, which is located in the upper part of the basin, 2007 and 2009 are observed as wet and dry years.

Figure 3.10: Estimated monsoonal groundwater recharge in (a) S-11 (b) S-14 (c) S-16 using  WTF method for the year 1996-2010
Figure 3.10: Estimated monsoonal groundwater recharge in (a) S-11 (b) S-14 (c) S-16 using WTF method for the year 1996-2010

COMPARISON OF ESTIMATED RECHARGE USING WTF, RIF, SWAT AND SWB

An intercomparison performed with the available CGWB data shows that recharge calculated using WTF method is very similar to CGWB calculated recharge in 2004 and 2009 and SWB method in 2009. Intercomparison of estimated recharge with the available CGWB data show that recharge calculated using WTF method is very similar to CGWB calculated recharge in 2004 and SWB method in 2009.

Figure 3.16: Monsoon Recharge estimated in (a) S-11 (b) S-14 (c) S-16 using WTF, RIF,  SWAT, SWB and CGWB method along with SPI index of rainfall
Figure 3.16: Monsoon Recharge estimated in (a) S-11 (b) S-14 (c) S-16 using WTF, RIF, SWAT, SWB and CGWB method along with SPI index of rainfall

CONCLUSIONS

To balance the water, the SWAT model over-predicted the monthly groundwater recharge in all sub-basins. Monthly groundwater replenishment obtained with the SWB method, well-recorded variations in groundwater levels during wet and dry periods.

INTRODUCTION

Riverbed hydraulic conductivity is one among the riverbed characteristics that significantly influence the assessment of the river–aquifer interaction process [ Kalbus et al ., 2009 ; Naganna et al., 2017]. Estimation of riverbed hydraulic conductivity is a challenging task for riverbed conceptualization in numerical models to quantify the river–aquifer exchange flux [ Brunner et al ., 2017 ].

MATERIALS AND METHODS

  • Laboratory Experimental Setup
  • Temperature measurements using T-lance
  • Soil Layer Combinations or Scenarios
  • Soil Characteristics
  • Experiment Procedure

Finally, the effective hydraulic conductivity of the soil column was calculated from the estimated hydraulic conductivity of different soil layers and was further used to calculate the riverbed for groundwater modeling (Chapter 5). A consistent puddle depth of h cm above the bottom column was maintained by allowing seepage through the outlet.

Table 4.1: Layer combinations of four different scenarios
Table 4.1: Layer combinations of four different scenarios

ESTIMATION OF FLUID FLUX USING HATCH AND KEERY ANALYTICAL SOLUTIONS

Hatch Amplitude Ratio (AR) and Phase Difference (PD) Method

Ar is the ratio of amplitudes of the temperature time series of the deeper sensor divided by that of the shallow sensor;. Ar and DP parameters are extracted from the temperature time series data at locations i by determining amplitude and phase for each location using nonlinear least squares fits to the data with the model equation.

Keery Amplitude Ratio (AR) and Phase Difference (PD) Method

RESULTS AND DISCUSSION

It can be observed that the fluid fluxes increased significantly with the increase in water depth, while the temperature gradient remains constant. However, it is clearly observed that change in water depth has a significant influence on fluid flux over the change in temperature gradient.

Figure 4.5: Variation of temperature profiles measured at different sensors in case of (a)  S1-A1 (b) S1-B1 (c) S1-C1 (d) S1-D1
Figure 4.5: Variation of temperature profiles measured at different sensors in case of (a) S1-A1 (b) S1-B1 (c) S1-C1 (d) S1-D1

It can be seen that increasing the temperature gradient slightly increased the fluid fluxes while the pond depth remains constant. In S2, it was also found that fluid fluxes increased significantly with increasing pond depth, while the temperature gradient remained constant.

It can be seen that increasing the temperature gradient slightly increased the fluid fluxes while the pond depth remains constant. It can be seen that the fluid fluxes increased significantly with the increase in pond depth, while the temperature gradient remains constant, similar to S1 and S2.

The time required to reach the required temperature gradient (2 °C) on the T2 sensor for case S4-B1 is about 45 minutes and this value is less for case S4-A1 (35 minutes). It can be observed that fluid fluxes increased significantly with increasing pond depth, while the temperature gradient remained constant, similar to S1, S2 and S3.

