Abstract
River water quality is the outcome of multiple processes and factors, which vary spatially and temporally. In this study, the key spatial and temporal scales and the most important environmental factors explaining river water quality at these scales were analysed by generalized additive models (GAMs). Water quality was studied through total phosphorus (median = 61.9 µg l−1) and nitrogen (1388.1 µg l−1), pH (6.7) and water colour (143.3 mg Pt l−1). Environmental factors covered variables from land use/cover, climate and other landscape characteristics. The spatial scales used were the closest 50, 100, 200, 500 and 1000 m buffer zones around the river channel, in addition to the entire catchment area. Temporality was studied through the entire year and four periods, which were determined by the natural variation in discharge. In the comparison of spatial scales of environmental factors, the variation in phosphorus, nitrogen and water colour was best explained using environmental data from the broadest scale, the entire catchment. In contrast, the variation in pH was best explained using data from the closest (50 m) buffer zone, the riparian area. In modelling temporal scales, the variation in water quality variables was best explained during discharge maximum periods and when the environmental data covering the entire year were considered. Nutrients were related specifically to agriculture, water colour to lake percentage and pH to pastures. The results showed the suitability of GAMs in water quality studies.
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Introduction
Water resources and surrounding landscapes are inseparably connected, and river water quality reflects the landscape through which river flows (Allan 2004). One major landscape characteristics in a catchment area is land use/cover (hereafter land use). This strongly human-induced landscape feature has a significant role in determining water quality (e.g. Galbraith and Burns 2007; Tu 2013). However, natural landscape factors, such as soil properties (Varanka et al. 2015) and lake percentage (Varanka and Luoto 2012), in a catchment area has been seen to affect water quality. Overall, river water quality is the outcome of complex interactions of physical, biological and hydrological processes in a catchment area, which are not constant in time and space.
The relationship between stream conditions and landscape characteristics is considered scale-dependent (Allan 2004). Furthermore, surface water quality is subject to substantial spatial and temporal variability (Miller et al. 2014) together with processes affecting water quality. For example, seasonal variability in soil hydraulic and hydrological properties has been observed (Bormann and Klaassen 2008). The ability of vegetation to retain water and uptake nutrients varies in different seasons (Bonan and Shugart 1989) as well as the capacity of soil to infiltrate water (Horton 1945). Moreover, precipitation and evapotranspiration change through the year. These influence surface runoff, which is an essential factor affecting discharge (Winter 2001) and water quality (e.g. Withers and Jarvie 2008; Toivonen et al. 2013). In addition, in cold climate areas, precipitation falls as snow; soil and surface waters freeze during winter time, which influences hydrological processes (e.g. Korhonen 2007; Valtanen et al. 2014).
Water quality is not constant through the river (e.g. Chang 2008; Evans et al. 2014) as landscape characteristics and pollution sources vary spatially. Land use, especially agriculture (e.g. Evans et al. 2014), is a major cause of negative changes in water quality. Commonly, agriculture is located along the river channel. Therefore, effective water protection and management requires knowledge about the factors that are affecting water quality at different spatial scales. Conclusions about the most important spatial scales in relation to water quality vary. Some have concluded that the entire catchment determinates water quality the most (e.g. Sliva and Williams 2001), while others have found out that the conditions of the area close to river channel largely explain water quality (Chang 2008; Roberts and Prince 2010). In addition, riparian zone management has become a common application in watershed management (Allan et al. 1997) as riparian area represents a transition zone between terrestrial and aquatic ecosystems (Luke et al. 2007). The riparian area has an essential role in nutrient and energy flux between these two ecosystems (Naiman and Décamps 1997; McClain et al. 2003), and therefore, its relationship with surface water is significant (Naiman and Décamps 1997). Processes operating in the riparian zone have significant impact on water quality in receiving water systems (e.g. Smart et al. 2001; Dosskey et al. 2010). Therefore, if the riparian zone is determining river water quality, knowledge about this is important.
By combining spatial perspective with temporality, it is possible to achieve specific information about the relationship between water quality and landscape characteristics, which is essential for protecting and managing surface water resources. We applied generalized linear models (GAMs) to explore these complex relationships. GAM is an advanced statistical regression method, a semi-parametric extension of generalized linear model (GLM) (Wood 2006). Although GAM is considered more flexible than traditional least square regression methods (Wood and Augustin 2002; Hjort and Luoto 2013), it is rarely used in water quality studies. More precisely, the goal of this study was to explore at which spatial and temporal scales variation in water quality is best explained using catchment’s environmental characteristics. In addition, we studied which environmental variables are the best determinants of water quality in boreal rivers at different spatial and temporal scales. This was done by developing GAMs for 32 rivers in Finland, northern Europe, with comprehensive water quality and environmental data.
