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Contrasting marine carbonate systems in two fjords in British Columbia, Canada: Seawater buffering capacity and the response to anthropogenic CO2 invasion

Abstract

The carbonate system in two contrasting fjords, Rivers Inlet and Bute Inlet, on the coast of British Columbia, Canada, was evaluated to characterize the mechanisms driving carbonate chemistry dynamics and assess the impact of anthropogenic carbon. Differences in the character of deep water exchange between these fjords were inferred from their degree of exposure to continental shelf water and their salinity relationships with total alkalinity and total dissolved inorganic carbon, which determined seawater buffering capacity. Seawater buffering capacity differed between fjords and resulted in distinct carbonate system characteristics with implications on calcium carbonate saturation states and sensitivity to increasing anthropogenic carbon inputs. Saturation states of both aragonite and calcite mineral phases of calcium carbonate were seasonally at or below saturation throughout the entire water column in Bute Inlet, while only aragonite was seasonally under-saturated in portions of the water column in Rivers Inlet. The mean annual saturation states of aragonite in Rivers Inlet and calcite in Bute Inlet deep water layers have declined to below saturation within the last several decades due to anthropogenic carbon accumulation, and similar declines to undersaturation are projected in their surface layers as anthropogenic carbon continues to accumulate. This study demonstrates that the degree of fjord water exposure to open shelf water influences the uptake and sensitivity to anthropogenic carbon through processes affecting seawater buffering capacity, and that reduced uptake but greater sensitivity occurs where distance to ocean source waters and freshwater dilution are greater.

1. Introduction

Relatively little information exists on marine carbonate system dynamics within fjords along the Pacific coast of North America. The few studies from Prince William Sound [1], Glacier Bay [2], and Puget Sound [3, 4], describe these settings as highly variable with strong seasonality in carbonate system parameters and sensitive to ‘anthropogenic carbon’ (TCO2_Anth) addition resulting from the ocean uptake of rising atmospheric carbon dioxide (CO2). These characteristics are driven primarily by freshwater inputs, seasonal primary production, organic matter respiration at depth, and wind-influenced circulation patterns. The key role of freshwater has also been identified in fjords adjoining other ocean basins where it may directly impact the carbonate system by changing total dissolved inorganic carbon (TCO2), total alkalinity (TA), and carbonate (CO32-) concentrations [5, 6], or by changing the air-sea carbon dioxide disequilibrium [79]. Cold freshwater inputs can also influence the carbonate system through additional thermodynamic effects resulting from seawater dilution that enhance undersaturated conditions with respect to the partial pressure of CO2 (pCO2) [8, 10]. High-latitude fjords in other oceans may also contain sea ice that enhances atmospheric CO2 uptake and transport to deeper waters through additional mechanisms such as brine formation and sea ice melt [11]. Consequently, the source and character of freshwater is important in these settings; for instance, cold glacial melt is commonly recognized as a major driver of atmospheric CO2 uptake in fjord surface waters due to low pCO2 content, [5, 810], and may simultaneously be undersaturated with respect to calcium carbonate (CaCO3).

Fjord surface seawater conditions are thus commonly corrosive for the key CaCO3-based mineral aragonite used in shell formation by a variety of aquatic calcifiers. Aragonite precipitation is thermodynamically favored when the aragonite saturation state (ΩAr) is > 1, whereas dissolution is favored at ΩAr < 1, as determined by: Eq 1

In Eq 1, Ca2+ is calcium, and Ksp(arag) is the mineral-specific solubility product and is temperature, salinity, and pressure-dependent; this term is ~1.5 times lower for the less soluble calcite phase of CaCO3 for which saturation, ΩCa, is defined equivalently as for aragonite [12]. Thus, when seawater conditions are undersaturated with respect to calcite, both forms of calcium carbonate have a tendency to dissolve.

Increasing seawater uptake of TCO2_Anth increases pCO2 and reduces seawater pH, CO32- concentrations, and CaCO3 mineral saturation states (Ω), processes collectively termed ocean acidification (OA). The extent of OA is mediated by seawater buffering capacity, which is determined by the ratio of TA to TCO2 and controls the carbonate system response to changes in TCO2 from either natural or anthropogenic sources. These relationships are described by the Revelle factor for pCO2 and by similar buffer factors for pH and Ω [13]. Revelle factor represents the fractional change in pCO2 per unit change in TCO2, such that weakly buffered seawater has a higher Revelle factor and demonstrates larger changes in pCO2, pH, and Ω relative to well buffered seawater for a given change in TCO2 [14]. Buffering capacity is typically lower in the North Pacific than at lower latitudes [13], and fjords in this region typically show lower Ω than both North Pacific surface water and fjord waters of other ocean basins (e.g. [1, 9, 15, 16]).

Ω levels are strong indicators of shell-forming conditions for marine calcifiers such as corals, coccolithophores, pteropods, and bivalves [17, 18], and are directly connected to their development, growth, and habitat quality [1921]. Calcite has been examined less frequently in OA studies because the more soluble aragonite phase is the first to dissolve under increasingly acidic conditions, and has therefore been a main focus of investigations into biological responses to OA in, for instance, tropical corals, pteropods, and early larval stages of mollusks (e.g. [18, 2224]). However, biogenic calcite is also susceptible to OA [25], and is widely used by many globally important species such as foraminifera and coccolithophores [26], and by locally important species along the Pacific coast such as adult oysters, mussels, and sea urchins [27, 28]. The north Pacific Ocean is also a region where the calcite saturation horizon, the depth at which ΩCa = 1, seasonally shoals to ~ 250 m in winter, and ΩCa declines along the continental shelf during summer periods of coastal upwelling [2931]. It is therefore critical for coastal carbonate studies to document both ΩCa and ΩAr levels in regions where ΩCa is near saturation because the trajectory of OA implies that it will become an additional stressor to marine life in these regions in the future [32].

In this study, we examined the marine carbonate system in two contrasting fjords to evaluate how shelf water exposure influences their carbonate system patterns and uptake and response to TCO2_Anth. A 2.5-year long record of carbonate system and standard oceanographic measurements demonstrates how differences in the exchange and dilution of deep fjord water drive differences in carbonate system parameters and their response to TCO2_Anth. Furthermore, we estimate how the carbonate system parameters may change over the remainder of the century under the high CO2 emissions scenario associated with IPCC Representative Concentration Pathway (RCP) 8.5 [33].

