
Citation: | Xilong Wang, Kaijun Su, Juan Du, Linwei Li, Yanling Lao, Guizhen Ning, Li Bin. Estimating submarine groundwater discharge at a subtropical river estuary along the Beibu Gulf, China[J]. Acta Oceanologica Sinica, 2021, 40(9): 13-22. doi: 10.1007/s13131-021-1862-7 |
One of the main manifestations of human activities in coastal ecosystems is the land-ocean interaction process. Among these interactions, submarine groundwater discharge (SGD) is an important but often overlooked process, which has been prominent in the global water cycles. Since many ingredients exhibit higher concentrations, such as nitrate, in groundwater than in seawater, SGD can be regarded as an important carrier of nutrients and other substances along coastal areas. At the same time, SGD-driven materials can change the composition and structure of offshore substances so as to change the traditional pattern of the biogeochemical cycles of coastal waters (Johannes, 1980; Maher et al., 2013; Kwon et al., 2014; Chen et al., 2020, Zhao et al., 2021).
SGD includes all flow of water on continental margins from the seabed to the coastal ocean, which contains both the fresh groundwater discharge and the recirculated seawater discharge (Burnett et al., 2003). Because of its underground and non-intuitive characteristics, it is generally difficult to directly measure. For instance, the physical measurement data can only partially reflect the SGD, and hydrogeological models require detailed hydrogeological analysis and reliable parameters. However, geochemical tracers have proven to be an effective method for SGD estimation and require relatively minimal effort; among these tracers, the radium (Ra) isotope is considered to be one of the most efficient ways (Beck et al., 2007; Colbert and Hammond, 2008; Moore et al., 2011; Zhang et al., 2020). There are four naturally occurring Ra isotopes, 223Ra (T1/2=11.4 d), 224Ra (T1/2=3.6 d), 226Ra (T1/2=1 600 a), and 228Ra (T1/2=5.75 a). Because of the large variation in the rates of their generation and decay, these four isotopes can be used to study the biogeochemical processes at different time scales.
The Beibu Gulf is considered to be the last clean sea area in China, and its marine environment is healthier than that of other coastal areas (Guo, 2020). However, owing to the rapid development of the economy along the Beibu Gulf coast region, the coastal marine environment has been under significant pressure. Accordingly, the contents of industrial sewage, living wastewater, mariculture wastewater, and other pollutants increased gradually, leading to the ecological and environmental problems progressively extending from the land to the coastal ocean. The ecological environment of the Beibu Gulf is deteriorating, while eutrophication, red tides, and other environmental problems have been observed constantly (Yang et al., 2015; Luo et al., 2016). The Dafengjiang River (DFJR) is a typical subtropical river along the Beibu Gulf and is the second largest river emptying into the Beibu Gulf. Therefore, a study on the SGD and its environmental impact in the DFJR Estuary will help in understanding the causes of water environment changes comprehensively and providing basic data for the protection and governance of the water environment.
The DFJR Estuary is located on the south coast of Guangxi, China, which is a shallow estuary connected to the Beibu Gulf (Fig. 1). The DFJR is smaller compared to most of the well-studied rivers globally and those in China. It has a length of around 158 km, a drainage area of around 1 927 km2, and an average water depth of around 7 m (range of 2–14 m) (Li et al., 2015; Lu et al., 2020). The annual average freshwater discharge is 18.3×109 m3, and approximately 36.0×104 t of suspended sediments are loaded into the estuary (Lin et al., 2018). The annual rainfall of DFJR ranges from 1 200 mm to 2 300 mm, with an average of 1 600 mm (data from the China Meteorological Data Sharing Service System,
The DFJR Estuary comprises various natural resources, such as mangroves and marine sand. Land along the DFJR Estuary coast is used for multiple purposes, including urban lands, forestry, agricultural activities, aquaculture, and industrial activities, which play an important role in substance input from land to the river (Xu et al., 2010; Yang et al., 2018; Lu et al., 2020). The DFJR has a channel connected to the Sanniang Bay (SNB), which is the natural habitat of the Chinese white dolphin (Sousa chinensis); this dolphin is a first-class nationally protected species in China that is affected by pollutants from the riverine and land sources (Fig. 1d; Lin et al., 2018). As an area used to conserve this species, the SNB requires good water quality. The concentration and distribution of nutrients in the DFJR Estuary have been studied previously; the results suggest that nitrogen pollution is rampant in this area (Wang et al., 2015b; Yang et al., 2018). The primary sources of pollution were focused on the agricultural activities, aquaculture, and industrial activities. However, SGD has not been considered an important land-ocean interaction process in this area. Given the ecological importance of the DFJR Estuary, a study on SGD and its impact on the marine environment of DFJR Estuary is necessary, which can be helpful for understanding the land-ocean interaction and providing basic data for the scientific management of this aquatic ecosystem.
