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Applied and Environmental Microbiology, October 2008, p. 6306-6312, Vol. 74, No. 20
0099-2240/08/$08.00+0 doi:10.1128/AEM.00877-08
Copyright © 2008, American Society for Microbiology. All Rights Reserved.
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Max Planck Institute for Marine Microbiology, Celsiusstraße 1, D-28359 Bremen, Germany,1 Geoscience Centre, University of Göttingen, Goldschmidtstraße 3, D-37077 Göttingen, Germany2
Received 17 April 2008/ Accepted 1 August 2008
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) in these and similar systems and are able to maintain
at approximately constant levels over relatively wide environmental fluctuations. Temperature did, however, have an effect on calcification rate. Calcium flux in this system is limited by its diffusion coefficient, resulting in a higher calcium flux (calcification and dissolution) at higher temperatures, despite the constant, biologically mediated pH. The ability of biological systems to mitigate the effects of environmental perturbation is an important factor that must be considered when attempting to predict the effects of increased atmospheric partial CO2 pressure on processes such as calcification and in interpreting microfossils in the fossil record. |
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The principal mechanisms involved in stromatolite formation are (i) heterogeneous crystal nucleation at acidic extracellular polymeric substances (1, 19, 22, 32) and (ii) increases in the Ca2+ x CO32– ion activity product (IAP), which may be induced by microbial activity (e.g., photosynthesis, sulfate reduction) and/or external physicochemical factors (e.g., evaporation, CO2 degassing) (5, 21, 25, 31). Lamination of microbialite deposits may result from a number of factors, including seasonally induced changes to calcification processes caused by changes in biofilm composition and calcium carbonate mineral supersaturation. Some calcifying biofilms exhibit fabrics containing cyanobacterial CaCO3 tubes which can be preserved as microfossils known as Girvanella or Cayeuxia (25, 34). These cyanobacterial tubes have been attributed to photosynthesis-induced pH microgradients under conditions of low dissolved-inorganic-carbon (DIC) levels and, consequently, low bulk-phase pH buffering (2). Specifically, the impact of a given amount of DIC removal on changes in CaCO3 supersaturation should, theoretically, increase with decreasing DIC concentrations and initial pHs at a given IAP. Other factors that have been discussed in this context are temperature and CaCO3 mineral supersaturation (14, 26).
Changing environmental conditions (e.g., temperature and pH) may affect biological activity and calcification. Precipitation and dissolution may be affected by warming-induced changes, as brought about by global climate change, and/or by changes to overlying water pH, brought about by changes to atmospheric partial CO2 pressure (pCO2), in rainfall patterns or trophic state. Understanding the effects of changing environmental conditions on calcification and dissolution processes is important, both to the prediction of the effects of global climate change and to the interpretation of the paleo record.
The influence of diurnal temperature changes on hydrochemistry in karst water creeks has been investigated previously (12), and from these changes, inferences regarding precipitation processes were made. Drysdale et al. (12) reported a strong diurnal pattern to hydrochemistry and calcite saturation in what they considered to be a karst system with solely inorganic precipitation. They reported that diurnal fluctuations in temperature significantly altered the creek's carbonate chemistry and led to changes in rates and reach of precipitation. Changing environmental factors such as temperature also influence biotic processes such as photosynthesis and respiration. In karst systems such as those investigated here, in which biofilms play a significant role in controlling the chemical conditions at the sites of mineral nucleation (6), fluctuations in abiotic conditions may also affect stromatolite formation processes. These effects may be manifested as changes to rates of precipitation/dissolution or as mitigating effects of the biofilm against bulk water changes.
Despite the importance of understanding these processes to both projections of biological response to climate change and to paleoenvironmental interpretations, experimental studies on calcification in cyanobacterial communities are rare (e.g. (11, 18), and the specific relationship between various environmental factors, such as temperature and pH conditions, on photosynthesis-induced calcification of cyanobacterial biofilms have not, thus far, been investigated. Temperature changes may alter the rate of abiotic degassing and the rate of biological processes and, hence, precipitation. Changes to bulk water pH will alter the bulk water CaCO3 saturation state but may not have such a great effect at the stromatolite surface, if biological processes are maintained. In this study, the results of ex situ microelectrode experimental studies using cyanobacterial biofilms from karst water creeks under various bulk water conditions are presented and discussed with respect to their implications for prediction of climate-induced changes to calcification and to interpretation of the paleoenvironmental record.
