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Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012 www.hydrol-earth-syst-sci.net/16/1667/2012/ doi:10.5194/hess-16-1667-2012 © Author(s) 2012. CC Attribution 3.0 License. Hydrology and Earth System Sciences Parameterization and quantification of recharge in crystalline fractured bedrocks in Galicia-Costa (NW Spain) J. R. Raposo1, J. Molinero2, and J. Dafonte1 1Escola Polit´ ecnica Superior, University of Santiago de Compostela, Campus Universitario s/n, 27002 Lugo, Spain 2Amphos XXI, Passeig de Garcia i Faria, 49–51, 1o-1a, 08019 Barcelona, Spain Correspondence to: J. R. Raposo ([email protected]) Received: 20 January 2012 – Published in Hydrol. Earth Syst. Sci. Discuss.: 13 February 2012 Revised: 18 May 2012 – Accepted: 22 May 2012 – Published: 15 June 2012 Abstract. Quantifying groundwater recharge in crystalline rocks presents great difficulties due to the high heterogeneity of the underground medium (mainly, due to heterogeneity in fracture network, which determines hydraulic parameters of the bedrock like hydraulic conductivity or effective porosity). Traditionally these rocks have been considered to have very low permeability, and their groundwater resources have usually been neglected; however, they can be of local importance when the bedrock presents a net of well-developed fractures. The current European Water Framework Directive requires an efficient management of all groundwater resources; this begins with a proper knowledge of the aquifer and accurate recharge estimation. In this study, an assessment of groundwater resources in the Spanish hydrologic district of Galicia-Costa, dominated by granitic and metasedimentary rocks, was carried out. A water-balance modeling approach was used for estimating recharge rates in nine pilot catchments representatives of both geologic materials. These results were cross-validated with an independent technique, i.e. the chloride mass balance (CMB). A relation among groundwater recharge and annual precipitation according to two different logistic curves was found for both granites and metasedimentary rocks, thus allowing the parameterization of recharge by means of only a few hydrogeological parameters. Total groundwater resources in Galicia-Costa were estimated to be 4427hm3yr−1. An analysis of spatial and temporal variability of recharge was also carried out. 1 Introduction Groundwater is an important source of potable drinking water. Worldwide 50% of the municipal water supplies come from groundwater. In general, groundwater is particularly important as a source of drinking water for rural and dispersed populations (Forn´ es et al., 2005). Since the 1950s and due to advances in drilling technology, groundwater use has experienced a remarkable growth, primarily as a result of the initiatives taken by thousands of individual users, farmers and small municipalities. The public sector has rarely participated in the planning, administration or control of these developments (Hernandez-Mora et al., 2001). It is significant that, in spite of its importance, groundwater continues to be a largely misunderstood and often neglected resource. In fact, some southern European countries lack good groundwater quality and quantity monitoring systems (Hernandez-Mora et al., 2001). If the prevailing anarchy continues, serious problems may appear in the mid or long-term. Some problems related to water table depletion, groundwater quality degradation, land subsidence, or ecological impacts on aquatic ecosystems are already well documented (Llamas and Mart´ ınez-Santos, 2005). Groundwater depletion is especially problematic in shallow aquifers where the drying up of shallow wells can directly occur; this mainly affects the water supply of people with less resources. Subsequent to the approval of the European Water Framework Directive (WFD), water agencies are required to reach a good quantitative and qualitative state of conservation for all groundwater and surface water bodies (European Commission, 2000). For this aim, an initial characterization and knowledge of actual renewable resources is needed, Published by Copernicus Publications on behalf of the European Geosciences Union.