The on-spot field investigation in the DFJR Estuary was conducted in May 2018. The sampling sites of the observation are shown in the Fig. 1b, which covers the aquaculture area in the river course, the marine sand area in the estuary, and the coastal Beibu Gulf regions out of the river. At each station, the surface water sample (25 L) was collected via pumping water at a depth of around 0.5 m to obtain Ra isotopes. The temperature and salinity of the surface water were measured using a multiparameter water quality analyzer (AP-2000, Aquaread, UK). Then the water samples were passed through a column filled with around 20 g MnO2-impregnated acrylic fiber at a flow rate of approximately 0.5 L/min to ensure quantitative Ra adsorption. After adsorption, the fibers with Ra isotopes were transported to the laboratory for further processing and analysis. Several groundwater samples (pore water, around 10 L; and well water, around 20 L) were collected from the mangroves and wells along the coast of the DFJR Estuary to determine the SGD end-member (Fig. 1b). Pore water samples in the mangroves were collected by digging a borehole to insert the pushpoint sampler. The porewater was extracted using a peristaltic pump. Samples were filtered by a 0.45 μm cellulose acetate fiber filter (Whatman, ϕ 47 mm) to remove the suspended sediments and then passed through a MnO2-impregnated acrylic fiber column. In addition, a 27 h time series observation (with 3 h intervals) was conducted within the DFJR Estuary at Station TS (Fig. 1b). The sampling and processing methods were the same as those used for the surface water samples.
Upon returning to the laboratory, the Mn-fiber was washed with fresh water, and the water content of the Mn-fiber was reduced to approximately 75%. 224Ra and 223Ra contents on the Mn-fibers were then measured using a Radium Delayed Coincidence Counting System (RaDeCC, Moore and Arnold, 1996). To account for the dissolved parent (228Th) collected onto the Mn-fiber, the Mn-fibers were stored for 6 weeks and measured again to obtain the supported 224Ra. The uncertainties of 224Ra and 223Ra were estimated to be 5% and 12%, respectively, using the equations reported by Garcia-Solsona et al. (2008).
The distributions of temperature and salinity in the surface water of the DFJR Estuary are shown in Fig. 3. The temperature within the surface water of the DFJR Estuary varied from 31.5°C to 33.1°C, with an average of 32.3°C in May 2018. A higher temperature was observed near the estuary. Meanwhile, salinity ranged from 14.2 to 25.0, with an average value of 20.9. The lowest salinity was observed in the upper river. During the sampling month, the river discharge rate was 711 m3/s, and the precipitation was 128 mm.
The distributions of 224Ra and 223Ra are shown in Fig. 4. Here, the 224Ra data are represented as excess 224Ra (224Raex), which have been calculated by subtracting the 228Th-supported 224Ra from the total 224Ra. The activities of 224Ra varied from 10.9 Bq/m3 to 48.0 Bq/m3 with an average value of 30.8 Bq/m3. Meanwhile, the activities of 223Ra ranged from 0.09 Bq/m3 to 4.38 Bq/m3, with an average value of 1.95 Bq/m3. The high activities of 224Ra and 223Ra in surface water were generally observed in the middle river course (Stations D1, D2, and D3) with a salinity of 14.2–16.9. Then, a decreasing gradient in the Ra isotope activities was observed to the river mouth and the SNB. According to the desorption experiment data reported by Luo et al. (2019), the Ra could be considered to have been totally desorbed from the suspended sediment in the studied estuary.