2. Materials and methods

2.1 Study locations

Rivers Inlet (‘Rivers’) and Bute Inlet (‘Bute’) are long (45 km and 80 km, respectively) and deep (365 m and 650 m, respectively) fjords located on the coast of British Columbia (B.C.), Canada (Fig 1) [34, 35]. Bute is isolated from open continental shelf water to the southeast by ~400 km through the Salish Sea with which the majority of water exchange occurs over a relatively deep sill of ~265 m in intermediate channels [34, 36, 37], and roughly half that distance to the northwest from which additional minor water exchange occurs (Fig 1). In contrast, Rivers has a direct connection to the continental shelf and exchanges water over a broad and shallow sill ~135 m deep at its mouth. Major rivers present at the heads of both inlets (Rivers: Wannock River, Bute: Homathko River) deliver regionally significant freshwater inputs from rainfall, snow melt, and glacial melt [38], and drive estuarine-type circulation characterized by a shallow low-salinity surface layer (typically < 5–10 m) flowing seaward and a sub-surface return flow of higher-salinity water beneath [35, 37, 39]. Surface and deep water residence times in Rivers are ~ 1–2 weeks and ~ 6–11 months respectively, depending on river discharge rate and seasonal shelf upwelling [39]. Surface water residence time in Bute is ~ 2–4 weeks and no estimate is available for deep water [39], however, the residence time of sub-surface water in the adjoining Salish Sea is ≤ 1–3 years [36]. The freshwater content of sub-surface water differs greatly between the two systems, and Bute deep water salinity remains well below that of deep shelf water year-round, whereas Rivers deep water salinity seasonally matches that of deep shelf water.

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Fig 1. Regional and local maps of the study area and of Bute and Rivers inlets.

Red circles indicate the sampling location in each fjord, located at 127.5583°W, 51.5208°N in Rivers Inlet and at 125.1176°W, 50.3392°N in Bute Inlet. Map contains bathymetric data from [40] and coastline data from [41].

https://doi.org/10.1371/journal.pone.0238432.g001

2.2 Sample collection and analyses

Measurements are reported for one station in each fjord, located about midway along the fjord thalweg in Rivers and near the mouth of Bute (Fig 1). Bottle sampling (pCO2, TCO2, nutrients) using Niskin bottles (General Oceanics, Miami, U.S.A.) occurred in Bute from May 3, 2016 to January 17, 2019, and in Rivers from June 13, 2016 to September 14, 2018. Bottle samples were typically collected at 12 depths at each station at bi-weekly or monthly intervals, excluding several data gaps during winter months (December to February), particularly during the 2016/2017 winter in Rivers. We refer to March to May as spring, June to August as summer, and September to November as autumn. Water column and maximum sampling depths at each station were 320 m and 300 m in Rivers, and 550 m and 500 m in Bute. We refer to measurements from the deepest bottle sample collected as ‘bottom water’ for each fjord.

Ancillary hydrographic data (temperature, salinity, pressure, dissolved oxygen) were collected using a 19Plus V2 conductivity-temperature-depth (CTD; Sea-Bird Scientific, Bellevue, U.S.A.) profiler, or a Maestro RBR CTD profiler (RBR, Ottawa, Canada). CTD measurements were collected independently and alongside bottle samples at up to weekly intervals with no data gap greater than 1 calendar month during the time series. CTDs and ancillary sensors were serviced annually by their manufacturers, and sensor measurements were processed using standard protocols recommended by Sea-Bird Scientific and RBR. Calculations involving SI units (e.g. density) were performed using TEOS-10 equations [42], otherwise Practical Salinity (SP) is reported. Phosphate and silicate concentrations were determined from seawater filtered through a 0.45 μm filter, frozen and stored in the dark until analyzed at the University of British Columbia using a Lachat QuikChem 8500 Series 2 Flow Injection Analysis System and following conventional protocols [43, 44]. Nutrient analytical uncertainty as percent standard deviation was < 1% for all nutrients. pCO2 and TCO2 samples were collected in 350 mL amber glass bottles and preserved with 200 μl of saturated mercuric chloride solution following established CO2 sampling methods [45]. pCO2 and TCO2 samples were analyzed at the Hakai Institute’s Quadra Island Field Station using non-dispersive infrared CO2 absorbance with a gas analyzer (LI-COR LI840A CO2/H2O) following methods described elsewhere [46]. Accuracy and linearity for both parameters was ensured with the use of independently calibrated internal gas and liquid standards, and external Certified Reference Materials (CRM) from A.G. Dickson, Scripts Institution of Oceanography. CRMs were analyzed routinely during TCO2 analysis and demonstrated an accuracy of ± 0.3%. Field sampling uncertainty of bottle samples was also assessed by triplicate sample collection at one depth on each sampling date; mean standard deviation of replicate TCO2 measurements was 7.5 μmol kg-1. Estimated pCO2 uncertainty was ≤ 1.5% based on comparison of a known CRM TA value and that computed from measured TCO2 and pCO2 on that CRM. Uncertainty in the derived Ω and pH parameters determined by this methodology was ± 0.023 and ± 0.008 [46]. Sample data was also quality controlled by root mean squared error-based analyses of TA relationships with salinity as described in detail in S1 Text. Carbonate system parameters that were not directly measured were calculated using a MATLAB program for CO2SYS version 1.1 [47] with pCO2, TCO2, temperature, salinity, pressure [48], and silicate and phosphate concentrations as input variables. We used H2CO3 dissociation constants applicable for low salinity surface water in the fjords [49], the recommended sulfuric acid dissociation constant and borate ratio for CO2SYS computations [50, 51], and report pH on the total scale. Computed alkalinity is the ‘inorganic’ contribution, which includes CO32-, HCO3-, borate and hydroxide ions, as well as H+, phosphate and silicate, and equals TA when organic acid concentrations are negligible, which at times may not be the case for surface water in close proximity to freshwater inputs in these systems [52]. The presence of organic alkalinity in river water at commonly reported concentrations elsewhere (e.g. [48, 53]) could potentially increase Ω by < 0.2 from values reported here, with greatest effect at low salinities (e.g. SP < 10) present in a limited number of surface samples (S1 Fig). The potential effect on pH in low-salinity samples is appreciably larger (S1 Fig) and we refrain from interpreting low-salinity pH measurements. River discharge data was obtained from the Water Survey of Canada [54]. Rivers Inlet field sampling included access via the Hakai/Luxvbalis Conservancy under B.C. Parks permits # 107070 and # 107090, while Bute Inlet field sampling required no access through any marine park, preserve, or otherwise restricted area. Field studies did not involve endangered or protected species and did not require special permissions for seawater collection or ancillary hydrographic data collection.

2.3 Net community production

Monthly Net Community Production (NCP) was calculated as the difference in monthly mean salinity-normalized TCO2 concentrations (ΔnTCO2), corrected for changes in salinity-normalized alkalinity (ΔnTA) and NO3- uptake (ΔNO3-), between samples collected in consecutive months, according to Eq 2 [55, 56].