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Samples were collected from two distinct, active tufa-forming sites for pH manipulation experiments. Site 1 comprised a small stromatolite cascade 65 m downstream from a minor spring, which entered the creek's main flow approximately 40 m after the cascade. At this site, the water was approximately 1- to 5-cm deep and exhibited a fast flow rate (approximately 40 cm s–1) and, consequently, a small diffusive boundary layer (DBL; approximately 200 to 300 µm). Stromatolite at site 1 was laminated and several centimeters thick. Site 2 was a well-illuminated section of the lower creek, approximately 20-cm deep, and had a slower flow rate (approximately 10 cm s–1) than, but similar DBL (approximately 200 µm) to, site 1. Site 2 exhibited thin (up to 1 mm) fragile carbonate crusts. Samples from site 2 only were used for temperature manipulation experiments. Samples were removed from the creek with a motorized core-drilling device (modified Stihl chainsaw) and stored in ambient creek water in coolers until they were returned to the laboratory, within 24 h. Creek water samples for the experiments were collected without air bubbles in 20-liter plastic containers and stored at 4°C in the dark until use.
Laboratory setup.
Once in the laboratory, samples were stored in temperature-controlled, aerated, recirculating aquariums (total volume, approximately 30 liters) containing creek water. Phototrophic community composition did not change during transport and incubation (6). Samples were removed to flow cells connected to the same recirculating water supply for measurements during experiments run at ambient temperature and experimentally altered temperatures. Experimental flow rates were approximately 0.03 liter s–1. A reservoir of creek water separate from the main holding aquarium's supply was used for pH-manipulated experiments. pH was manipulated by the addition of CO2, in bottled Vilsa (Germany) mineral water, to lower pH or by aerating the reservoir with CO2-free air (air scrubbed in NaOH) to raise it. Vilsa water (http://www.pmgeiser.ch/mineral/index.php?func=dispes&parval=54) contains only trace mineral components. Amounts added to 30-liter experimental setups were <20 ml and were deemed to have had no effect on overall water chemistry. During pH adjustments, pH was monitored continuously with an MA130 ion detector (Mettler Toledo, Columbus, OH). Rates of CO2 addition or removal were adjusted to maintain the desired pH.
Microelectrode measurements comprised three sets. The first consisted of measurements of O2, pH, and Ca2+ concentration profiles on samples held at ambient creek conditions (temperature, 10°C; pH 8.4). The second comprised measurements of concentration gradients of the same ions in the sample at a pH raised to 8.9 and at a pH lowered to lowered 7.8. The final set of measurements, involving the same ions as those in the previous experiments, were on temperature-adjusted samples from the Deinschwanger Bach collected 12 months later. In this set of measurements, temperature was raised from the ambient 10°C to 17°C and lowered to 4°C.
Microelectrode measurements and calculations.
Liquid membrane Ca2+ and pH sensors were prepared and calibrated as described previously (9, 10). Fast-responding O2 microsensors were also prepared as described previously (23). All electrodes were placed manually at the stromatolite surface while viewing the sample through a dissection microscope. The stromatolite surface was then set at 0 cm. All measurements were made at measured distances above the stromatolite. Negative distances, therefore, indicate that the sensor is above the stromatolite/water interface. Profiling was automated after electrodes were positioned at the stromatolite surface. Sensors were connected to a micromanipulator, which was fixed to a motorized stage (VT-150; Micos, Eschbach, Germany) and allowed reproducible positioning of the sensor tip with 1-µm precision. The microelectrodes were connected to a picoammeter (O2 electrode) or a millivoltmeter, and the meter output was collected by a data acquisition device (NI DaqPad-6015; National Instruments, Austin, TX). After positioning at the surface, profiling was performed automatically. Motor control and data acquisition were performed with a computer and custom-written software (µ-Profiler; provided by Lubos Polerecky). All profiles were corrected for offset to ion levels in the bulk liquid; oxygen concentrations in the bulk liquid were determined from literature values at experimental temperatures (salinity = 0 ppt), pH as described above, Ca2+ by inductively coupled plasma-optical emission spectroscopy (Perkin Elmer Optima 3300 DV) and DIC by CO2 coulometer (UIC Coulometrics, Joliet, IL).
Interfacial fluxes (J) were calculated from the concentration profiles by using Fick's first law: J = D x (dc/dx), where D is the diffusion coefficient and dc/dx is the interfacial concentration gradient, i.e., the concentration gradient in the mass boundary layer directly adjacent to the stromatolite surface.