1668 J. R. Raposo et al.: Parameterization and quantification of recharge including groundwater resources. Quantification of the rate of groundwater recharge is a basic prerequisite for efficient groundwater resource management. However, the rate of aquifer recharge is one of the most difficult components to measure when evaluating ground water resources (Sophocleous, 1991). For this reason, the development of new river basin management plans in accordance with the requirements of the WFD is a challenge for European water agencies. The hydrologic district of Galicia-Costa is one of the 16 districts in which the Spanish Water Administration is divided. It covers all the watersheds completely located inside the Autonomous Region of Galicia (NW of Spain). In this district more than one quarter of the total population use groundwater resources through private water supply facilities, especially in the rural areas (Romay and Ga˜ nete, 2007). This use of groundwater occurs on the fringes of the public water supply by means of individual or communal private wells and spring water collecting. According to the Spanish Geologic Survey (IGME), there are more than 300000 wells in Galicia (Navarro Alvargonz´ alez et al., 1993). All of these groundwater abstractions contrast with the minimal knowledge and study of the groundwater in Galicia. The granitic and metamorphic rocks that dominate the area of Galicia-Costa have traditionally been considered almost impervious or to have very low permeability, and their groundwater resources have usually been neglected in planning and water management. However, groundwater can become an important and volumetrically significant water store when the weathering and fracturing of the bedrock develop shallow aquifers (Neal and Kirchner, 2000). Several studies using various methodologies (waterbalance, chloride mass balance, flow hydrograph decomposition) in Northern Portugal (a region geologically and climatically similar to GaliciaCosta) estimate the groundwater recharge range to be 5% to 31% of precipitation (Alenco˜ ao et al., 2000; Lima and Silva, 1995; Martins Carbalho et al., 2000; Pereira, 2000). The few studies carried out in Galicia show that although the groundwater recharge rate is low, it is not negligible, especiallytaking into account thehigh precipitation ratein this region (900–2500mmyr−1). In a site study on granitic terrains the recharge was estimated to be 8.8% of the annual precipitation using a water balance model (Samper et al., 1997, 1999; Soriano and Samper, 2000). Using the same methodology, Raposo et al. (2010) estimates an average recharge at 13.6% of annual precipitation in five granitic catchments in Galicia-Costa. This wide range of recharge rates makes it difficult to carry out a regional characterization and quantification of groundwater resources. A new approach is needed to propose a regional recharge rate, different from the classical linear relationship of recharge-precipitation. Besides in the neighboring North Portugal, aquifers with similar characteristics to Galician ones (developed on fractured crystalline bedrocks) are relatively frequent in Atlantic Europe: they are found in the Armorican and Central Massifs of France, Scotland, Wales and Cornwall (UK), Ireland and Scandinavia, (Environment Agency, 2005; Wendland et al., 2008; Knutsson, 2008; Robins, 2009; Banks et al., 2010). These regions are generally characterized by high precipitation, temperate-cold climatic conditions and a traditional use of shallow groundwater. Recharge rate estimations in crystalline rock areas in Brittany, Scotland, Wales and the Channel Islands range between 15.4% and 40% of the precipitation (Robins and Smedley, 1998; Robins and Misstear, 2000; McCartney and HoughtonCarr, 1998; Robins et al., 2002; Church, 2004; Rouxel et al., 2011). Estimations in the Bohemian Massif are more than 20% of the mean annual precipitation (Kr´ asn´ y, 2002). Crystalline rock aquifers are also exploited widely in tropical climates (Africa and India). There, however, the hydrogeological conditions are very different. These rocks are deeply weathered and rainfall recharge may be scarce. Granitic-gneissic complexes in southern India have a natural recharge rate of 3–15% of precipitation, partially because of the adverse hydrometeorological factors (Sukhija et al., 1996; Massuel et al., 2007). Similarly, estimations of groundwater recharge of shallow aquifer on crystalline rocks in West Africa are 5–12% of precipitation (Martin and van de Giesen, 2005; Fou´ ep´ e Takounjou et al., 2010). An accurate characterization of aquifer recharge is crucial for efficient groundwater resource management. In addition, recent droughts in Galicia have highlighted the vulnerability of Galician groundwater resources due to variations in recharge, and have also emphasized the need for reliable estimates of groundwater recharge. The first attempt of a global estimation of groundwater resources in Galicia (Xunta de Galicia, 1991) established a criterion based on theoretical infiltration indexes for different terrains. The total renewable resources were estimated at 2000hm3yr−1for all of Galicia. Using the hydrological model SIMPA, Estrela et al. (1999) elevated this estimation to 2234hm3yr−1in Galicia-Costa only, which represents an average groundwater recharge of 18% of precipitation. The last study on this topic (Xunta de Galicia, 2011) highlighted the large uncertainty in the process of recharge quantification in Galicia-Costa due to the high heterogeneity of the medium, and used three different methodologies to estimate the renewable resources to be between a range of 3023 and 3689hm3yr−1. Groundwater recharge to shallow unconfined aquifers is complex and is dependent upon the occurrence, intensity, and duration of precipitation, temperature, humidity and wind velocity, as well as the characteristics and thickness of the soil and rock above the water table, the surface topography, vegetation, and land use (Memon, 1995). Groundwater recharge shows significant spatial and temporal variability as a consequence of variations in climatic conditions, land use, irrigation and hydrogeological heterogeneity (Sharma, 1989). The heterogenic hydrogeological characteristics of Galicia-Costa (mainly due to the variable fracturing degree of the bedrock) require a different approach for recharge Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012 www.hydrol-earth-syst-sci.net/16/1667/2012/