The porewater samples showed very high activities for 224Ra and 223Ra compared to those exhibited by the surface water, ranging from 278 Bq/m3 to 587 Bq/m3 for 224Ra and from 9.42 Bq/m3 to 46.7 Bq/m3 for 223Ra. The average 224Ra and 223Ra activities were approximately 10 times higher than those of surface water. However, the well water samples collected around the DFJR Estuary showed relatively lower activities for 224Ra and 223Ra (Station GW-1, (2.02±0.10) Bq/m3 for 224Ra and (0.08±0.00) Bq/m3 for 223Ra; Station GW-2, (4.58±0.45) Bq/m3 for 224Ra and (0.18±0.09) Bq/m3 for 223Ra) compared to those exhibited in the surface water of the DFJR Estuary, which may be due to the shallow water depth (<2.5 m) and rainy season. Thus, the well water samples collected in this study were expected to mainly be sourced from the rainwater with low Ra activity; their contribution for the Ra isotopes in the DFJR Estuary was limited and could be ignored (Guo et al., 2011). Therefore, the discussion below for Ra isotopes was based on the porewater samples.
Figure 5 shows a scatter plot of 224Ra and 223Ra activities versus salinity in the surface water of the DFJR Estuary. The distribution patterns for 224Ra and 223Ra were similar, with low activities being observed near zero salinity. A decreasing trend was observed from the intermediate salinity (approximately 15–20) to the highest salinity, which reflected the release of 224Ra and 223Ra from suspended particles into the solution upon estuarine mixing. A similar distribution pattern can also be observed in other large rivers (e.g., Moore and Krest, 2004; Rengarajan and Sarma, 2015; Xu et al., 2013; Liu et al., 2018). The activities of 224Ra versus 223Ra for surface water and groundwater samples are shown in Fig. 6. From which, the slope of the fitting line in the surface water was 15.7 (r=0.98, n=24, p<0.01) during the sampling month. The fitting line of the groundwater samples showed a higher slope value than that of the surface water samples, indicating that the Ra in surface water may be part from the input of groundwater (Moore, 2006).
In coastal bays and estuaries, tidal pumping could be an important factor affecting the exchange rate between coastal water and the offshore seawater. Thus, a 27 h time series observation was conducted within the estuary at Station TS (21.634°N, 108.874°E, Fig. 1b). During the observation period, the salinity varied from 16.8 at low tide (tidal level: 71 cm) to 26.8 at high tide (tidal level: 441 cm). Similarly, the activities of Ra isotopes fluctuated within the tidal cycle, which was in contrast to the salinity changes; a lower activity was observed at high tide and a higher activity was seen at low tide (Fig. 7). This was due to the offshore sea water with lower Ra activity entering the estuary at high tide, and bringing out the estuarine water with higher Ra activity during the low tide.
Water residence time is an important parameter for studying the water dynamics (migration, diffusion, etc.) of the DFJR Estuary and is related to the timescale of the substance transportation. In order to estimate the SGD in the DFJR Estuary, the residence time of the water body in the estuary must be obtained first. Since 224Ra and 223Ra have been derived from the same sources but exhibit different regeneration rates from their parents, the ratios of 224Ra and 223Ra can be used to estimate the residence time of the coastal water, which is generally known as the apparent water age. The DFJR Estuary is shaped like a triangle, with a peak inserting into the land and the riverine input from the north. Because it independently enters the sea, there are no other riverine Ra sources from the upper stream. Therefore, following Moore et al. (2006), by assuming that the system was in a steady state (that is, the Ra additions were balanced by the losses), the 224Ra and 223Ra balance in the DFJR Estuary can be written as follows:
$$ F_{{}^{224}{\rm{Ra}}}=I_{{}^{224}{\rm{Ra}}}\times \left({\lambda }_{{}^{224}{\rm{Ra}}}+\frac{1}{\tau }\right), $$ | (1) |
$$ F_{{}^{223}{\rm{Ra}}}=I_{{}^{223}{\rm{Ra}}}\times \left({\lambda }_{{}^{223}{\rm{Ra}}}+\frac{1}{\tau }\right), $$ | (2) |
dividing Eq. (1) by Eq. (2), the apparent water age of the study area
$$ \tau =\frac{F\left(\dfrac{{}^{224}{\rm{Ra}}}{{}^{223}{\rm{Ra}}}\right)-I\left(\dfrac{{}^{224}{\rm{Ra}}}{{}^{223}{\rm{Ra}}}\right)}{{\lambda {}_{{}^{224}{\rm{Ra}}}I\left(\dfrac{{}^{224}{\rm{Ra}}}{{}^{223}{\rm{Ra}}}\right)-\lambda {}_{{}^{223}{\rm{Ra}}}I\left(\dfrac{{}^{224}{\rm{Ra}}}{{}^{223}{\rm{Ra}}}\right)}}, $$ | (3) |
where
In the DFJR Estuary, the sources for short-lived 224Ra and 223Ra mainly included the riverine input from the upper stream river, the contributions from the sediments (desorption from suspended sediments and diffusion from bottom sediments) and the SGD input. The sinks were mainly due to the mixing with the open seawater with low Ra activities and the self-decay. Assuming that the DFJR Estuary was in a steady state, a mass balance equation for Ra isotopes can be constructed as follows (Moore et al., 2008):
$$ {F}_{{\rm{river}}}+{F}_{{\rm{sediment}}}+{F}_{{\rm{SGD}}}={F}_{{\rm{mix}}}+{F}_{{\rm{decay}}}. $$ | (4) |
If the other sources and sinks for Ra isotopes could be determined, Ra input via SGD could be obtained. Subsequently, by dividing the groundwater endmembers, the SGD rate can be estimated.
The riverine input of Ra into the DFJR Estuary was estimated based on the river water discharge in May 2018 (711 m3/s) and the Ra in the fresh river water (Station D0, salinity=0.8, 224Ra activity=12.1 Bq/m3, and 223Ra activity=0.09 Bq/m3). Thus,
As shown in Fig. 5, the activities of 224Ra and 223Ra both decreased from the intermediate salinity (approximately 15–20), which indicated that the Ra had been totally been desorbed from the suspended sediments. The desorption experiment carried out by Luo et al. (2019) using sediments near the DFJR Estuary can also illustrate this verdict. Therefore, it does not have to take account of the desorption from the suspended sediments for Ra sources in this system. However, because of the shallow depth of the estuary, Ra diffusion from the bottom sediments to the water column cannot be ignored. To estimate Ra diffusion from the bottom sediments, the following equation was used to calculate the maximum possible diffusion flux of 224Ra:
$$ {F}_{{\rm{diffusion}}}={M}_{{}^{228}{\rm{Th}}}\times \frac{{{(D}_{{\rm{s}}}\times {\lambda }_{{}^{224}{\rm{Ra}}})}^{1/2}}{{K}_{{\rm{d}}}}\times A, $$ | (5) |
where
The loss due to mixing with the open seawater with low Ra activities can be calculated using the following equation (Ji et al., 2013):
$$ {F}_{{\rm{mix}}}=\frac{P}{\tau }\times [Q_{{{\rm{Ra}}}_{{\rm{m}}}}-Q_{{{\rm{Ra}}}_{{\rm{s}}}}-b\left(Q_{{{\rm{Ra}}}_{{\rm{m}}}}-Q_{{{\rm{Ra}}}_{{\rm{s}}}}\right)], $$ | (6) |
where P is the volume of the tidal prism, which can be estimated from the water surface area of the DFJR Estuary and the tidal amplitude (that is, 2.79×108 m3);
$$ {f}_{{\rm{s}}}+{f}_{{\rm{R}}}+{f}_{{\rm{GW}}}=1.00, $$ | (7) |
$$ {{f}_{{\rm{s}}}\cdot {S}_{{\rm{s}}}+{f}_{{\rm{R}}}\cdot {S}_{{\rm{R}}}+{f}_{{\rm{GW}}}\cdot {S}_{{\rm{GW}}}=S}_{{\rm{m}}}, $$ | (8) |
$$ {{(f}_{{\rm{s}}}\cdot {Q_{{}^{223}{\rm{Ra}}}}_{{\rm{s}}}+{f}_{{\rm{R}}}\cdot {Q_{{}^{223}{\rm{Ra}}}}_{{\rm{R}}}+{f}_{{\rm{GW}}}\cdot {Q_{{}^{223}{\rm{Ra}}}}_{{\rm{GW}}}){{\rm{e}}}^{-\lambda_{{}^{223}{\rm{Ra}} }\tau }=Q_{{}^{223}{\rm{Ra}}}}_{{\rm{m}}}, $$ | (9) |
where
The radioactive decay of 224Ra and 223Ra cannot be ignored because the residence time of the study area is expressed on a time scale of days. In a steady state, the radioactive decay fluxes for 224Ra and 223Ra can be estimated from the inventories of the measured Ra isotopes with their decay constants