Eq 2

Monthly mean TCO2 was determined by averaging measurements at each depth sampled within the upper 30 m of the water column during each month, which encompassed the majority of undersaturated pCO2 measurements (e.g. Figs 2 and 3), and then averaging depth-means within each calendar month. This approach minimized depth-bias where sample size for a given depth was unequal between months and averaged inter-annual variability in the pCO2 undersaturation depth. nTCO2 and nTA were computed using Eq 3 to account for non-zero freshwater end-member concentrations.

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Fig 2. Time series of river discharge, salinity, TCO2, pCO2, and oxygen in Rivers Inlet.

Black circles between panels indicate CTD sampling dates, white circles indicate bottle sampling dates. White dashed lines in the salinity panel represents isopycnals for σθ = 25.6 kg m-3 and σθ = 26.1 kg m-3, respectively, that approximate mid and peak seawater density in the Rivers Inlet deep layer. Colorbar scales match those in Fig 3.

https://doi.org/10.1371/journal.pone.0238432.g002

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Fig 3. Time series of river discharge, salinity, TCO2, pCO2, and oxygen in Bute Inlet.

Black circles between panels indicate CTD sampling dates, white circles indicate bottle sampling dates. White dashed line in the lower salinity panel represents the isopycnal for σθ = 23.7 kg m-3 that approximates peak seawater density in Bute Inlet. Colorbar scales match those in Fig 2.

https://doi.org/10.1371/journal.pone.0238432.g003

Eq 3

TCO2,Sp = 0, (or TASp = 0) is the TCO2 (or TA) concentration at SP = 0 and was determined empirically from all samples within the selected layer for each system separately, and nS is the reference salinity of 35 [57].

Inventories of corrected ΔnTCO2 were then produced by multiplying this term by the mean seawater density (kg m-3) between sampling periods, and by the integration depth in meters. Carbon production or loss rates were determined by dividing inventory changes by 30 days which approximated the mean time interval between months, and reported as mmol C m-2 d-1 with positive values representing net organic carbon production (autotrophy) and negative values representing net organic carbon loss (heterotrophy). Uncertainties reported for the above calculation represent the cumulative contribution from standard error in the mean monthly TCO2 concentrations and analytical uncertainties in TCO2, TA, and nutrient measurements.

2.4 Anthropogenic carbon

The accumulation of TCO2_Anth and its effects on water properties were estimated with the ΔTCO2 method [58], which is an adaptation of the ΔC* method [59]. The methods assume that seasonal variation in seawater TA, salinity, temperature, and the disequilibrium of seawater TCO2 (ΔTCO2) remain consistent over the time periods investigated, and estimate TCO2_Anth with uncertainty of ≈ 10% [60]. ΔTCO2 is the difference between measured seawater TCO2 concentrations (TCO2_measured) and those corresponding to seawater at equilibrium with current TA and atmospheric pCO2 (TCO2_modern_equilibriated), and is determined by Eq 4: Eq 4

Estimates of TCO2 concentrations for other years (TCO2_year) were determined by subtracting ΔTCO2 from TCO2 concentrations corresponding to seawater with modern TA and at equilibrium with the atmospheric pCO2 for that year (TCO2_year_equilibrated) using Eq 5: Eq 5

Atmospheric pCO2 levels for the years 1765 to 2100 were determined by converting CO2 mole fractions associated with the RCP 8.5 scenario [33] to partial pressure assuming a constant 1 atm of pressure. TCO2_year estimates were then used with modern TA, temperature, and salinity to derive the remaining parameters of the carbonate system for those years. TCO2_Anth for a given year was determined as the difference between TCO2_year and TCO2_1765. TCO2, TA, and pCO2 measurements from the year 2017 were used as modern values because the greatest sampling coverage occurred during this year in both fjords. In addition to assumptions outlined above, this approach is sensitive to the age-estimation of the water mass being evaluated [61]. Seawater age measurements are not available in either fjord but were approximated by oxygen utilization rates as described in section 3.4 below. Seawater TCO2_Anth content was estimated for water in recent contact with the atmosphere and the deep layer separately to account for the relative ‘age’ of water in each layer, which relates to the atmospheric pCO2 at their time of last atmospheric contact. Given the trajectory of atmospheric pCO2, sub-surface water would have experienced lower atmospheric pCO2 than modern surface water and therefore contains lower TCO2_Anth content (e.g. [62, 63]) We considered the surface layer to vertically mix sufficiently to interact with current atmospheric pCO2 (Figs 2 and 3).

3. Results

3.1 Water column structure

The water column at both fjord stations was characterized by distinct surface and deep water layers that were separated by an intermediate mixing layer that varied in depth seasonally and between fjords but is demarcated here by the top of the halocline at ~5 m depth, and the sill depth (Figs 2 and 3). The surface layer was most evident in both fjords from spring to autumn and demonstrated large seasonal salinity and temperature ranges, with lowest salinity and peak temperatures between June to August in both locations. The surface layer depth was less clearly defined in Bute than in Rivers, and periods of reduced salinity (< 27.5) and warmer temperatures (> 12°C) were intermittently measured to 10 m depth each summer, and occasionally to 20 m (Fig 3, S2 Fig). Mean salinity during summer months was lower and more variable in Rivers (18.9 ± 9.9) than in Bute (23.4 ± 3) but the mean temperature difference was < 1 degree (Rivers: 12.5 ± 2.9°C vs. Bute: 13.3 ± 1.6°C) (S2 Fig). The vertical gradient between the surface and intermediate layers in both fjords was reduced during autumn and winter and surface layer salinity and temperature became similar to that of upper intermediate water.

The intermediate water layer displayed smaller vertical gradients and magnitudes of seasonal change, with roughly opposite seasonal patterns from those observed in the surface layer (Figs 2 and 3). Rivers intermediate layer salinity increased from spring to summer, peaked in late summer or early autumn, and declined through winter. Seasonality of the Bute intermediate layer was similar to that of Rivers but delayed in timing as salinity peaked between winter and the following spring. The seasonality of intermediate layer temperature also lagged surface layer temperature changes in both locations, with winter cooling persisting until summer, and summer warming persisting into early winter (S1 Fig). This lag was strongest in late 2016 following summertime intermediate layer temperatures that were 0.4 to 0.6°C higher than in following years, which may reflect the 2015/2016 El Niño or residual warming from a marine heatwave that preceded it in the north Pacific [64].

Temperature and salinity in the deep layers of both fjords showed similar seasonality as observed in intermediate layers (Figs 2 and 3, S1 Fig). Mean deep layer salinity in Rivers (33.3 ± 0.1) was higher and peaked in late summer compared to Bute (30.7 ± 0.1), which peaked in early winter. Mean deep layer temperature was somewhat lower in Rivers (7.4 ± 0.2°C) than in Bute (9.3 ± 0.2°C).