Study area
The study area is located in Finland, northern Europe, between 60° and 68°N latitudes. The area covers over half of Finland’s land area, and it is comprised of 32 rivers and their catchments (Fig. 1). The studied rivers flow into the Gulf of Bothnia and the Gulf of Finland in the Baltic Sea. The relief in the study area is mostly rather flat, and mean elevation is about 100 m above sea level. The bedrock is a part of the Fennoscandian shield. It is mostly acid and comprised of plutonic rocks and metamorphic schists and gneisses. The most common surficial ground material (soil) in the study area is till, followed by peat and clayish deposits.
According to Köppen–Geiger climate classification, Finland has snow climate, which is fully humid (=Df). There is no dry season, and temperature minimum is −3 °C or lower (Kottek et al. 2006). Decreasing mean annual air temperature (from ca. 5 to −2 °C between 1981 and 2010) and precipitation (from ca. 750 to 450 mm) from the south-western coast to northern Finland characterize this boreal climate (Pirinen et al. 2012). Precipitation is mainly stored in snow cover in winter (Korhonen and Kuusisto 2010), and surface waters are ice-covered approximately from November to April (Korhonen and Haavanlammi 2012). Snow melting and the breaking up of ice in April or in May can cause significant floods. At the same time, discharge is usually at its highest due snow melting and frozen soil. Lowest discharge values are usually measured in summer and late winter.
Biogeographically, the study area is located in the boreal vegetation zone. Forests cover over half of the study area and are mainly coniferous. Mires are concentric bogs in the south and aapa mires in the middle and northern parts of the study area (Atlas of Finland 1988). Agriculture covers approximately one-fifth of the area studied. Urban areas are concentrated in the largest cities in the southern part of Finland. Maps with examples of catchments characteristics are provided in “Appendix”.
Materials and methods
Study variables
Water quality was studied through total phosphorus (P), total nitrogen (N), pH and water colour (CO) (Table 1). These physico–chemical variables were selected to the study because they are commonly used in water quality research (e.g. Galbraith and Burns 2007) and central water quality parameters in the study area. The water quality data were gathered from the Finnish Environment Institute’s (SYKE) database called Hertta (Finnish Environment Institute 2016). Water samples were taken and analysed by the experts from the laboratories of the Finnish Environmental Authorities or from other accredited laboratories. Certification of sampling personnel and accredited analytical methods produce reliable and comparable data. Accreditation and certification are based on international standards (Finnish Accreditation Service 2016). Water samples were taken over 8100 times in all seasons during the years 2000–2012 from 32 rivers. Most of the sampling sites are located close to the river outlet to the sea (Fig. 1). Taking into account the geographical and temporal coverage of the data and the fact that developing analytics and updating method standards are ongoing processes, it is not possible to give detailed description about the analytical methods used in the laboratories. However, the water quality data were skewed and the amount of samplings in different season varied. Therefore, median values from the water quality variables were chosen instead of mean values. Median values for each river, which were used in the analysis, were calculated directly for the study periods.
The environmental variables used in this study consist of land use, climate and other landscape characteristics (Table 1). All environmental variables, except discharge, were prepared using tools for spatial analyst in ArcGIS 10.2.1 for Desktop (Esri Corp., Redlands, CA, USA). The discharge data were derived from the Hertta-database. As mean is officially used measure of discharge in Finland (Korhonen and Haavanlammi 2012), annual and monthly means of discharge at each observation site were used in the analyses (Fig. 1). Land use variables and lake area in the river catchments as percentage were derived from Finnish Corine Land Cover (CLC) 2006 using the Zonal area function. Mean basin slope as degrees was derived from a digital elevation model (DEM) from the National Land Survey of Finland, and it was defined using Slope and Zonal Statistics as table functions. Climate variables, mean (annual) precipitation and temperature, and mean NDVI (normalized difference vegetation index) were calculated by the Zonal statistics as Table function. The climate data were downscaled from the original 1 km grid database, from the Finnish Meteorological Institute, to 250 m grid by using kriging interpolation (cf. Alahuhta et al. 2011). NDVI indicates catchment productivity as it is the most used parameter for quantifying the productivity and aboveground biomass of ecosystems (Lillesand et al. 2004). NDVI is based on satellite image collected in 1999–2002 during the growing season (Soininen and Luoto 2012), provided by the Finnish Environment Institute and orthorectified by Swedish National Land Survey (METRIA). Spatial resolution for the land use variables, lake percentage, mean basin slope and NDVI was 25 m.