J. R. Raposo et al.: Parameterization and quantification of recharge 1669 quantification and a more comprehensive study to take this variability into account. Groundwater recharge can be quantified by different methods addressed at different hydrological zones to evaluate different timing of recharge, from potential values in the soil to some-delayed and smoothed net estimates in the saturated zone. Some approaches for recharge calculation are the water-table fluctuation method, seepage meters, lysimeters, isotopes, chloride mass balance (CMB) and different modeling approaches. Each technique has advantages and disadvantages, and choosing the appropriate method for a particular site and study is often difficult. Selection must be made based on different considerations: space/time scale factors, range, and the reliability of recharge estimates based on different techniques (Scanlon et al., 2002). Uncertainties in each approach to estimating recharge underscore the need for the application of multiple techniques to increase the reliability of recharge estimates (Scanlon et al., 2002). Ideally, as many different approaches as possible should be used to estimate recharge. In this study, two independent methodologies were applied. Firstly, a hydrological model, based on watertable fluctuations and water-budget calculations using both surface-water and groundwater inputs, was used to estimate groundwater recharge to shallow aquifers. This hydrological model was applied to 9 small-size catchments ranged from 0.23 to 26.26km2representatives of the main geologies and climates existing in the Galicia-Costa district. Subsequently, a tracer technique (CMB) was used in order to cross-validate the results obtained by the principal methodology. The results obtained for these pilot catchments were finally extrapolated to the whole district by means of a GIS tool to assess the groundwater in Galicia-Costa. Extrapolation was carried out according to geological and climatic criteria. Both water balance models and CMB are proper methods for a watershed or regional approach (Flint et al., 2002). While CMB presents the advantage of being a simple concept with few parameters needed, it also has several limitations such as assumptions not completely valid for fractured rocks or the high variability of Cl−deposition rate with time; these limitations increase the uncertainties of its results, for this reason CMB results are used only to compare with water balance model results. In contrast, limitations of water balance models, as equivalence of shallow infiltration and recharge (Flint et al., 2002), can be easily assumed for shallow aquifers present on fractured bedrock, while strengths as spatial and temporal distributions of recharge are desirable capabilities of the modeling approach. Furthermore, where land uses and soil types are relatively uniform and limited data determines the choice of model, simple models provide a reasonable basis for long-term recharge estimates at the catchment scale compared to complex distributed models (Bradford et al., 2002). There are two major objectives in this study: first to quantify groundwater recharge in the two main geologies present in Galicia-Costa (granites and metasedimentary rocks) by using two different techniques, their comparison and the sensitivity and uncertainty analysis of the estimates; secondly, to globally assess the groundwater resources in GaliciaCosta by means of parameterization of recharge and its GISsupported extrapolation as well as the analysis of the spatial and temporal variability of the resource. 2 Description of the study area The Galicia-Costa hydrologic district is located on the North West coast of Spain (Fig. 1). It contains all of the watersheds entirely located inside the Autonomous Region of Galicia and extends over 13072km2, where more than 2000000 people are settled. This means 44% of the Galician territory and 75% of its population. Due to the existence of many smallaquifers developed onfractured and weatheredbedrock throughout the district and the difficulty of individually characterizing each separate aquifer, an aggregate approach was required for the study of the Galician hydrogeology. Accordingly, the whole territory was considered as a continuous groundwater body that must be protected. For a management purpose, the Galician Water Administration (Augas de Galicia)defined 18 groundwater bodies followinggeographic and topographic criteria rather than geologic criteria. The boundaries of each groundwater body coincide with the linked river watershed (Xunta de Galicia, 2003). These groundwater bodies really are the sum of a number of small disconnected aquifers. The main sources of the high recharge heterogeneity existing in Galicia-Costa are the different geology, the bedrock fracturing degree and the hydroclimatological conditions. From a geological standpoint, Galicia-Costa can be divided into two main blocks (IGME, 2004): granitic rocks occupy approximately 38% of the area, and metamorphic rocks (mainly slates, schist and gneisses) occupy 54% of the total area (the remaining area corresponds to water bodies, quaternary deposits and a minimal area of limestone). Both groups of rocks have traditionally been