3.2 Seasonal carbonate system patterns

3.2.1 TCO2.

TCO2 concentrations tracked seasonal salinity patterns at all depths in both fjords, although this pattern was less consistent in Bute deep water (Figs 2 and 3). Surface layer TCO2 concentrations reflected the seasonality of major river discharges to fjord headwaters, typically declining during spring and summer when river discharge was high, and increasing during periods of low river discharge (Figs 2 and 3). TCO2 reached minima of ~640 μmol kg-1 at salinity ≤ 8 during summer and generally increased in autumn to > 1900 μmol kg-1 by winter alongside surface layer salinities > 29 in both fjords (Figs 2 and 3). A noticeable exception to this seasonality occurred during November 2016 when the surface TCO2 concentration in Bute was reduced to < 1500 μmol kg-3 during a period of very high river discharge (Fig 3). Intermediate layer TCO2 concentrations generally remained above peak surface layer concentrations except during periods of lowered TCO2 (< 1800 μmol kg-1) that frequently extended to ≥ 10 m depth during summer and autumn. The seasonality of sub-surface layer TCO2 was reduced and contrasted with the surface layer by increasing over summer and declining during winter (Figs 2 and 3). This pattern was weaker in Bute where peak annual TCO2 concentrations in sub-surface layers typically occurred 1–2 months later compared to those in Rivers (Figs 2 and 3). Deep layer TCO2 concentrations were generally > 2200 μmol kg-1 in Rivers and peaked during periods of highest annual salinity, but were somewhat lower in Bute at 2100–2200 μmol kg-1 and tracked salinity less clearly. For example, the lowest deep layer TCO2 concentrations in Bute in 2016 occurred in December simultaneously with highest annual salinity, and TCO2 did not reflect subsequently declining salinity throughout the following summer (Fig 3). Despite enriched TCO2 relative to salinity in Bute (Fig 4A), TCO2 concentrations were generally lower than at equivalent depths in Rivers because salinity was lower in the former fjord (Figs 2 and 3).

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Fig 4. TCO2 and TA relationships with salinity in Rivers and Bute inlets.

Solid and dashed lines indicate least-squares regressions for samples with salinity ≤ 20 (circles) and > 20 (triangles), respectively, for Rivers (yellow lines) and Bute (red lines). Regression parameters are listed in S1 Table.

https://doi.org/10.1371/journal.pone.0238432.g004

3.2.2 pCO2.

pCO2 demonstrated similar seasonality and vertical distribution as TCO2 but was not strongly related to salinity, instead demonstrating an inverse correlation with oxygen (r2 > 0.81, p < 0.001). Annual surface layer minima preceded those of TCO2 by 1–2 months and typically occurred with high oxygen saturation levels. Surface layer pCO2 declined to 120 μatm to 165 μatm between March and May in Rivers and to 115 μatm to 148 μatm between April and June in Bute, when oxygen saturation reached 120% (364 μmol kg-1) to 130% (383 μmol kg-1), respectively (Figs 2 and 3). Surface layer pCO2 was continually undersaturated with respect to the atmosphere each year from March to September in Rivers and from April to July in Bute. The depth and magnitude of pCO2 undersaturation progressively declined throughout summer, however, surface pCO2 (i.e., 0 m samples) briefly returned to undersaturated conditions each year between late August and mid-October in Bute. pCO2 undersaturation also occurred to > 10 m depth on several occasions in both fjords, most significantly during spring 2017 when pCO2 undersaturation reached 50 m for ~1 month in Rivers Inlet (Fig 2). Surface layer pCO2 was considerably higher in Bute than in Rivers except during undersaturated periods, typically reaching ~450 μatm in Rivers and > 700 μatm in Bute during winter. The seasonality of sub-surface layer pCO2 contrasted with the surface layer and peaked during spring and summer and declined over winter (Figs 2 and 3). Deep layer pCO2 peaked first in April in Rivers and in August in Bute, which coincided with the period of lowest annual deep layer salinity in both fjords. A late summer peak followed in both deep and intermediate layers in Rivers that coincided with the period of highest annual sub-surface layer salinity, but this association was not readily apparent in Bute. The deep layer spring peak represented the highest pCO2 (1050 μatm) and lowest oxygen concentrations (87 μmol kg-1) in 2017, but the late summer peak had higher pCO2 (1160 μatm) and lower oxygen (79 μmol kg-1) concentrations in 2018. Sub-surface layer pCO2 was substantially higher in Bute at > 1800 μatm compared to ~1160 μatm in Rivers.

3.2.3 Derived parameters.

The derived carbonate system parameters TA, pH, ΩAr, and ΩCa also exhibited differences between fjords and enhanced seasonal variability in the surface layer relative to deeper layers. TA concentrations showed nearly identical linear relationships with salinity between both fjords but were consistently lower in Bute in sub-surface layers because salinity was lower than in Rivers (Fig 4B, S3 Fig). Seasonal TA patterns mirrored TCO2 and salinity (S3 Fig) while pH, ΩAr, and ΩCa patterns were inversely correlated with pCO2 except during periods of very low salinity when Ω levels decoupled from this relationship (e.g. August 2017, Rivers and Bute, and August 2018, Bute, Fig 5, S3 Fig). Surface layer pH seasonality was similar between fjords and reached 8.3 during spring and generally declined towards winter but remained ≥ 7.8 in Rivers and ≥ 7.6 in Bute (Fig 5). pH also declined with depth and reached annual minima of 7.6 and 7.4 in Rivers and Bute deep layers, respectively. Surface layer ΩAr and ΩCa tracked pH patterns and peaked in spring and declined over summer and with increasing depth in both fjords (Fig 5). Peak ΩAr and ΩCa reached 2.4 and 4.0, respectively, in the surface layer during the study period, and were typically higher at 5 m depth during summer than at the surface. Surface Ω levels were frequently well below saturation (0.2 to 0.6) during summer periods of low salinity and were occasionally below minimum levels observed in the deep layers. The aragonite saturation horizon (excluding low-salinity surface measurements) shoaled through summer to between 10 m and 50 m depth in Rivers and to the surface in Bute by late summer, then deepened to below sill depth during winter in Rivers while aragonite remained undersaturated throughout the water column for up to 4.5 months during autumn and winter in Bute (Fig 5, S4 Fig). In contrast, calcite remained saturated throughout the study period in Rivers with the exception of brief low-surface salinity periods in summer, but a calcite saturation horizon was present in Bute that shoaled to between 30 m to 40 m by late summer (Fig 5, S4 Fig). Calcite remained saturated in the surface and upper intermediate layers in Bute except during a brief period in late fall 2016 that coincided with an unusually high discharge event from the Homathko River, during which time calcite was undersaturated throughout the water column (Fig 3).