INTER-COMPARISON OF FLUID FLUXES OF DIFFERENT SCENARIOS

From this mutual comparison of liquid fluids it is understood that if highly permeable soils exist at the lower layer, the influence of this soil cannot be seen in upper layers and if less permeable exists at the lower layer, highly significant influence is seen can be on liquid liquids in upper layers.

STATISTICAL ANALYSIS OF FLUID FLUXES OF DIFFERENT SCENARIOS

Scenario Layer Pond Depth Significant Levels Mean Flux Value (m/day) Temperature Gradient Significant Levels Mean Flux Value (m/day).

Table 4.21: The significances of the ponding depth and temperature gradient on fluid flux
Table 4.21: The significances of the ponding depth and temperature gradient on fluid flux

VARIATION OF EFFECTIVE HYDRAULIC CONDUCTIVITY

Variations of Keff versus pond depth and temperature gradient of scenario 1 are shown in Figure 4.21(a). At the temperature gradient of 4°C also, there is not much change in Keff m/day) with increasing pond depth.

Table 4.23: 10, 50 and 90 percentile of Effective Hydraulic Conductivity (Keff) of stratified  soil for different cases of four different scenarios
Table 4.23: 10, 50 and 90 percentile of Effective Hydraulic Conductivity (Keff) of stratified soil for different cases of four different scenarios

CONCLUSIONS

The influence of water depth and temperature gradient on fluid flux was analyzed using ANOVA (TukeyKramer HSD test at P ≤ 0.05) by considering different cases viz. in all four scenarios followed Gaussian distribution and the influence of water depth and temperature gradient on Keff.

INTRODUCTION

While numerical modeling approaches have been used to quantify the exchange flow between river and aquifer on a larger scale [Werner et al., 2006;. In this chapter, the study focused on the use of high-resolution remote sensing inputs (evapotranspiration) and surface water hydrological model inputs (recharge) together with riverbed parameters (riverbed hydraulic conductivity, width and thickness) to develop groundwater models for quantification of sptaio transient river-aquifer interaction exchange fluxes along the Kosi River, India.

STUDY AREA

To quantify these interactions, groundwater models need accurate inputs (recharge and evapotranspiration) and parameters (conductivity, thickness and width of river bed) [Brunner et al., 2017].

DATA USED

METHODOLOGY

These Keff values ​​were used together with riverbed width and riverbed thickness to calculate riverbed conductivity for four different scenarios (Scenario 1 (S1), Scenario 2 (S2), Scenario 3 (S3) and Scenario 4 (S4)) discussed in the previous section, to calculate. (4.14). In both the cases of groundwater flow modeling, the simulations were performed by including these calculated riverbed conductivity values ​​from each scenario.

Figure 5.2: Methodology for studying river-aquifer interaction of the Kosi River with  different input dataset
Figure 5.2: Methodology for studying river-aquifer interaction of the Kosi River with different input dataset

SUB-SURFACE HYDROLOGICAL MODELLING USING MODFLOW

Governing Equations used in MODFLOW

W is the volumetric flux per volume unit representing sources and/or sinks of water (T-1), Ss is the specific storage of the porous material (L-1). CRIVnb is the hydraulic conductivity of the river-aquifer interaction (L2T-1), HRIVnb is the water level in the river (L).

GROUNDWATER FLOW MODELLING FOR KOSI RIVER BASIN

As part of the conceptual model building process, a solid model (the stratigraphy of a site was modeled as a set of solids) was generated using drill cross section and topography data incorporating aquifer properties such as porosity, specific storage and hydraulic conductivities of different layers. Detailed information about the fence diagram for the study area can be seen in Figure C.1 (Appendix C).

Figure 5.3: (a) Borehole cross-section (b) Fence diagram of the study area
Figure 5.3: (a) Borehole cross-section (b) Fence diagram of the study area

RESULTS AND DISCUSSION

Groundwater Flow Modelling with SWAT Model Recharge

During the pre-monsoon Rabi season (January), the simulated groundwater levels varied between the ranges of m, while the observed groundwater levels varied in the range of m. However, during the pre-monsoon period (April), the simulated groundwater levels varied between m and the observed groundwater levels in the range of m.

Figure 5.4: Observed and simulated groundwater level hydrograph variations at Supaul  well station during (a) calibration period (b) validation period; scatter plot between  observed and simulated groundwater levels during (c) calibration period (d) valida
Figure 5.4: Observed and simulated groundwater level hydrograph variations at Supaul well station during (a) calibration period (b) validation period; scatter plot between observed and simulated groundwater levels during (c) calibration period (d) valida

Groundwater Flow Modelling with SWB Method Recharge

Similar to the observations found during the monsoon period, the simulated groundwater levels (varied between m) during the post-monsoon Kharif (November) are found to have a close match with observed groundwater levels (varied between m). During the pre-monsoon Rabi season (January), the simulated groundwater levels varied in the range of m, whereas the observed groundwater levels are noted.