considered to have very low permeability. However, they are frequently highly fractured and weathered, thus allowing the storage of a considerable volume of water in the secondary porosity. As shown in Fig. 1, the bedrock presents a vast net of faults and fractures. Some areas are especially fractured (e.g. northern quartzites), while other rock units are basically fresh (e.g. the Ordes Complex in central Galicia). The weathering front in crystalline rocks is not continuous and the thickness of the regolith differs from place to place. Generally, in lowland areas, valleys and highly fractured areas, the weathering depth varies from 5 to 20m (Molinero Huguet et al., 1998; Wilson, 1998; Sequeira Braga et al., 2002); while in mountain and hilly areas, the superficial weathering cover is very thin (<3m) (Samper et al., 2006). Similarly, the depth of fracturing crystalline rocks www.hydrol-earth-syst-sci.net/16/1667/2012/ Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012
1670 J. R. Raposo et al.: Parameterization and quantification of recharge Fig. 1. Location of the hydrologic district of Galicia-Costa in the Spanish hydraulic division, the study catchments and geological map (elaborated from GEODE geological map; IGME, 2004). varies significantly from site to site depending on the tectonic history of the rock. In a granitic site, Molinero Huguet et al. (1998) limit the rock with a high density of fractures to a depth of lower than 50m, whereas geophysical surveys in a schistose site reported depths of fractured rock within a range of 30 to 100m (Dafonte and Raposo, 2009). From the coast line to the mountainous inland in GaliciaCosta (Galician Dorsal) there is also a high gradient of temperatures, evapotranspiration and precipitation (900– 2500mmyr−1). Because the Galician aquifers are highly rain-recharge dependent and the residence time of the water in these aquifers is very short (Soriano and Samper, 2000; Samper, 2003; Raposo et al., 2010), climate conditions are relevant in the determination of the amount of recharge. Land cover in Galicia-Costa is characterized by forest and grassland mixed mosaics, with scattered small cultivation plots. Agriculture is mainly rain fed, therefore effects of irrigation on recharge can be neglected. In order to characterize the aquifers in Galicia-Costa, nine lumped hydrological models were performed in small-size basins (0.23–26.26km2). The different lumped models cover granitic, quartzite and metasedimentary rocks, in both coastal and inland areas, thus the different recharge rates in each condition can be analyzed. 3 Hydrological model Visual Balan v2.0 (Samper et al., 2005) is a water balance model for the simultaneous modeling of daily water balances in the soil, in the unsaturated zone and in the aquifer that takes into account the main processes of water flow in underground media. Parameter optimization is conducted by calibrating against multiple targets, such as groundwater levels and stream flow rates. Inclusion of both surface water and groundwater as input data provides a framework that can be used to check continuity and better constrain model parameters and thus provides more reliable results than obtained only from surface-water data. Visual Balan v2.0 is a lumped model and provides a single recharge estimate for the entire catchment, thus it can only be applied to small catchments and requires upscaling in order to cover an entire hydrologic district. On the other hand, small-scale applications allow more precise methods to be used to measure or estimate individual parameters of the water balance equation (Healy et al., 1989). Visual Balan has proven reliable and robust when reproducing measured values of prolonged monitoring tasks that were carried out in several catchments of NW Spain (Mart´ ınez et al., 2006; Raposo et al., 2010; Samper et al., 1997, 1999; Sena and Molinero, 2009; Soriano and Samper, 2000), and for recharge evaluation in other regions of Spain and Latin America (Candela et al., 2009; Carrica, 2004; Casta˜ neda and Garc´ ıa-Vera, 2008; Espinha-Marques et al., 2011; Garcia-Santos and Marzol; 2005; Jim´ enez-Mart´ ınez et al., 2010; Samper and Pisani, 2009; Weinzettel et al., 2002). This model presents the advantages of using data that can be easily measured or estimated with reasonable accuracy (Jim´ enez-Mart´ ınez et al., 2010). Unknown parameters are calibrated by comparing computed stream flows and/or piezometric heads to measured data. The main input variables are daily temperature, precipitation, wind velocity, sunshine duration, relative humidity, and underground media parameters (i.e., soil thickness, porosity, field capacity, wilting point, hydraulic conductivity, curve number and recession and storage coefficients). The outputs of the model are the water balance components (runoff, interflow, vegetal interception, ETaand groundwater recharge) and the modeled groundwater levels and/or stream discharge rates. According to Samper et al. (2005) there are three different regions in underground media: (1) the edaphic soil, where flow is mainly vertical and there is infiltration of rainfall and irrigation water, as well as evaporation and transpiration processes, etc.; (2) the unsaturated or vadose zone, where vertical (percolation) and horizontal flows (interflow) coexist; and (3) the aquifer, or saturated zone, that may have discharge flows such as springs and streams. Figure 2 shows the conceptual model for water flow between these three components. Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012 www.hydrol-earth-syst-sci.net/16/1667/2012/