The SGD flux can be estimated by dividing the excess Ra isotope fluxes quantified above by the Ra activities in the potential groundwater samples. Thus, the activities of 224Ra and 223Ra in the groundwater samples seeping into the study area are necessitated. As shown in Fig. 6, the groundwater exhibiting a high Ra activity and a high activity ratio can be recognized as the probable groundwater end member that poured into the DFJR Estuary. The average activities of 224Ra and 223Ra in the groundwater samples that met these conditions (activities and ratios) were 426 Bq/m3 and 21.2 Bq/m3, respectively. Therefore, the SGD flux was estimated to be 5.98×106 m3/d and 3.60×106 m3/d based on 224Ra and 223Ra, respectively, during the sampling month in the DFJR Estuary, which can be equal to 9.73% and 5.86% of the DFJR water discharge in May (6.14×107 m3/d), respectively. The SGD rate in the DFJR Estuary (5.25–8.72 cm/d in May 2018) was much lower than that in the Maowei Sea (20–36 cm/d; Chen et al., 2018) and the Zhenzhu Bay (36 cm/d; Wang et al., 2020), which were also located along the coast of the Beibu Gulf. The different SGD rates along the Beibu Gulf may reflect the different hydrogeological conditions. This may also be due to the different tracers, seasons, and the rainfall. In addition, a unique phenomenon occurred in the DFJR Estuary, sand pumping (Fig. 1c), during our sampling period. Although there was no evidence that the SGD rate was influenced by the sand pumping, the process of groundwater discharge must be different from that observed in areas with no sand pumping.
In coastal bays and estuaries, tidal pumping is usually an important factor affecting the exchange between coastal water and the offshore seawater. As an important land–ocean interaction process, SGD may also be influenced by the tidal pumping. Thus, if the Ra exchange flux can be measured accurately over a tidal cycle, the flux of water associated with SGD should be calculated if the Ra activity in the discharged groundwater has been known (Peterson et al., 2008):
$$ \mathrm{S}\mathrm{G}\mathrm{D}=\frac{{{F}_\Delta }_{{\rm{Ra}}}}{Q_{{{\rm{Ra}}}_{{\rm{gw}}}}}=\frac{(Q_{{{\rm{Ra}}}_{{\rm{total}}}}-Q_{{{\rm{Ra}}}_{{\rm{bkgd}}}})\times h\times A}{\tau \cdot Q_{{{\rm{Ra}}}_{{\rm{gw}}}}}, $$ | (10) |
where
Due to the different geographical environments and the anisotropy of coastal sediments, SGD fluxes vary greatly at different sites. Table 1 summarizes the reported SGD rates in the estuaries worldwide. Cases of SGD in estuaries have been studied in temperate, subtropical, and tropical zones. Generally, the SGD rate in the tropical zones was higher than that in the subtropical and temperate zones, which may be due to the high precipitation in the tropical zone and the increase in biomass along the coast as the latitude decreases (Alongi, 2014; Sanders et al., 2016). The precipitation can influence the discharge of freshwater groundwater, leading to the change of total SGD. Meanwhile, the increased biological activities could increase the sediment porosity at the land-sea interface, creating favorable conditions for the SGD. The SGD rate of the DFJR Estuary was lower than that of the other estuaries in the subtropical zone. However, the nutrient concentration in the groundwater around the DFJR Estuary is much higher than that in the surface water (Lu et al., 2020). Thus, even a small volume of SGD can import high nutrient fluxes, leading to significant ecological and environmental effects. For instance, it has been reported that the SGD in a coral reef ecosystem is an important inducer of coastal water acidification in the Sanya Bay, Hainan (Wang et al., 2014). Thus, it is necessary to study the SGD in the nearshore area, especially in closed and semi-closed bays and estuaries, as SGD may have a significant impact on the ecological environment of these water areas and cause serious environmental problems.