River-Aquifer Exchange Flux

This influence of topography on river-aquifer exchange flow from Kosi barrage (upstream) to the point of conference with Ganga river (downstream) can be in different zones. Note: River-aquifer exchange flux was calculated using SWB recharge (case II) and river bed conductance calculated with Keff-10, Keff-50 and Keff-90 values ​​from Scenario 1 (S1) and Scenario 3 (S3) .

Figure 5.8: Spatio-temporal variations of River-Aquifer exchange flux along Kosi river  reach (upstream to downstream) obtained using MODFLOW model with K eff-10  value of
Figure 5.8: Spatio-temporal variations of River-Aquifer exchange flux along Kosi river reach (upstream to downstream) obtained using MODFLOW model with K eff-10 value of

CONCLUSIONS

RIVER-AQUIFER INTERACTION. 5) The results obtained in case II modeling with different riverbed conductivity values ​​indicate that the river-aquifer interactions are highly sensitive to the riverbed conductivity with different soil layers. While these interactions appear to be less sensitive to the variations in river bed values ​​(percentiles) for a soil layer.

SUMMARY

Estimation of Groundwater Recharge

But both methods were unable to capture the wet and dry year impacts on groundwater recharge. e) The surface water hydrologic model (SWAT) is calibrated and validated with observed monthly discharge time series to obtain monthly groundwater recharge at the subbasin scale. Groundwater delays and shallow groundwater storage were found to be the most sensitive calibration parameters. f) The SWAT model also over-predicted recharge and was also unable to capture wet and dry year effects on groundwater recharge due to under-prediction of simulated actual evaporation (38% of observed AET). g) SWB method (in which high-resolution remote sensing-based satellite data sets such as precipitation, actual (ground-validated) evaporation, and soil moisture along with runoff obtained from the calibrated SWAT model) improved monthly groundwater recharge estimates and also captured moisture. and the effects of the dry year on groundwater recharge in the study area.

Estimation of Fluid Flux and Hydraulic Conductivity

The effective hydraulic conductivities (Keff) calculated using the hydraulic conductivities (estimated from fluid fluxes) of the different soil layers in the four scenarios followed a Gaussian normal probability distribution, and the influence of pond depth and temperature gradient on Keff was put re was not important. However, the influence of the temperature gradient was observed to be slightly greater compared to the pond depth.

Assessment of River-Aquifer Interaction

It is observed that the river always loses water to the aquifer (as inflow) in Zone I (80 km upstream) and the river mostly receives water from the aquifer (as effluent) in Zone III (40 km upstream). Third, upstream, the river always loses water to the aquifer and mainly receives water from the downstream aquifer during wet and dry years, which indicates the significant influence of topography on the river-aquifer exchange flux.

Limitations of the Study

Also, the influence of river bed conductivity on the river-aquifer interaction process was assessed by incorporating different bed conductivities (calculated using the Keff values ​​of the different soil combinations considered in the sandstone experiments) into the groundwater modelling. However, the simulated groundwater levels in SWB-based recharge groundwater modeling were found to be in better agreement with observed groundwater levels and also captured the effects of wet and dry years.

FUTURE SCOPE

In the sandbox experiments, representative soil samples of the Kosi Basin are used to estimate the fluid flux and riverbed conductivity.

DECISION SUPPORT SYSTEM OF THE STUDY

From streambed temperature measurements to spatio-temporal flux quantification: using the LPML method to study groundwater-surface water interaction. Characterization of groundwater-surface water interaction using field measurements and numerical modelling: a case study of the Ruataniwha Basin, Hawke's Bay, New Zealand.

Gambar

Figure 1.1: General Conditions for Gaining and Losing Streams in an Aquifer, after Winter  et al
Figure 2.1: Scheme for measuring temperature profiles in the riverbed of the Aa with the T- T-stick instrument, after Anibas et al
Figure 3.2: Methodology for monthly groundwater estimation at each sub-basin of Kosi Input Data for WTF
Figure 3.3: 12-month SPI Index for sub-basin (a) 11, (b) 14, (c) 16 and (d) whole study area -3
+7

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