J. R. Raposo et al.: Parameterization and quantification of recharge 1671 Fig. 2. Main components of water balance considered under the framework of the computer program Visual Balan (Samper et al., 2005). 3.1 Soil water balance component The water balance in soil is represented by P+Ir−In−Es−ETa−Pe=1θ (1) wherePrepresents precipitation, Iris irrigation,Inis canopy interception, Esis runoff, ETarepresents the actual evapotranspiration, Peis potential recharge to the vadose zone and 1θ is the variation of soil water storage. Each component is expressed as cumulative water volume per surface unit during a time interval 1t (in this study 1t equals one day, and the unit is mm). Because there are no significant irrigated areas, the present study considered daily precipitation as the only inflow of water in the balance. Further, this approach assumes a sequential model simulation for interception, runoff, evapotranspiration and the recharge process. Canopy interception (In) is the fraction of precipitation intercepted by vegetation (e.g. leaves, branches, stems and trunks). It was derived from Horton’s (1919) empirical formula that describes a linear relationship between intercepted volume (In)and total precipitation on vegetation (Pd)in a rainfall event: In=Sd+γ×Pdif Pd>Sd 1−γ In=Pdif Pd≤Sd 1−γ(2) where Sdand γare empirical parameters related to the type of vegetation and plant height. The surface runoff estimation (Es)is derived from the curve number method (Soil Conservation Service, 1986), which is based on the relations between water losses and precipitation. Before runoff occurs, a precipitation threshold (Po)due to interception, infiltration and superficial storage reduces the precipitation available for runoff to P−Po.Po can be empirically obtained as a function of tabulated values of curve number and Esis calculated according to Es=(P−Po)2 P+4Po(3) Potential evapotranspiration (ETP) can be calculated by the hydrological model using different methods. The FAO Penman-Monteith method (Allen et al., 1998) was chosen for this study because it is the method which provides the most reliable estimations in all regions and climates. A relevant step for recharge estimation is an accurate determination of actual evapotranspiration (ETa), since it can be significantly below ETP for long periods of time during the dry season. The Penman-Grindley method (Samper et al., 2005) was used to relate ETawith ETP. The relation varies depending on whether the soil water deficit (θswd)is higher than a threshold value (CRPG): ETa=W+CEPG×(ETP−W)if θswd>CRPG ETa=ETP if θswd<CRPG (4) In the above equation, Wrepresents the input water (available water), θswd =θfc −θ, where θfc is the soil water content at field capacity and θthe current soil-water content, CEPG is a factor between 0 and 1, and CRPG constitutes the hydric deficit limit value and ranges between 0 and field capacity minus soil water content at wilting point (θfc −θwp). All parameters are expressed as equivalent height of water (mm) during a time interval 1t. The diffuse potential recharge to the vadose zone (Pe)was computed by the following logistic function (Samper et al., 2005). It assumes that the soil is homogeneous and isotropic and that there is no direct recharge through soil cracks and preferential flow pathways: Pe=Kvs 1+βe−θ α (5) where Kvs is the soil vertical hydraulic conductivity in mmday−1, given that α=(8s−θfc)/4 and β=e(2+θfc α). 3.2 Vadose zone water balance component Potential recharge (Pe)constitutes the only entry of water to the vadose zone from the edaphic soil zone, while outputs of water can occur horizontally as interflow (Qh)and vertically as percolation to the aquifer (Qp), according to the following expressions: Qh=αh×Vh(6) www.hydrol-earth-syst-sci.net/16/1667/2012/ Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012
1672 J. R. Raposo et al.: Parameterization and quantification of recharge Qp=Kvv +αp×Vh(7) where Vhis the water volume stored in the vadose zone (in mm), Kvv is the vertical hydraulic conductivity in the vadose zone (in mmday−1), αhand αpare recession coefficients for interflow and percolation (in day−1). Conceptually, interflow is related to the presence of perched aquifers in the vadose zone and αhdepends on the average terrain slope, the distance traveled by the interflow along the hillside, the horizontal hydraulic conductivity and the drainable porosity in the vadose zone; αpis related with the distance between the perched level and the regional groundwater level, the vertical hydraulic conductivity and the drainable porosity in the vadose zone. An explicit scheme (Samper et al., 2005) was applied for solving water balance in the vadose zone. 3.3 Aquifer water balance component As Visual Balan is a lumped model, water balance in the aquifer was solved by considering each catchment as a single cell, where water inputs and outputs determine the oscillation of the groundwater level at each 1t. This simplification can be assumed by taking into account the small size of pilot catchments considered in this study. The only entry of water to the aquifer from the vadose zone (that links both underground media) is the vertical percolation (Qp), while groundwater discharge (Qs)represent the only output. The aquifer balance Eq. (8) relates these inputs and outputs with the variation of the stored water volume (1Va): (Qp−Qs)1t =1V a(8) The greater the water volume stored in the aquifer, the greater the groundwater discharge is, proportionally to a discharge recession coefficient (αs): Qs=αs×1V a(9) The water volume in the aquifer (Va)and the groundwater level (h) are referred to as a base value (ho), which corresponds to a volume Vao. The water volume stored over the base value, 1Va=(Va−Vao), is related to the change of level 1h =(h−ho)through the storage coefficient of the aquifer (Sy): 1Va=Sy×1h (10) The model calculates on a daily basis the water level and the water stored volume in the aquifer; this allows a comparison between measured and simulated groundwater levels. Similarly, daily measured discharges in streams can be compared to those calculated by the model as the sum of surface runoff (Es), interflow (Qh)and groundwater discharge (Qs). 