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Fig 5.

Time series of pH and ΩAr in Rivers Inlet (top panels), and pH and ΩCa in Bute Inlet (bottom panels). Black circles between panels indicate sampling dates. Contours of 1 in the lower Ω panels represent the corresponding saturation horizon depth. Note different y-axis scales between ΩAr and ΩCa panels.

https://doi.org/10.1371/journal.pone.0238432.g005

3.2.4 Seawater buffering capacity in Rivers and Bute inlets.

Seawater buffering capacity was lower in Bute compared to Rivers because of greater freshwater dilution and enriched seawater TCO2 concentrations relative to salinity. TCO2 concentrations in both fjords were linearly related to salinity (r2 ≥ 0.97, p < 0.001, S1 Table) but were higher in Bute than in Rivers for a given salinity above approximately SP = 20, and nearly identical with slightly lower slopes at lower salinity (Fig 4A). The freshwater TA/TCO2 ratios implied by these relationships also indicated that dilution further decreased the seawater buffering capacity in Bute relative to Rivers (S1 Table). The mean sub-surface water TA/TCO2 ratios in Bute and Rivers were 1.01 and 1.04, respectively, which correspond to a thermodynamic equilibrium CO2 concentration ~54% greater in Bute (1017 μatm) than in Rivers (661 μatm) at the mean sub-surface conditions in each fjord, which reflected the actual mean sub-surface layer pCO2 (Bute: 1060 μatm, Rivers: 692 μatm).

3.3 Net community production

The mean annual NCP cycle in both fjords implied a near-balance between autotrophic and heterotrophic conditions in most months due to large variability between years (Fig 6). Mean monthly NCP was net autotrophic beginning in February and peaked in April (Rivers: 32 ± 35 mmol C m2 d-1, Bute: 50 ± 32 mmol C m2 d-1), followed by peak net heterotrophy in May (Rivers: -65 ± 39 mmol C m2 d-1, Bute: -51 ± 31 mmol C m2 d-1) (Fig 6, S2 Table). Mean monthly NCP was near or below zero during the summer months and returned to low net autotrophy in September in both fjords. Although the integrated annual NCP was net heterotrophic in Rivers at -30.8 ± 113 mmol C m2 d-1 and nearly balanced in Bute at 0.2 ± 109 mmol C m2 d-1, these estimates contained large uncertainties because monthly means demonstrated considerable variability between years (Fig 6).

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Fig 6. Mean monthly NCP (mmol C m-2 d-1) in the upper 30 m of Rivers and Bute inlets.

Error bars represent standard error of the mean TCO2 concentration in each month and the analytical uncertainties in TCO2, TA, and nutrient samples.

https://doi.org/10.1371/journal.pone.0238432.g006

3.4 Anthropogenic carbon (TCO2_Anth) content

Estimated TCO2_Anth in the surface layer was 50 ± 4 μmol kg-1 in Rivers and 47 ± 3 μmol kg-1 in Bute, for the year 2017 (Table 1). Estimated TCO2_Anth in the deep layers was lower, reflecting a greater seawater age and lower atmospheric pCO2 at the time of last atmospheric contact. Since deep water residence times appear < 1–3 years in both fjords [36, 39], most ‘aging’ occurs outside the fjords in the Pacific Ocean where these waters originate. Therefore, we estimated deep water age as the quotient of the apparent oxygen utilization (AOU, μmol kg-1) and oxygen utilization rates (OUR, μmol kg-1) as determined elsewhere in the north Pacific (e.g. [65]). We neglected the relatively minor residence time for sub-surface water within the Salish Sea [66] and the effect of incoming water mixing in Haro Strait because this process has a negligible effect on TCO2 concentrations due to rapid transit times and slow CO2 gas exchange kinetics [67]. Although Haro Strait mixing increases oxygen content of incoming water to the Salish Sea [67], deep water (> 250 m) oxygen concentrations in the northern Salish Sea were limited to a narrow concentration range (< 50 μmol kg-1) between April and December [68], implying that such mixing has less impact on deep water oxygen at the northern end of the strait. Bottom water AOU was 194 ± 15 μmol kg-1 and 195 ± 14 μmol kg-1 in Rivers and Bute, respectively, and using the mean OUR of ~5 μmol kg-1 yr-1 estimated for north Pacific water between 200 and 500 m depths [65] produces maximum deep water ages of 39 ± 3 years in both fjords. The corresponding estimated TCO2_Anth for the deep layer was 34 ± 3 μmol kg-1 and 32 ± 2 μmol kg-1 for Rivers and Bute, respectively (Table 1). TCO2_Anth estimates are sensitive to seawater age estimates; if the estimated age of California Undercurrent water off the Washington state coast, a potential source of fjord deep water, is used (25 years, [69]), deep water TCO2_Anth increases to 41 μmol kg-1 and 38 μmol kg-1 in Rivers and Bute, respectively. TCO2_Anth estimates are also sensitive to projected atmospheric pCO2 levels, but estimated current TCO2_Anth was robust to the moderately lower CO2 levels associated with the RCP 6.0 scenario [70]; surface and deep layer TCO2_Anth content was ≤ 2 μmol kg-1 lower under these conditions (S3 Table).

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Table 1. Estimates of meana annual TCO2_Anth, pH, and Ω by water layer for selected years.

https://doi.org/10.1371/journal.pone.0238432.t001

The estimated current and projected accumulation of TCO2_Anth in Bute and Rivers inlets indicates relatively low accumulation during the first half of the industrialized era and more rapidly increasing TCO2_Anth accumulation after the years ~1950 in the surface layer and ~2000 in the deep layer (Fig 7). TCO2_Anth accumulation is also reflected by declining pH and Ω levels, with annual variability slightly increasing in surface layer pH and decreasing in Ω under higher TCO2_Anth conditions. These changes are projected to continue to the year 2100 under the atmospheric pCO2 projection associated with the RCP 8.5 scenario (Fig 7, Table 1). Mean annual pH has declined from preindustrial conditions to the year 2017 by -0.16 to -0.15 in in Rivers and Bute surface layers, respectively, and by -0.11 to -0.12 in their deep layers (Table 1). These current changes in mean annual pH are projected to roughly triple by the year 2100. Similar patterns emerged for Ω, for which surface layer ΩCa declined by -0.69 and -0.67 in Rivers and Bute, respectively, and in their deep layers by -0.37 and -0.25, by the year 2017. ΩAr declined in parallel to ΩCa at roughly 61% to 65% of the magnitude observed for ΩCa. These trends indicated that the deep layer mean annual Ω declined from supersaturation prior to the presence of TCO2_Anth to undersaturation, for ΩAr in Rivers and ΩCa in Bute, by the years 2003 ± 5 and 1953 ± 7, respectively, considering 10% TCO2_Anth uncertainty (Fig 7). Further declines are projected forwards and estimated surface layer mean annual ΩAr is < 1 by the year 2056 ± 8 in both fjords, and only ΩCa remains > 1 in the surface layer in either location by the year 2100. The timing of crossing these thresholds is also sensitive to the atmospheric pCO2 levels, and surface layer mean annual ΩAr remains above saturation until the year 2074 ± 11 in both fjords under pCO2 conditions corresponding to the lower emissions of the RCP 6.0 scenario (S3 Table).