Spatial and temporal scales
To compile environmental data at different spatial scales, we build buffer zones of different size around the river channel: 50, 100, 200, 500 and 1000 m. In addition, the entire catchment area was one of the spatial scales (Fig. 1). For temporal study, we divided the year into four periods according to observed variability in discharge of the studied rivers. In addition, the entire year was the fifth period. The spring–winter minimum (hereafter winter minimum) covered January, February and March. The spring maximum covered April and May. The summer-early autumn minimum (summer minimum) included June, July, August and September. The autumn–winter maximum (autumn maximum) covered October, November and December. This division follows the annual discharge variability in Finnish rivers as there is seen two high-flow periods (Fig. 2). The highest discharge is found in spring, usually in April or May. The second but lower peak in discharge is found in late autumn after the growing season. Discharge is usually lowest in February–March just before snow melting. The second minimum is found in summer, when evapotranspiration is strong (Korhonen 2007). In the temporal study, we used monthly means of discharge. For example, the value for spring maximum discharge was monthly mean from April or May depending when discharge was highest. Water quality and climate values for each river were calculated from the months corresponding to the observed minimum and maximum mean discharge.
Statistical analysis
Collinearity in a statistical model refers to linearly related, non-independent predictor variables (Dormann et al. 2013). Statistical analyses were started by the Spearman’s rank correlation tests to see whether there was multicollinearity in the data. If the Spearman’s rank correlation coefficients (r s ) between the environmental variables were >0.85 in one or more spatial scales or temporal discharge periods, variables with lower correlation coefficients between water quality variables were excluded from the statistical analyses. The excluded environmental variables were the size of the catchment, mean (annual) temperature, urban areas and forests in a catchment area (Table 1). The exclusion covered all spatial scales and temporal discharge periods.
The relationships between the water quality and environmental variables were analysed using GAMs. GAMs are semi-parametric extensions of generalized linear models (GLMs), and the only assumption made is that the functions are additive and that the components are smooth (Hastie and Tibshirani 1990; Wood 2006). Unlike traditional least square regression analysis, GAMs are not limited to linear response shapes as they permit as well complex additive response shapes or a combination of the two within the same model (Wood and Augustin 2002). When compared to GLMs, GAMs are more data-driven (Hastie and Tibshirani 1990) and able to reveal more complicated relations (Hjort and Luoto 2013). Therefore, GAMs provide significant possibility to explore the complex relationships between water quality and environmental variables. GAMs relate the expected value (μ) to the explanatory variables (x j ) by
where g is a link function, α is the constant and f j are unspecified smooth functions. In practice, the f j are estimated from the data by using techniques developed for smoothing scatterplots (Hastie and Tibshirani 1990).
In GAMs, the environmental variables were fitted to water quality using smoothing spline with degrees of freedom (d.f.), which was allowed to vary between one and three. If d.f. is one, it refers to linear relationship and d.f. three refers to nonlinear relationship. GAMs were built using forward procedures. Explanatory variables were added to the models according to their Spearman’s correlation coefficient with the water quality variables. The variable with the highest correlation was added first and the variable with the lowest correlation last. The variable was included to the final model if it was statistically significant (p < 0.01); otherwise, it was excluded from the model. All statistical analyses were performed using the R (version 2.14.2) statistical environment (R Development Core Team 2012). Due to over-dispersion in the data, P, N and CO were log-transformed before modelling.
During the modelling, we examined the presence of possible outliers through residuals and influence/hat matrix of the model (Wood 2006). If some of the residuals were considered to be outliers, the model was recalibrated without these observations. Based on the results of the calibration (i.e. residual properties, D 2 and sign of the regression coefficient), highlighted observations were included or excluded from the final step of model calibration. In addition, multicollinearity of calibrated GAMs was explored using variance inflation factors (VIF). If the VIF of an environmental variable was above the strict limit of three, the variable was removed from the final model (e.g. Beelen et al. 2013). In addition, we studied spatial autocorrelation (SAC) in the residuals of GAMs. SAC was estimated by calculating the Moran’s I values (e.g. Dormann et al. 2007; Chang 2008; Hjort et al. 2012) in the residuals of the final models with the Microsoft Excel add-in ROOKCASE (Sawada 1999). A lag distance of 50 km between the nearest sites of water quality sampling was used. Spatial dependency and therefore SAC (Dormann et al. 2007) is a common statistical property in geographical phenomena. SAC is positive when subjects close to each other are more similar than subjects far away (Overmars et al. 2003). The presence of SAC in model residuals may increase the rates of type I error (Dormann et al. 2007), which can lead to flawed results.