4 Chloride Mass Balance (CMB) The climatic component in groundwater chemical composition (Custodio, 1997; Murphy et al., 1996) is a function of the average chemical composition of precipitation. An accurate knowledge of this component allows explaining the presence of some ions in the groundwater and also can be used to estimate the average groundwater recharge by means of the mass balance of chemical components with a rainfall origin (Allison and Hughes, 1983; Rosenthal, 1987). The chloride ion (Cl−)is ideal to perform chemical balances because it remains inert during the recharge process (there is no significant long-term exchange with the environment) and, unlike water, it remains in the soil after evapotranspiration processes. It is also highly soluble and usually has a known marine origin. This technique was widely used, both in the vadose zone and in the saturated-zone (Cook and B¨ ohlke, 2000; Eriksson and Khunakasem, 1969; Sami and Hughes, 1996; Wood and Sanford, 1995). This study uses the CMB approach to evaluate the direct rainfall recharge, using sampling from the saturated-zone. The CMB approach spatially integrates recharge over areas upgradient from the measurement point. However, problems with extrapolating point-source data to determine spatial variability of recharge remain. For that reason the specific results obtained by this technique will be mainly used for comparison with the hydrological model results. The mass of Cl−deposition into the system is the sum of wet deposition dissolved with precipitation and dry fallout, while runoff and groundwater recharge constitute the system outputs: P×Cp =R×Caq+I×Ci(11) where Ris the average net recharge (mmyr−1); Prepresents average annual precipitation (mmyr−1); Iis the average runoff (overland and interflow); Cp is the effective average Cl−concentration in precipitation (mgl−1), including the contribution from dry fallout; Caq is the measured Cl− concentration in groundwater (mgl−1); and Ciis the average Cl−concentration in runoff and interflow (mgl−1). A zero surface runoff assumption is usually made for arid and semiarid climates, which simplifies the Eq. (11). However, although substantial surface runoff does not often occur in Galicia due to the high permeability of sandy soils, runoff can concentrate in washes or flows laterally along the soil/bedrock interface at the base of side slopes as interflow, which cannot be neglected. In humid climates the overestimation of recharge due to ignoring the chloride contribution by runoff and interflow may reach 50% of the estimation (Alcal´ a and Custodio, 2008b). Due to the lack of chloride concentration data in runoff, a concentration factor (Fc) for calculating the chloride concentration in runoff from chloride concentration in rainfall can be used. According to Prych (1998) Fc is only slightly above 1 in humid climates. In Northern Spain, Gonz´ alez-Arias et Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012 www.hydrol-earth-syst-sci.net/16/1667/2012/
J. R. Raposo et al.: Parameterization and quantification of recharge 1673 al. (2000) calculated an Fc between 1 and 2, while Alcal´ a (2005) restricted its range to between 1 and 1.5 and provided only one Fc data for Galicia-Costa equal to 1.17. Assuming a homogenous concentration factor for the entire Galicia-Costa, groundwater recharge can be calculated as the following: R=(P−I×Fc)×Cp Caq (12) This method appears to be valid for a first approximation of recharge in Galicia-Costa, as judged by its consistency with most other data sets discussed in this paper. 5 Data compilation and model setup Model calibration was based on water monitoring data obtained at discharge gauges stations and wells within the study area. There is at least one well or a gauge station at the watershed outlet for each pilot catchment (Fig. 3). Where both water data are available a more accurate calibration can be carried out. Water table data were measured in wells on a weekly basis. The most practical and most commonly used method of measuring the discharge of a stream is the velocity-area method (World Meteorological Organization, 1980). Stream water velocity was measured on a weekly basis using a mini current meter. A stage-discharge relationship was developed for each gauge station. Most of the streams were monitored with automatic water-level pressure sensors that collect data on a 10-min basis in order to calculate continuous stream discharge. Daily average stream discharges were aggregated from 10-min data. Daily precipitation, average air temperature, daily sunshine duration, relative humidity, wind speed and relationship between diurnal and nocturnal wind are the climate data required by the models. For this study, the historical climate inputs were obtained from 8 weather stations located in or close the studied catchments (Penedo do Galo, Muras, Fragavella, CIS-Ferrol, Pereiro, Mouriscade, Monte Castrove and Lourizan). All of them belong to the weather station network of Meteogalicia (Galician Meteorological Service), with the exception of the Muras weather station belonging to the University of Santiago de Compostela and placed specifically for this study. Missing data in the historical records were filled by linear correlations from the nearest complete weather stations using statistical regressions. The missing data were estimated from the data of the closest complete station, and were adjusted by the ratio of the long-term means for the whole historical series. The map of average precipitation in Galicia-Costa (Fig. 3) was built with the data from the Hydrological Plan of Galicia-Costa using 151 pluviometric stations (Xunta de Galicia, 2003). An initial value of model parameters was obtained by either field measurements (i.e., soil thickness), bibliography (i.e., hydraulic conductivity, porosity, field capacity and Fig. 3. Location of weather stations, wells and discharge gauge stations used for modeling the study catchments, and average precipitation map for Galicia-Costa built with data from Hydrological Plan of Galicia-Costa (Xunta de Galicia, 2003). wilting point) (Barral et al., 1998; L´ opez et al., 1998; PazGonz´ alez et al., 2001, 2003), tabulated data (i.e. curve number) (Soil Conservation Service, 1986) or values used for other close and similar catchments (i.e., recession and storage coefficients) (Samper et al., 1997, 1999; Soriano and Samper, 2000). 