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Fig 7. Trajectories of TCO2_Anth, pH, ΩCa, and ΩAr determined in Rivers and Bute inlets for the years 1765 to 2100 under atmospheric pCO2 conditions associated with the RCP 8.5 scenario.

Solid lines and shaded regions represent annual means and standard deviations, respectively, for surface (light blue) and deep (dark blue) water layers. Red dashed lines in lower 4 panels indicate the corrosivity threshold (i.e., Ω = 1).

https://doi.org/10.1371/journal.pone.0238432.g007

4. Discussion

4.1 The governing role of seawater buffering capacity

Differences between the carbonate systems of Rivers and Bute were primarily driven by different seawater buffering capacities that reflected their exposure to the continental shelf, with lesser contributions from biological processes, river discharge, and gas exchange (Fig 8). Incoming shelf water to both fjords contained higher buffering capacity that was subsequently lowered by mixing with brackish fjord water (Fig 8). This effect was greater in Bute seawater because incoming shelf water first mixes with brackish Salish Sea water that has enriched TCO2 content and lower buffering capacity relative to shelf waters of the same salinity [46, 67], and by marginally lower TA/TCO2 in freshwater discharge to Bute (Figs 4 and 8, S1 Table). The significance of deep water transit through the Salish Sea was evident in Bute deep layer salinity that was roughly 10% diluted from shelf water compared to < 2% in Rivers (Figs 2 and 3). Organic matter remineralization within the fjords also contributed to reduced seawater buffering capacity (Fig 8), and this process appeared more influential in Bute where low buffering capacity increased the effect of remineralization on pCO2 levels. The impact of lower relative buffering capacity in Bute was less apparent in the surface layer where primary productivity independently lowered pCO2 levels. The sensitivity of these systems to TCO2_Anth was thus governed by their buffering capacity but modulated by local controls on carbonate system dynamics.

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Fig 8. Conceptual diagram of the major processes controlling buffering capacity in Rivers and Bute inlets.

Increasing levels of buffering capacity and carbonate system parameters are indicated by upwards arrows and addition (+) signs, respectively, decreasing levels are indicated by downwards arrows and negative (-) signs. Processes are shown in bold text within water layers where they likely contribute greatest, but may also contribute in other layers. Seasonality of peak observed effects from the major processes are shown in nearby parentheses. Distances and depths are approximate, and not drawn to scale.

https://doi.org/10.1371/journal.pone.0238432.g008

4.2 Control of surface carbonate system dynamics

Freshwater dilution had a clear effect on carbonate system dynamics because the greatest observed variability in TCO2 and TA was associated with large salinity changes that matched major river discharge patterns in both fjords (Figs 2 and 3). For instance, seasonal changes in surface layer TCO2 concentrations between consecutive winter and spring sampling dates declined by roughly six-fold when salinity-normalized (Figs 2 and 3, S2 Table). Freshwater dilution also produced undersaturated surface Ω conditions because low salinity water contained low CO32- concentrations irrespective of pCO2 levels (S6 Fig). Such decoupling between pCO2 and Ω has been observed previously in coastal settings where it was attributed to both low CO32- concentrations and cold temperatures of river discharge and sea ice and tidewater glacial melt [1, 71]. Freshwater Ca2+ concentrations that deviate from conservative seawater salinity relationships may also impact Ω values in low salinity waters [72]. Although freshwater Ca2+ concentrations were not directly measured in this study, peak Ca2+ concentrations recorded in both the Homathko and Wannock rivers (S4 Table) would be insufficient to compensate for the low CO32- concentrations in summer surface layer seawater and increase Ω to saturation. Freshwater can also reduce summertime pCO2 by lowering the thermodynamic equilibrium concentration of CO2 because this effect is most significant in low salinity mixtures of fresh and marine water (e.g. [8]). This possibility was assessed by using freshwater TCO2 and TA concentrations implied from their salinity relationships (Fig 4) and from highest salinities in each fjord, along with corresponding river water temperatures (S1 Fig, S4 Table), to compute corresponding pCO2 concentrations (pCO2mix) across the mixing gradient. The difference between pCO2mix and pCO2 in equilibrium with the contemporary atmosphere was 23 μatm below saturation at the minimum salinity of Rivers samples, and above atmospheric saturation along the entire mixing gradient in Bute (S5 Fig). Consequently, freshwater mixing could account for ~11% of the observed undersaturation at the lowest salinity observed in Rivers, but could not account for undersaturation in Bute. This effect was also dependent on cold river temperatures because if higher river temperatures were used (e.g. 15°C), undersaturation of pCO2mix in Rivers disappeared. The presence of organic alkalinity in river water could also increase the potential contribution of freshwater mixing to undersaturated pCO2 at low salinities (S5 Fig).

Although freshwater mixing could not drive significant atmospheric CO2 uptake as observed in fjords elsewhere [1, 8, 9], some atmospheric CO2 uptake presumably occurred during summer when surface pCO2 levels were undersaturated but increased towards autumn (Figs 2 and 3). Part of this increase can also be attributed to coinciding moderate increases in temperatures and mixing as stratification weakened towards autumn, which typically affect surface layer pCO2 more rapidly than air-sea CO2 equilibration [73]. Similarly, gas efflux to the atmosphere presumably occurred during supersaturated pCO2 winter conditions in both fjords but this process did not appreciably affect surface pCO2 levels because early and late winter conditions were similar.

Biological processes primarily affected surface layer pCO2, Ω, and pH conditions during spring and summer. These observations were most evident during periods of increased oxygen saturation that occurred without accompanying changes in solubility. For example, large changes in pCO2, ΩAr and ΩCa occurred in Bute from winter 2016 to spring 2017 as oxygen saturation increased by > 50% but oxygen solubility remained nearly constant. Biological drawdown of pCO2 presumably diminished by mid-summer because the pCO2 sea-air gradient was roughly half to one third that of springtime, only some of which was attributable to warmer water temperatures. This pattern was partly consistent with the mean annual NCP cycle that suggested primary production lowered surface water TCO2 during April, contributed TCO2 through respiration in May, but was not distinguishable from zero in summer (Fig 7). Since net heterotrophy during May was not reflected by the undersaturated surface water pCO2 and generally high surface pH at this time, ecosystem function, in terms of autotrophy and heterotrophy, may at times be decoupled from surface pCO2 saturation status in these fjords. This circumstance has been observed elsewhere when seasonal changes in freshwater and temperature produced undersaturated surface water pCO2 during periods of winter respiration [74]. In contrast to primary production, calcification and dissolution had little effect on surface layer carbonate system parameters because maximum seasonal changes in nTA for both fjords constituted a negligible fraction of mean surface layer nTCO2 concentrations during summer (S2 Table). Similarly, respiration within the surface layer was likely negligible because of limited delivery or retention of organic matter supply, and high surface pCO2 during winter reflected upwards mixing of deeper water (Figs 2 and 3).