Results
The following results of GAMs for different spatial scales are summarized in Table 2. Total phosphorus, total nitrogen and water colour data were best explained utilizing environmental variables at the broadest modelling scale, the entire catchment. Instead, pH was best explained at the finest, 50 m, scale. After the entire catchment, the finer spatial scales had slightly more influence on the amount of total phosphorus in the river water compared to the broader scales. The ability to explain the pH value decreased as the size of the spatial zone increased. In the case of water colour, the situation was reverse and the explanation ability was smallest at the finest scales. However, the results of total nitrogen were complex after the optimum, the entire catchment scale. Each water quality variable was mostly explained by the same environmental variables at different spatial scales. Total phosphorus and total nitrogen were affected by agricultural activities (the direction of effect was positive, +) and lake percentage (–) in the catchments. In addition, total phosphorus was explained by the cover of pastures (+). The cover of pastures (+), mean basin slope (nonlinear effect, ±) and precipitation (±) were the three most important variables explaining the pH value of water. The variation in water colour was explained mostly by lake percentage, which affected negatively.
The following results of GAMs for different temporal scales are summarized in Table 3, if not mentioned otherwise. The variation in total phosphorus, total nitrogen and pH data were best explained during maximum flow conditions in spring or in autumn. In addition, the variation in total nitrogen was well explained when the environmental data from the entire year were considered. The variation in water colour data were slightly better explained when the entire year was considered instead of the discharge maximum period in autumn. The models for minimum flow conditions in winter and in summer gained the lowest coefficients of determination for all water quality variables except for water colour. In general, the models for temporal discharge periods highlighted the same environmental variables as the comparison of spatial scales (Tables 2, 3). Agricultural activities (+, ±) and lake percentage (–) explained best the variation in total phosphorus and total nitrogen. The pH value of water was mostly affected by the cover of pastures (+) and mean basin slope (±). In addition to lake percentage (+), water colour was mostly explained by mean basin slope (–). Normalized difference vegetation index and precipitation were also statistical significant environmental variables in few models, but the direction of the effect changed according to the water quality variable.
SAC in the residuals were rather low as the Moran’s I values varied mostly between −0.29 and 0.36, with one exception 0.51 (cf. Dormann et al. 2007; Hjort et al. 2012) (Tables 2, 3). In addition, only three of the residual SAC values were statistically significant (p < 0.01) (Tables 2, 3).
Discussion
Spatial scale
Water quality was best explained when the environmental data from the entire catchment or from the closest area, 50 m, around the river channel were considered. This is consistent with Amiri and Nakane (2008) who recommended the integration of land use from the entire catchment and riparian buffer zone to build robust water quality models. Instead, Sliva and Williams (2001) and Nielsen et al. (2012) highlighted the characteristics of the entire catchment in relation to water quality. According to Allan (2004), the spatial scale at which an effect is noticed is affected by how closely land use in the immediacy of river represents land use in the entire catchment. In the study area, agriculture is mainly concentrated around the river channels and the cover of forests increase further from rivers. The distribution of different landscape characteristics in a catchment is likely to affect water quality. For example, the longer the distance from the loading point to the water resource, the more infiltration and retention will occur and the characteristics of the area close to the water resource would be the most important affecting water quality. The conclusions of Roberts and Prince (2010) and Chang (2008) support this as the amount of nutrients was connected to the area close to river channel instead of the entire catchment.
The important relationship between riparian zones and water resources is recognized (e.g. Naiman and Décamps 1997; Luke et al. 2007). Common recommendations on the riparian buffer width vary between ten metres and 100 m based on processes that need protection (Allan et al. 1997). Thus, at least the two narrowest spatial scales in this study could be considered as riparian zones. The importance of the finest scales in relation to water quality was not clearly pronounced. Nevertheless, nutrients and particularly pH were related to the finest, 50 m, scale. Agricultural activities, especially in the western and south-western coast of Finland, are usually located close to rivers (Appendix). The proximity of agriculture and rivers in the study area can increase transportation of nutrients and manure wastes to rivers because of, for example, shorter time for infiltration and retention compared to the remoteness of agricultural activities and rivers. In addition, Smart et al. (2001) connected riparian areas to acidity as they concluded that riparian areas are important in predicting stream waters sensitive to acidity. The forming of acid sulphate soils, typical especially in Finland’s western coast (Toivonen et al. 2013), is causing the low pH values in rivers flowing through these areas (Niemi and Raateland 2007). However, revealing the connection between acid waters and acid soils would require knowledge about the acid sulphate soils in the catchments. Likewise, bedrock geology in the catchments was excluded from the study, but it can have significant role on water quality (Brown et al. 2011). For example, carbonates have been connected to increased pH value along rivers (e.g. Barth et al. 2003). In addition, the importance of near-river areas can depend on site-specific characteristics not included in studies with coarse spatial scale (Nielsen et al. 2012).