6 Model calibration and results Visual Balan includes an automated calibration procedure based on Powell’s method of multidimensional minimization (Press et al., 1989). The calibration process consists of an initial autocalibration of the most sensible parameters with a starting point of the initial range of values recommended by bibliography or used in similar catchments. Finally, a more accurate manual calibration based on knowledge of the hydrogeological behavior of the catchments was performed. There is a positive gradient between precipitation and altitude on the Southwest coast of Galicia due to a rise of precipitation induced by orographic lift, whereas a rain shadow effect is observed from the coastal mountain range to the inland areas (Carballeira et al., 1983). Due to this Foehn effect, Pereiro weather station collects a lower amount of precipitation compared to the Umia catchment, and therefore measured rainfall is not completely representative for the Umia www.hydrol-earth-syst-sci.net/16/1667/2012/ Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012
1674 J. R. Raposo et al.: Parameterization and quantification of recharge Fig. 4. Modeled versus measured flow rates in Abeleda Catchment (A) and modeled versus measured water table levels in Ferrol V Catchment (B). model. A correction factor of 1.1 was applied for correcting gauged rainfall, according to the observed precipitation gradient for this location (Fig. 3). The main parameters changed during the calibration process were: soil thickness, soil hydraulic conductivity, the percolation, interflow and aquifer recession coefficients, curve number and the aquifer storage coefficient (Table 1). However, they still remain in acceptable ranges according to bibliographic values for similar terrains in the region (Soriano and Samper, 2000; Franco Bastianelli, 2010). Visual Balan models can be calibrated using water table series, discharge series or both types of data. The calibration criterion used in each catchment is shown in Table 2. Aquifer storage coefficient is only used by the model when water table data is available (i.e., Abeleda, Ferrol IV, Ferrol V and Landro II catchments). For the remaining catchments the aquifer storage coefficient cannot be computed, because the groundwater component of the model does not use this parameter for discharge calculations. Figure 4 shows the accordance obtained for modeled versus measured flow rates and water table levels in two of the study catchments. The water level plateau in Fig. 4b corresponds with the terrain surface. Water table in Ferrol V catchment is usually close to surface. During very rainy winters (like the period from 2005–2007), the water table almost reaches the terrain surface and soil saturation and ponding occurs occasionally. When the water table reaches the terrain surface, infiltration dramatically decreases and the model forces all the new water inputs to flow as run-off. A validation process was not carried out for two reasons: firstly, a validation is not strictly necessary as no predictions are made with the model and the model is mainly used to derive the relation between recharge and precipitation; and secondly, available historical data series (of water table and discharge rates) for the studied catchments are too short, therefore, they may not be divided into two significant periods (one for calibration and other for validation). According to Winter (2001), climate, topography and the geologic framework are the three main factors in the hydrologic landscape that control water flow. Rainfall supplies the land surface with water, the soil allows the water to infiltrate into the water table, and the geologic framework provides the permeability necessary for deeper flow. If the climatic and soil conditions allow recharge to reach the water table at a rate greater than the saturated zone can transmit the recharge away, then the permeability of the geologic framework controls the recharge rate. In this situation the underground water storage backs up to the point that excess infiltration is diverted overland, thus leading to a relatively shallow water table. In regions with relatively humid climate or low topographic relief, the geologic framework controls the rate of recharge (Sanford, 2002). These are the conditions present in Galicia, with high average precipitation and thin soils with relatively high permeability, and the groundwater recharge is usually limited by the permeability and storage capacity of deep fractured bedrock. As a result of these conditions, water balance is usually dominated by interflow that flows laterally along the soil/bedrock interface. In fact, it is not possible to establish a good relationship between groundwater recharge and annual precipitation; the percentage of recharge varies in this study from 13.7% to 38.6% depending on the catchment (Table 2). The same conclusion was reached in studies carried out in similar aquifers in northern Portugal, where recharge varied widely from 1% to 44% depending on the catchment (Alenco˜ ao et al., 2000; Da Silva Lima and Oliveira da Silva, 2000; Marques da Costa, 2000; Martins Carbalho et al., 2000; Mendes Oliveira and Lobo Ferreira, 2000; Pereira, 