Vertical mixing between water layers was a driver of surface layer carbonate system variability primarily during winter when strong winds are prevalent, and river discharge and stratification are reduced (Figs 2 and 3). The higher winter pCO2 and lower pH and Ω levels in Bute compared to Rivers reflected vertical mixing with more weakly-buffered sub-surface water in the former system. Although lateral advection could also influence the surface layer carbonate system, it is unlikely that the observed conditions reflected imported signals of processes elsewhere because both fjords exhibit strong estuarine circulation year-round [34, 75].

4.3 Control of sub-surface carbonate system dynamics

The relative exposure of fjord waters to the continental shelf was a major determinant of sub-surface layer carbonate system properties by determining the extent of shelf water dilution and thereby exerting the primary control on seawater buffering capacity (Fig 8). The pattern of deep water renewal in both fjords is associated with seasonal upwelling along the continental shelf that typically begins in early summer and terminates in late summer [76]. The presence of upwelled source water in Rivers was indicated by deep layer properties and seasonal variability that corresponded to conditions representative of deep shelf water (e.g., SP ≥ 33, σθ = 26.1 kg m-3, [29, 64]) and matched the upwelling season (Fig 2). Sub-surface TCO2 and pCO2 concentrations in Rivers also tracked seasonal upwelling (Fig 2), and late summer bottom water measurements closely matched those in deep continental shelf break water or upwelled water elsewhere along the northeast Pacific coast [29, 77, 78]. Increasing deep layer pCO2 and oxygen in summer also reflected upwelled source water because in situ respiration would be unable to account for the observed increase given the low organic matter supply implied from NCP (Fig 6, [79]), and would otherwise reduce oxygen levels. However, these comparisons varied inter-annually; upwelled water in the summer of 2018 contained both the highest pCO2 and the lowest oxygen concentrations measured in Rivers during the study (Fig 2).

The influence of shelf water was less apparent in Bute because sub-surface water TCO2 concentrations did not show obvious seasonal peaks and pCO2 less consistently tracked the seasonal upwelling pattern (Fig 3). This discontinuity exists in part because deep water exchange in Bute occurs through the Salish Sea rather than directly with deep shelf water as in Rivers [80], thereby delaying its arrival and modifying its composition through internal processes. For instance, peak density (σθ = 23.7 kg m-3) in Bute was well below that characteristic of upwelled water, but typical of the heavily diluted deep water of the northern Salish Sea (Fig 3) [36, 80]. This signature was also reflected in Bute deep water TCO2 concentrations that were higher relative to salinity than in upwelled shelf water, but never reached as high concentrations as in shelf water because peak salinity was lower [67]. The longer source water pathway to Bute was also evident because the timing of changes in deep layer conditions lagged those observed in Rivers by several months and were consistent with the slow northward progression of deep water renewal through the Salish Sea [36]. Consequently, the time period between deep water exchange ended in late summer in Bute (Fig 3), and elevated deep layer pCO2 at this time reflected in situ respiration rather than incoming high-pCO2 shelf water as in Rivers. Bottom water pCO2 subsequently declined as deep water exchange occurred with lower-pCO2 water from the Salish Sea in late fall or early winter (Fig 3).

The contribution from in situ respiration to deep layer TCO2 content during the non-renewal period was estimated by using the difference in TCO2 content between incoming deep water and bottom water prior to deep water exchange (S5 Table), after accounting for dilution and freshwater TCO2 content (S1 Table). This method assumes that primary productivity, calcification, dissolution, and vertical exchange are negligible in the deep layer, and that significant advection is limited to the renewal periods. Although these assumptions are generally robust (e.g., S2 Table), declining deep water salinity and density during the non-upwelling period indicated that some mixing occurs between sub-surface layers and may reduce estimates using this method. The estimated contribution of in situ respiration to deep layer TCO2 concentrations is 24 μmol kg-1 in Rivers and 137 μmol kg-1 in Bute, using this approach. However, the Bute estimate includes TCO2 accumulated by shelf water during passage through the Salish Sea where respiration is a major process governing organic matter removal [81]. Replacing shelf water with northern Salish Sea deep water properties yields an estimated contribution of 67 μmol kg-1 TCO2 from in situ respiration in Bute. This estimate is consistent with an amplified response from organic matter respiration in its more weakly buffered waters compared to Rivers.

4.4 Implications of low buffering capacity on TCO2_Anth content and response

A consequence of lower buffering capacity in Bute was lower TCO2_Anth content but slightly increased variability in most conditions, which is projected to increase further by the end of the century (Table 1). This circumstance illustrates the role of buffering capacity in determining seawater TCO2_Anth content, and demonstrates that system response may differ between closely located coastal settings as observed elsewhere across regional scales. For example, lower buffering capacity in the North Pacific also enhances carbonate chemistry sensitivity to TCO2_Anth relative to the Gulf of Mexico [14]. Deep layer pCO2, pH and Ω conditions in Bute also resembled those of offshore water from below the continental shelf-break [29, 78], whereas deep layer conditions in Rivers generally resembled nearby shelf bottom water. Estimates of deep layer conditions in Bute prior to TCO2_Anth uptake indicate naturally low pH, undersaturated ΩAr, and ΩCa near saturation, whereas modern deep water conditions in Rivers that include TCO2_Anth are less corrosive (i.e., higher pH, higher Ω) than those in the preindustrial Bute deep layer (Table 1, Fig 7). These conditions in Bute are unusual even compared to Alaskan fjords and the offshore northeast Pacific where Ω tends to be low relative to comparable systems elsewhere ([1, 2, 8, 9, 30]). For example, calcite saturation horizons can shoal to < 250 m during winter in the northeast Pacific [30], whereas the winter calcite saturation horizon in Bute shoaled to depths of ~20 m to 50 m. In combination with surface water undersaturation, this shoaling reduced ΩCa to ≤ 1 throughout the water column briefly during the study period (Fig 5). Such circumstances may represent extremes along the northeast Pacific coast but are not necessarily unique within the Salish Sea because low-salinity deep water with low buffering capacity is a feature of this region [3, 31, 48]. Equally low sub-surface pH (7.4) and ΩAr (< 0.5) were reported in a highly restricted portion of the southern Salish Sea with persistently low sub-surface salinity and low buffering capacity (i.e., TA/TCO2 < 1) [3].