Estuaries | SGD rate/(10–2 m3·m–2·d–1) | References |
Subtropical estuaries | ||
Zhujiang River Estuary, China | 6–14 (wet season) | Liu et al. (2018) |
Zhujiang River Estuary, China | 23–50 (dry season) | Liu et al. (2018) |
Estuary 1, Australia | 35 | Webb et al. (2019) |
Estuary 2, Australia | 14.7 | Webb et al. (2019) |
Knysna Estuary, South Africa | 1.5 | Petermann et al. (2018) |
Jiulongjiang River Estuary, China | 6.6–35.9 | Wang et al. (2015), Hong et al. (2017) |
Coffs Creek Estuary, Australia | 20.7 | Sadat-Noori et al. (2017) |
A subtropical Estuary, Australia | 24.3 | Sadat-Noori et al. (2015, 2016b) |
Hat Head Estuary, Australia | 0.2 | Sadat-Noori et al. (2016a) |
Korogoro Creek, Australia | 68.3 | Sadat-Noori et al. (2015, 2016a) |
Minjiang River Estuary, China | 0.08 | Liu et al. (2016) |
Caboolture River Estuary, Australia | 26.3 | Makings et al. (2014) |
Te Puma Estuary, New Zealand | 14 | Santos et al. (2014) |
Waikareao Estuary, New Zealand | 27.1 | Santos et al. (2014) |
to be continued |
Continued from Table 1 | ||
Estuaries | SGD rate/(10–2 m3·m–2·d–1) | References |
York River Estuary, USA | 8.4 | Luek and Beck (2014) |
Caloosahatchee River Estuary, USA | 1.3 | Charette et al. (2013) |
Tidal creek and estuary, Australia | 56.7 | Atkins et al. (2013) |
Neuse River Estuary, USA | 9.1 | Null et al. (2011) |
Okatee Estuary, USA | 12.1 | Moore et al. (2006) |
Loxahatchee River Estuary, USA | 7.2 | Swarzenski et al. (2006) |
Elizabeth River Estuary, USA | 11.4 | Charette and Buesseler (2004) |
Mississippi River, USA | 2.5 | Moore and Krest (2004) |
Delaware River Estuary, USA | 7.9 | Schwartz (2003) |
Dafengjiang River estuary, China | 4.64–5.02 | this study |
Tropical estuaries | ||
Coleroon Estuary, India | 62.4 | Prakash et al. (2018) |
Kanal River Estuary, Indonesia | 146.2 | Adyasari et al. (2018) |
Wiso River Estuary, Indonesia | 389.9 | Adyasari et al. (2018) |
Guatami Godavari Estuary, India | 25.2 | Rengarajan and Sarma (2015) |
Sanya River Estuary, China | 91.2 | Wang et al. (2013) |
Narmada Estuary, India | 5 | Rahaman and Singh (2012) |
Wanquan River Estuary, China | 1.8 | Su et al. (2011) |
Temperate estuaries | ||
Krka River Estuary, Croatia | 18.9 | Liu et al. (2019) |
Changjiang River Estuary, China | 0.8–4.0 (wet season) | Gu et al. (2012), Liu et al. (2018) |
Changjiang River Estuary, China | 18-45 (dry season) | Liu et al. (2018) |
Huanghe River Estuary, China | 10.1–109 | Xu et al. (2013) |
A salt marsh estuary, USA | 77 | Charette (2007) |
Pettaquamscutt Estuary, USA | 1.1 | Kelly and Moran (2002) |
The SGD flux of a subtropical estuary along the Beibu Gulf was studied based on the 224Ra and 223Ra activities in May 2018. The ratios of 224Ra/223Ra were used to derive the average apparent water age of the DFJR Estuary in May 2018 to be 5.3 d. By a Ra mass balance model, the SGD fluxes into the DFJR Estuary in May 2018 were estimated to be 5.98×106 m3/d and 3.60×106 m3/d based on 224Ra and 223Ra, respectively, which can account for 9.73% and 5.86% of the DFJR water discharge in May, indicating that the flux of the important substances discharged through SGD may have an important impact on the balance of budgets for the biogenic elements in the DFJR Estuary. In addition, the tidal-driven SGD fluxes were also estimated via a continuous observation of 224Ra and 223Ra in the DFJR Estuary. The average corresponding tidal-driven SGD fluxes from 224Ra and 223Ra were 1.15×106 m3/d and 2.44×106 m3/d, respectively, which accounted for 24% and 51% of the total SGD flux in the DFJR Estuary, respectively. It was found that the tidal pumping plays an important role in driving the SGD into the DFJR Estuary. Furthermore, the SGD of nutrient-enriched groundwater may have an important impact on the coastal ecosystems of the DFJR Estuary by controlling the water quality in the adjacent sea and altering the stoichiometry of the N:P ratios; these effects should be further investigated.