2000). The addition of geological criteria, reflecting the significant influence of the geologic framework on groundwater recharge, is clearly necessary. The statistical criteria used to evaluate the hydrologic goodness of fit were the coefficient of determination (R2) and the model efficiency or Nash-Sutcliffe coefficient (E) (Nash and Sutcliffe, 1970). Both coefficients are highly affected by good matching records of high values. Errors in discharge measurement increase substantially during floods. As the main goal of this study is to evaluate the groundwater recharge responsible for the stream base flow, the relative Nash-Sutcliffe efficiency criteria (Erel)was also used for a more sensitive assessment during low flow conditions (Krause et al., 2005). The coefficient of determination for observed versus predicted daily stream flow in the different studied basins ranged from 0.74 to 0.98. The model Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012 www.hydrol-earth-syst-sci.net/16/1667/2012/
J. R. Raposo et al.: Parameterization and quantification of recharge 1675 Table 1. Main parameters changed during the calibration process of the hydrological model and UTM coordinates of watersheds outlets. Parameter Gafos L´ erez Abeleda Ferrol IV Ferrol V Landro I Landro II Umia Mouro Soil thickness (m) 1.43 0.65 0.65 1.61 1.50 0.60 1.61 2.02 1.10 Hydraulic conductivity (Kvs)(mmh−1) 7.20 18.18 6.84 4.41 6.84 10.01 9.49 5.06 3.54 Percolation recession coeff. (αp)(day−1)0.2476 0.2887 0.071 0.0397 0.6931 0.5915 0.2456 0.6125 0.7461 Interflow recession coeff. (αh)(day−1)0.4621 0.3151 0.271 0.287 0.6301 0.2175 0.5509 0.3587 0.5776 Aquifer recession coeff. (αs)(day−1)0.0277 0.062 0.03843 0.07749 0.0866 0.0184 0.009 0.2376 0.04067 Aquifer storage coeff. (Sy)– – 0.01302 0.002664 0.00276 – 0.0051 – – Curve number 55 55 55.2 60.3 56 55 60 40 44.15 UTM-X∗529424 557706 572784 559523 554284 611800 612608 551998 525630 UTM-Y∗4697051 4719160 4716860 4815354 4813489 4813896 4828403 4721740 4699058 Basin area (km2)26.26 6.23 9.88 2.18 0.32 3.20 0.47 6.88 3.67 Dominant geology Granites Schist Schist Granites Granites Granites/ Granites Granites Gneisses/ Quartzite Schist ∗Projected Coordinate System: WGS 1984 UTM, Zone 29◦N. efficiency ranged from 0.70 to 0.82. A better fit was obtained during low flow rates, as shown by the Relative NashSutcliffe index with a range of 0.76 to 0.87 (Table 2). In this study, two main geological blocks with different hydrogeological behavior were considered in Galicia-Costa: (a) quartzite and granitic rocks; and (b) metasedimentary rocks (slates, schists and gneisses). Although quartzite is a metamorphic rock, from a hydrogeological point of view and for the purposes of this study, it is considered to be more similar to granites due to its weathering products and high bedrock fracturing degree that favors greater water storage capacities. On the contrary, Galician schist and slates usually have closed fractures at high depth (Samper, 2003) and thus their aquifer storage capacity is filled quickly during high precipitation. When all available recharge estimations in Galicia and Northern Portugal are plotted distinguishing the hydrogeology framework (Fig. 5), a clear relationship is observed (R2>0.9). Groundwater recharge increases with precipitation according to a logistic curve, but the recharge threshold and growing rate are clearly different. The small thickness of soil usually present on schists (except in the “Ordes” Complex) favors groundwater recharge even during low rainfall, while in the same conditions the deeper soil that may form in granite terrains favors evapotranspiration. An asymptotic limit due to the aquifer storage capacity is also observed (Alenco˜ ao et al., 2000). This limit is higher in granitic and quartzitic aquifers than in metasedimentary aquifers due to the greater secondary permeability observed in granites and quartzite versus slates, schists and gneisses. Therefore, granite formations are more interesting for groundwater purposes in areas with high precipitation, while schists are better under moderate rainfall conditions. Temporal variability of groundwater recharge was obtained for the nine pilot catchments, based on the daily water balance model. Distribution of groundwater recharge throughout the year is strongly dependent on rainfall and presents only minor differences depending on the geological Fig. 5. Relationship between groundwater recharge and precipitation, depending on the geology. Filled symbols correspond with data gathered in Galicia-Costa area; other data were gathered from catchments in the nearby Northern Portugal. framework, following a similar pattern to precipitations. 74% of groundwater recharge is concentrated in the first six months of the hydrologic year, while during the summer (July, August and September) only 6.7% of the total recharge occurs (Fig. 6). The unequal temporal distribution of rainfall and groundwater recharge, in combination with the limited storage capacity of fractured bedrock aquifers (average storage coefficient equal to 0.0059) and the short residence time of groundwater in them (average recession coefficient equal to 0.066day−1and average time of semi-depletion of groundwater discharge equals to 22.85days) reduces the availability to develop this resource to supply big cities. 7 Chloride mass balance results Strong spatial variability in chloride deposition in coastal areas is one difficulty encountered in appropriately applying the CMB method. Coastal distance appears to be the most significant factor controlling chloride deposition in the study area; it can reach up to 70% of the spatial variability in chloride deposition (Guan et al., 2010). www.hydrol-earth-syst-sci.net/16/1667/2012/ Hydrol. Earth Syst. Sci., 16, 1667–1683, 2012
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