Calcite saturation is given by the saturation state omega (
):
= Ca2+ x CO32–/Kcalcite, where the numerator is the IAP and the denominator the solubility product Kcalcite as given by reference 20. Carbonate concentrations were determined from bulk water DIC and pH microprofiles. For the calculation of
calcite, activities were estimated by applying the activity coefficients of water used in experiments as delivered from the PHREEQC program (0.686 for Ca2+ and CO32–).
Diffusion coefficients.
The diffusion coefficients of O2 and Ca2+ are literature-derived values corrected for temperature and type of counter ion (7, 16). Diffusion coefficients for oxygen that we used were as follows: at 4°C, 1.28 x 10–9 m2 s–1; at 10°C, 1.57 x 10–9 m2 s–1; and at 17°C, 1.934 x 10–9 m2 s–1. Diffusion coefficients that we used for Ca2+ with HCO3– as counter ion were as follows: at 4°C, 0.546 x 10–9 m2 s–1; at 10°C, 0.67 x 10–9 m2 s–1; and at 17°C, 0.827 x 10–9 m2 s–1.
Statistical analyses.
Analysis of variance was used to test for the effects of treatment on chemical flux rates. Tests were conducted separately for each chemical flux (Ca2+, O2) and at each light phase (light or dark) for each pH and temperature treatment. Homogeneity of variances was checked visually by examining residual plots. Data that did not meet this assumption of analysis of variance were log transformed. Significant factors were compared using Tukey's honestly significant difference post hoc tests. All statistical tests were performed at an
of 0.05, with F2,5, using the statistical software SPSS version 10.
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state. Temperature did, however, affect calcium fluxes by influencing calcium ion diffusion coefficients.
pH manipulations.
Concentration profiles of O2, pH, and Ca2+ were measured on all samples (Fig. 1) at experimentally manipulated pHs. It should be noted that slight discrepancies in the observed height of the DBL and bulk water concentrations of chemical species measured are evident in the results presented. The profiles presented are averages of two positions on each sample, and these variations indicate both the heterogeneity within the samples and the difficulty in aligning the various sensors to exactly the same position on each sample. The profiles do, however, show consistent results.
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FIG. 1. pH, O2, and Ca2+ profiles in the light and dark at the three experimental pHs for site 1 and site 2.
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Flux rates of O2 and Ca2+ and pH changes (
pH) observed are presented in Table 1. In all treatments, pHs approached the same values (9.2 to 9.5) in light incubations, although there were some small differences, largely between sites. The fact that similar maximum pH values were reached in all treatments leads to different
pH values. Higher
pH values occurred in the low-pH (7.8) treatment than in the high-pH (8.9) treatment in the light. In the dark, the opposite trend was observed because pHs were always around 7.8, regardless of the overlying water pH. The highest fluxes of O2 from the biofilm were seen in the samples at ambient pH (8.4) at both sites (statistically significant only at site 2; P < 0.05), as were the highest O2 fluxes to the biofilm surface during dark incubations, although these were not significantly different (P > 0.05).
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TABLE 1. Fluxes of oxygen and calcium (mean ± standard error; n = 2) and pH changes at biofilm surfaces measured in samples from the Deinschwanger Bacha
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Calcite saturation state microprofiles (Fig. 2), calculated from bulk water DIC, pH, and Ca2+ microprofiles, demonstrate the degree to which
calcite is controlled by the carbonate system.
calcite profiles mirrored pH profiles and indicated that the water was supersaturated with respect to calcite under all experimental conditions. At both sites, illumination caused a photosynthetically induced increase in
calcite. In turn, a clear decrease in
calcite was evident at both sites without illumination. Despite these metabolically induced changes in
calcite, no relationship existed between the rate of calcification (derived from Ca2+ fluxes) and the degree of supersaturation.
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FIG. 2. Omega value profiles, calculated from Ca2+ profiles and alkalinity levels, for sites 1 and 2 at each experimental pH.
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FIG. 3. pH, O2, and Ca2+profiles at each experimental temperature.
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TABLE 2. Fluxes of oxygen and calcium (mean ± standard error; n = 2) and pH changes at biofilm surfaces measured in samples from Deinschwanger Bach at different temperaturesa
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Experimental manipulations of pH and temperature conditions were conducted under conditions of constant alkalinity (3.0 mmol kg–1) but various DIC (2.8 to 3.1 mmol kg–1); pH conditions were manipulated by the addition of CO2. Experimental flow rates were lower than in situ, resulting in slightly higher DBLs. We have shown previously (6) that photosynthesis increases when the DBL approaches 600 µm but that the in situ flow conditions used maintained a DBL of 400 µm or less and agreed well with in situ microsensor measurements, both in the dark and in the light.