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3. | Huaxian Zhao, Shu Yang, Xinyi Qin, et al. Disentangling the Ecological Processes and Driving Forces Shaping the Seasonal Pattern of Halobacteriovorax Communities in a Subtropical Estuary. Microbial Ecology, 2023, 86(3): 1881. doi:10.1007/s00248-023-02195-w |
Estuaries | SGD rate/(10–2 m3·m–2·d–1) | References |
Subtropical estuaries | ||
Zhujiang River Estuary, China | 6–14 (wet season) | Liu et al. (2018) |
Zhujiang River Estuary, China | 23–50 (dry season) | Liu et al. (2018) |
Estuary 1, Australia | 35 | Webb et al. (2019) |
Estuary 2, Australia | 14.7 | Webb et al. (2019) |
Knysna Estuary, South Africa | 1.5 | Petermann et al. (2018) |
Jiulongjiang River Estuary, China | 6.6–35.9 | Wang et al. (2015), Hong et al. (2017) |
Coffs Creek Estuary, Australia | 20.7 | Sadat-Noori et al. (2017) |
A subtropical Estuary, Australia | 24.3 | Sadat-Noori et al. (2015, 2016b) |
Hat Head Estuary, Australia | 0.2 | Sadat-Noori et al. (2016a) |
Korogoro Creek, Australia | 68.3 | Sadat-Noori et al. (2015, 2016a) |
Minjiang River Estuary, China | 0.08 | Liu et al. (2016) |
Caboolture River Estuary, Australia | 26.3 | Makings et al. (2014) |
Te Puma Estuary, New Zealand | 14 | Santos et al. (2014) |
Waikareao Estuary, New Zealand | 27.1 | Santos et al. (2014) |
to be continued |
Continued from Table 1 | ||
Estuaries | SGD rate/(10–2 m3·m–2·d–1) | References |
York River Estuary, USA | 8.4 | Luek and Beck (2014) |
Caloosahatchee River Estuary, USA | 1.3 | Charette et al. (2013) |
Tidal creek and estuary, Australia | 56.7 | Atkins et al. (2013) |
Neuse River Estuary, USA | 9.1 | Null et al. (2011) |
Okatee Estuary, USA | 12.1 | Moore et al. (2006) |
Loxahatchee River Estuary, USA | 7.2 | Swarzenski et al. (2006) |
Elizabeth River Estuary, USA | 11.4 | Charette and Buesseler (2004) |
Mississippi River, USA | 2.5 | Moore and Krest (2004) |
Delaware River Estuary, USA | 7.9 | Schwartz (2003) |
Dafengjiang River estuary, China | 4.64–5.02 | this study |
Tropical estuaries | ||
Coleroon Estuary, India | 62.4 | Prakash et al. (2018) |
Kanal River Estuary, Indonesia | 146.2 | Adyasari et al. (2018) |
Wiso River Estuary, Indonesia | 389.9 | Adyasari et al. (2018) |
Guatami Godavari Estuary, India | 25.2 | Rengarajan and Sarma (2015) |
Sanya River Estuary, China | 91.2 | Wang et al. (2013) |
Narmada Estuary, India | 5 | Rahaman and Singh (2012) |
Wanquan River Estuary, China | 1.8 | Su et al. (2011) |
Temperate estuaries | ||
Krka River Estuary, Croatia | 18.9 | Liu et al. (2019) |
Changjiang River Estuary, China | 0.8–4.0 (wet season) | Gu et al. (2012), Liu et al. (2018) |
Changjiang River Estuary, China | 18-45 (dry season) | Liu et al. (2018) |