Both fjords displayed lower TCO2_Anth content relative to offshore waters, which was consistent with regional differences in buffering capacity and Revelle factor [13, 82]. For instance, estimated TCO2_Anth in the surface layer (Table 1) was lower compared to offshore Pacific surface water (~65 μmol kg-1, [62, 63]) where Revelle factors are typically lower than in coastal regions [83]). Deep layer mean TCO2_Anth (Table 1) was similarly below recent estimates for near-bottom shelf waters (39 μmol kg -1, [84]) and the California Undercurrent off the Washington coast (36 μmol kg-1, [69]). Higher Revelle factors in coastal waters also imply increased sensitivity to TCO2_Anth for other carbonate system parameters. This relationship was evident in the greater decline in surface layer pH (Table 1) than the global surface ocean average (-0.11, [82]) despite lower TCO2_Anth content, and from slightly enhanced pH variability in Bute compared to Rivers that also reflected their different sensitivities to TCO2_Anth accumulation (Fig 7) [13, 58].

The lower buffering capacity in Bute seawater could exacerbate physiological responses in species vulnerable to OA to a greater degree in this fjord by enhancing the impact of TCO2_Anth on the periods of high-pCO2, low-pH, and extensive CaCO3 undersaturation in the water column observed here (Fig 3). OA is associated with adverse physiological responses across a range of marine taxa including reduced survival, growth, calcification, suppressed metabolism, altered behavioral responses, and intensified sensitivities to multi-stressors including reduced oxygen and elevated temperature ([17, 18]). In many coastal settings, including Bute and Rivers, pCO2, pH and Ω show seasonal and spatial decoupling, and recent experimental work has shown different physiological sensitivities to these parameters [19, 85]. Such circumstances warrant particular attention in coastal settings where carbonate chemistry is highly dynamic and enhanced variability is projected under increasing TCO2_Anth because sensitivity thresholds might be crossed earlier than in more well-buffered locations (e.g. [46, 58]).

5. Conclusions

This study demonstrated that the distinct carbonate system patterns in two fjords of the North Pacific are principally driven by differences in their exposure to shelf water, which impacts source water characteristics and largely determines fjord seawater buffering capacity. These differences have affected TCO2_Anth uptake and response, with reduced uptake and more acute responses where seawater dilution and distance to ocean basin source waters are greater. Therefore, fjords without direct connections to the open continental shelf will likely demonstrate greater sensitivity to OA. Both fjords have currently accumulated sufficient TCO2_Anth that the annual mean ΩAr in Rivers and ΩCa in Bute deep water layers have declined to below saturation within the last several decades. The continuing TCO2_Anth accumulation projected to occur under the atmospheric CO2 trajectories associated with the RCP 6.0 and RCP 8.5 scenarios indicate that the mean annual ΩAr in the surface layer of both fjords could decline to below saturation before the end of the century. This study also demonstrated that coastal OA studies investigating biological impacts should evaluate declining ΩCa in addition to ΩAr where low seawater buffering capacity is present or expected to develop.

Supporting information

S1 Text. Quality assurance and control of bottle sample measurements.

https://doi.org/10.1371/journal.pone.0238432.s001

(DOCX)

S1 Fig. Potential effects of organic alkalinity in river water on computed Ω and pH.

Blue dashed lines represent difference in ΩAr (panels A, C) and pH (panels B, D) computed from estimated TA and TCO2 relationships (S1 Table) plus organic alkalinity at concentrations indicated in figure legend, and without additional organic alkalinity. Legend in panel D applies to all panels. Red vertical lines indicate minimum salinity of 0 m and 5 m samples. Red circles indicate salinity distribution of all samples for the corresponding fjord.

https://doi.org/10.1371/journal.pone.0238432.s002

(TIF)

S2 Fig. Time-series of temperature in Rivers and Bute inlets.

Black circles above panels indicate sampling dates.

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(TIF)

S3 Fig. Time series of Total Alkalinity (TA) in Rivers and Bute inlets.

Black circles above panels indicate sampling dates.

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S4 Fig. Time series of ΩCa in Rivers Inlet and ΩAr in Bute Inlet.

Black circles above plots indicate sampling dates. Contours of 1 in the lower ΩAr panel represent the saturation horizon.

https://doi.org/10.1371/journal.pone.0238432.s005

(TIF)

S5 Fig. Measured and potential pCO2 undersaturation in Rivers and Bute inlets.

ΔpCO2 represents atmospheric pCO2 subtracted from the pCO2 corresponding to estimated freshwater and seawater TA and TCO2 concentrations determined from seawater relationships and river properties (S1 and S4 Tables) for mixing ratios from 0 to 1, represented by salinity of the mixture, without (dashed lines) and with (dotted lines) 10 μmol kg-1 organic alkalinity (orgAlk). ΔpCO2 is computed similarly from measured pCO2 for surface (i.e., 0 m) samples (filled circles). Red dotted line indicates atmospheric saturation.

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(TIF)

S6 Fig. Selected relationships between carbonate system parameters and buffering capacity.

Colorbar applies to all panels.

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S1 Table. Least-squares regression parameters for TCO2 and TA relationships with salinity in Bute and Rivers inlets.

https://doi.org/10.1371/journal.pone.0238432.s008

(DOCX)

S2 Table. Mean Net Community Production (NCP) by month for the upper 30 m of the water column in Bute and Rivers inlets.

https://doi.org/10.1371/journal.pone.0238432.s009

(DOCX)

S3 Table. Selected output conditions of the ΔTCO2 method under pCO2 trajectories associated with the RCP 8.5 and RCP 6.0 scenarios.

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(DOCX)

S4 Table. Mean water temperature in the Homathko and Wannock rivers between May and August for the years 2017 to 2019.

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(DOCX)

S5 Table. Bottom water properties used to estimate deep water respiration in Rivers and Bute inlets.

https://doi.org/10.1371/journal.pone.0238432.s012

(DOCX)

Acknowledgments

We thank the Tula Foundation for supporting this project through the Hakai Institute, Wayne Jacob and Hakai Institute oceanography staff for help with operating marine field equipment and sample collection, Ian Giesbrecht for sharing river ion concentration data, and Hakai Institute technical staff for help with data management. This manuscript also benefited from the recommendations of two anonymous reviewers. We would like to acknowledge that this study occurred within the traditional territories of the Heiltsuk, Wuikinuxv, Kwakwaka’wakw, Homalco, and the Coast Salish peoples.

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