Temporal scale
Although the discharge variable itself was not a significant variable in this study, its seasonal rhythm divided the year into high-flow and low-flow periods, which explained variation in water quality differently. According to Shrestha and Kazama (2007), water quality is impacted by seasonal variability in discharge. In addition, Vuorenmaa et al. (2002) concluded that usually the main reason for nutrient losses in Finland is fluctuation in discharge. During discharge maximum periods in Finland, infiltration is limited due to partly frozen or saturated soil (Korhonen 2007). Snow melting, particularly in spring, can cause significant floods. Moreover, the ability of vegetation to retain water is limited in the beginning and end of the growing season. Increased surface runoff erodes landscape surface and carries eroded material to surface waters, which impair water quality. Therefore, variations in water quality are better explained during high-flow than low-flow periods.
The results of the temporal exploration are supported by other studies. Buck et al. (2004) connected spring floods and Woli et al. (2008) floods caused by snow melting with increased nutrient runoff to rivers. In addition, wet seasons (Carroll et al. 2013) and high-flow periods (Gonzales-Inca et al. 2015) have been associated with increased nutrient inputs to surface waters. However, Zhang et al. (2014) concluded that during high-flow periods, water quality is better compared to low-flow periods. In this study, it was more difficult to explain the water quality during low-flow periods compared to high-flow periods. In winter, soil and surface waters are frozen and precipitation falls as snow. Whereas in summer, precipitation increase but majority evaporates (Korhonen and Kuusisto 2010), vegetation retains and soil infiltrates water. Therefore, during these low-flow periods, surface runoff to rivers and the connection between a river and the surrounding catchment is smaller compared to high-flow periods.
Environmental variables explaining water quality
Agriculture is a central source of nutrients entering surface waters (e.g. Granlund et al. 2005; Evans et al. 2014). The results of this study are consistent with these studies. Increased nitrogen leaching from agricultural areas has been associated with specialized agriculture and regional intensification of animal husbandry (Ekholm et al. 2007). However, the spreading of manure to the fields is forbidden from late autumn until April due to implementation of Nitrates Directives (Government Decree on the Restriction of Discharge of Nitrates from Agriculture into Waters 931/2000, 5 §), but it is again allowed during spring floods. Manure as a fertilizer causes higher nitrogen balance, which increases leaching risk (Bechmann 2014). Cultivated land and pastures are also important sources of phosphorus entering rivers (Withers and Jarvie 2008). Nutrient losses from agricultural activities are the result of complex interactions between soil processes, vegetation, climate and management practices (Granlund et al. 2007). For example, nitrogen losses vary due to seasonal fluctuations in mineralization (Bechmann 2014), and the ability of stream ecosystems to retain nutrients varies spatio-temporally (Fisher et al. 1998). Moreover, nutrient loading from agricultural areas to surface waters occurs mostly outside the growing season (Granlund et al. 2005) when surface runoff and discharge is higher compared to summer. In addition, outside the growing season, fields lack vegetation, which would prevent erosion and uptake nutrients (Ekholm et al. 2007). These conclusions are consistent with the discovered connections between water quality and the temporal discharge periods in this study.
Precipitation had some effect on the water quality variables. However, as precipitation is closely connected to other spatio-temporally varying factors and processes in a catchment, such as infiltration, the influence of precipitation on water quality is not straightforward. In addition, the intensity and quantity of rain are important affecting water quality in receiving surface waters (Zhang et al. 2014) as they affect erosion, surface runoff and discharge. Rainy seasons can also wash away nitrogen accumulated in soil during dry periods (Rankinen et al. 2007) as environmental impacts on water quality can occur with a delay long after the appearance of the disturbance (Allan 2004). However, Zhang et al. (2014) explained the negative correlation between precipitation and pollution index by the dilution effect of increased flow conditions. In this study, precipitation was most related to pH and total nitrogen with a nonlinear relationship. The acidity of Finnish rivers located in western coastal areas has been connected to seasons with increased discharge (Saarinen et al. 2010) and runoff (Toivonen et al. 2013). Although the variation in pH were strongest related to the high-flow periods, statistically significant relationship between pH and discharge variable was not observed in this study. However, pH first increased together with precipitation until the pH values started to decrease contrary to precipitation and it is possible that this can indicate connection between increased flow conditions and sensitivity to acidify.