Huanghe River Estuary, China | 10.1–109 | Xu et al. (2013) |
A salt marsh estuary, USA | 77 | Charette (2007) |
Pettaquamscutt Estuary, USA | 1.1 | Kelly and Moran (2002) |
Estuaries | SGD rate/(10–2 m3·m–2·d–1) | References |
Subtropical estuaries | ||
Zhujiang River Estuary, China | 6–14 (wet season) | Liu et al. (2018) |
Zhujiang River Estuary, China | 23–50 (dry season) | Liu et al. (2018) |
Estuary 1, Australia | 35 | Webb et al. (2019) |
Estuary 2, Australia | 14.7 | Webb et al. (2019) |
Knysna Estuary, South Africa | 1.5 | Petermann et al. (2018) |
Jiulongjiang River Estuary, China | 6.6–35.9 | Wang et al. (2015), Hong et al. (2017) |
Coffs Creek Estuary, Australia | 20.7 | Sadat-Noori et al. (2017) |
A subtropical Estuary, Australia | 24.3 | Sadat-Noori et al. (2015, 2016b) |
Hat Head Estuary, Australia | 0.2 | Sadat-Noori et al. (2016a) |
Korogoro Creek, Australia | 68.3 | Sadat-Noori et al. (2015, 2016a) |
Minjiang River Estuary, China | 0.08 | Liu et al. (2016) |
Caboolture River Estuary, Australia | 26.3 | Makings et al. (2014) |
Te Puma Estuary, New Zealand | 14 | Santos et al. (2014) |
Waikareao Estuary, New Zealand | 27.1 | Santos et al. (2014) |
to be continued |
Continued from Table 1 | ||
Estuaries | SGD rate/(10–2 m3·m–2·d–1) | References |
York River Estuary, USA | 8.4 | Luek and Beck (2014) |
Caloosahatchee River Estuary, USA | 1.3 | Charette et al. (2013) |
Tidal creek and estuary, Australia | 56.7 | Atkins et al. (2013) |
Neuse River Estuary, USA | 9.1 | Null et al. (2011) |
Okatee Estuary, USA | 12.1 | Moore et al. (2006) |
Loxahatchee River Estuary, USA | 7.2 | Swarzenski et al. (2006) |
Elizabeth River Estuary, USA | 11.4 | Charette and Buesseler (2004) |
Mississippi River, USA | 2.5 | Moore and Krest (2004) |
Delaware River Estuary, USA | 7.9 | Schwartz (2003) |
Dafengjiang River estuary, China | 4.64–5.02 | this study |
Tropical estuaries | ||
Coleroon Estuary, India | 62.4 | Prakash et al. (2018) |
Kanal River Estuary, Indonesia | 146.2 | Adyasari et al. (2018) |
Wiso River Estuary, Indonesia | 389.9 | Adyasari et al. (2018) |
Guatami Godavari Estuary, India | 25.2 | Rengarajan and Sarma (2015) |
Sanya River Estuary, China | 91.2 | Wang et al. (2013) |
Narmada Estuary, India | 5 | Rahaman and Singh (2012) |
Wanquan River Estuary, China | 1.8 | Su et al. (2011) |
Temperate estuaries | ||
Krka River Estuary, Croatia | 18.9 | Liu et al. (2019) |
Changjiang River Estuary, China | 0.8–4.0 (wet season) | Gu et al. (2012), Liu et al. (2018) |
Changjiang River Estuary, China | 18-45 (dry season) | Liu et al. (2018) |
Huanghe River Estuary, China | 10.1–109 | Xu et al. (2013) |
A salt marsh estuary, USA | 77 | Charette (2007) |
Pettaquamscutt Estuary, USA | 1.1 | Kelly and Moran (2002) |