Rivers and lakes in a catchment area are closely connected. Rivers deliver, for instance, nutrients from landscapes to lakes, which makes rivers an important factor between landscape activity and lake water quality (Nielsen et al. 2012). In addition, lakes are important retention basins, for example, because of sedimentation (Arheimer and Lidén 2000), biological uptake (Lepistö et al. 2006) and denitrification (Hejzlar et al. 2009). The positive impact of lakes in a catchment on water quality was also seen in this study. Moreover, mean basin slope appeared to be an important feature influencing water quality. However, slope is considered as a secondary predictor affecting water quality through other environmental characteristics (e.g. Chang 2008; Varanka et al. 2015). NDVI has not been previously used directly to explain water quality in river systems. In this study, all other water quality variables except nitrogen were related positively to NDVI and it was connected to the maximum period of discharge especially after the growing season. This indicates a clear delay between the catchment productivity during the growing season and its effect upon water quality.
GAMs in water quality studies
Statistical modelling is rather common in studying the water quality–environment relationship. For example, simple linear regression analysis (e.g. Woli et al. 2008; Evans et al. 2014) has been common. However, asymmetric and complex responses in water quality–environment relations are expected. Therefore, advanced statistical regression methods such as GAMs are more flexible than traditional least square regression methods as these can, for instance, handle nonlinear responses (Wood and Augustin 2002). The results encourage the use of GAMs in water quality studies, which has been rare. GAMs are rather easy and quick to implement, but they simplify the connections between water qualities helping to understand this complex phenomenon. On the other hand, GAM is a data-driven technique, which can produce overestimated predictions (e.g. Hjort and Luoto 2013). GAMs can also be complex and difficult to interpret (e.g. Venables and Ripley 2002). In this study, GAMs were not difficult to interpret. GAMs have also been considered to produce accurate results (e.g. Elith et al. 2006), which reinforce the suitability of these methods in water quality studies. In addition, SAC in the residuals of GAMs were rather low. Therefore, the potential influence of the residual SAC for the interpretation of the results can be considered rather low.
Conclusions
In the exploration of the river water quality–environment relationship, it is important to consider its spatio-temporal aspects as water quality and processes vary in time and space. We studied at which spatial and temporal scale the variation in water quality in Finnish boreal rivers is best explained using catchment’s environmental characteristics and which of them are the best determinants of water quality. These were studied using GAMs, which are rather rarely used in water quality studies. However, it was shown that GAMs provide robust insights when exploring the complex relationships between water quality and environmental characteristics across scales. For the spatial scales, the variation in water quality was best explained using the characteristics from the entire catchment or the finest, 50 m, scale. In the comparison of temporal scales, variation in water quality was best explained during discharge maximum periods. Temporal discharge periods had slightly greater influence on variation in water quality than spatial scales. The water quality variables were mostly explained by the same environmental determinants regardless of the used scales. Natural landscape factors, such as lake percentage, but especially agricultural activities in a catchment provide a good indicator of water quality. The results support land use and water resources management. Water quality–environment relationship is complex and requires cost-efficient and reliable research methods such as GAMs. Expected increase in precipitation and floods in addition to changes in land use as a consequence of ongoing global change highlights this importance. In addition to the use of advanced statistical methods, it is encouraged to expand the study scale to other rivers worldwide and the amount of water quality parameters as well to study the effects of, for example, background geology when studying water quality–environment relationships.
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Acknowledgements
We would like to thank Janne Alahuhta for his ideas when planning the study. Jan Hjort acknowledges the Academy of Finland (Grant Numbers 267995 and 285040). Comments by an anonymous reviewer substantially improved this manuscript.
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Varanka, S., Hjort, J. Spatio-temporal aspects of the environmental factors affecting water quality in boreal rivers. Environ Earth Sci 76, 21 (2017). https://doi.org/10.1007/s12665-016-6338-2
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DOI: https://doi.org/10.1007/s12665-016-6338-2