Under illumination, photosynthesis consistently caused the pH at the biofilm surface to increase to approximately 9.4, regardless of overlying water pCO2 (2,200 to 150 ppm V).
Changes similar to those with respect to the pH were noted for temperatures, except at 4°C, where biological activity was reduced to such an extent that changes were negligible. This difference in the
pH values in the light was observed despite the similar O2 production rates. In the dark, the opposite was seen, i.e., respiration caused the pH to drop to approximately 7.8 regardless of pCO2 or temperature. Again, this occurred despite similar O2 consumption rates in the pH manipulation experiments. O2 consumption rates were, however, lower at lower temperatures. The direction of the
pH value changes was as expected, i.e., photosynthesis increased pH, while in the dark, respiration led to its decrease. The differences in the magnitudes of
pH, resulting from different initial pH values but very similar final pH values, were unexpected. Several explanations for this phenomenon may be offered.
The first is that the observed
pH values were related to the physiological optima of the mat community. If this had been the case, the highest
pH value should have correlated with the highest O2 fluxes, but this was not observed. O2 fluxes at all pH treatments were reasonably similar, with the maximum flux actually occurring at a pH of 8.4, which is the pH of the creek section from which the samples were taken.
The second explanation for the
pH values observed is the possibility of different pH buffering capacities at the various initial pHs. In this model, the lowest
pH values should correlate with the highest buffering at pKa = 6.34 and pKb = 10.36. Our results, however, show that +
pH and –
pH have opposite trends for increasing bulk water pH values (Fig. 1). Furthermore, within the experimental pH range (7.8 to 8.9), which is near the half-equivalence point of 8.1, changes in pH buffering are very minor.
Third, the availability of DIC for photosynthesis may limit the extent of light-induced pH increases. As CO2 is removed by photosynthesis and pH increases, less CO2 is available. In the current system (alkalinity, 3 mmol kg–1) at pH 7.8, approximately 4% (138 mmol m–3) of DIC exists as CO2, while at pH 8.9, this value is reduced to 0.3% (10 mmol m–3). Several studies have shown that DIC may limit photosynthesis, and it was suggested by Larkum et al. (15) that when the pH exceeds the level at which DIC exists as CO2, DIC must be consumed as HCO3–. In the biofilms investigated here, the pH never exceeds this level, although CO2 does drop to a very low value (approximately 1 mmol m–3 at pH 9.5). Cyanobacteria may overcome CO2 limitation via carbon-concentrating mechanisms, which effectively uncouple photosynthesis from CO2 concentration. While these may have an effect on DIC chemistry at a cellular level, their effect on community level chemistry will be minimal. In essence, carbon-concentrating mechanisms do not change the stoichiometry of the processes and, thus, the local effects on pH. The fact that O2 concentrations (the product of photosynthesis) remain well below overlying water DIC concentrations suggests that DIC is not limiting in this system. Even if DIC supply were limiting photosynthesis, the nature of +
pH and –
pH trends observed here would not be explained. There may indeed be some physiological limitation to the extent of physiologically induced +
pH value changes, but these should also be reflected in the O2 production rates, which remain similar under all treatments. It is also possible that the calcification process limits the extent of pH changes and supports photosynthesis (17). For this to explain the observed
pH and O2 production trends, we should see calcification rates increase with increasing pH. This is not the case. The explanation of DIC limitations also does not explain the observed –
pH value changes.
The final explanation for the observed results is a contribution from other unassessed processes (e.g., nitrate/ammonia assimilation), which may affect pH levels (30). The most probable explanation is some combination of all of the above, and further modeling and experimental work is required to address these issues.
Temperature manipulations were all conducted at pH 8.4, which was the in situ pH at the time of sampling. Temperature was clearly shown to affect biological activity, with O2 fluxes increasing with increasing temperatures, both in the light and in the dark. Ca2+ fluxes (indicating, in this system, calcium carbonate precipitation and dissolution) (6) also increased with increasing temperatures (Table 2 and Fig. 3). Although these increases were not statistically significant in the experiments conducted, this may be explained by the small degrees of freedom used. The flux differences may be biologically important, and given that little change was observed in the biofilm surface pH and
values under all experimental conditions, it appears that the effects of temperature changes on the diffusion coefficients of Ca2+ and HCO32– are important in determining flux rates. The diffusion coefficients increase with temperatures and, in these experiments, explain the magnitudes of increasing Ca2+ flux rates we observed.
Temperature, therefore, affects the possible transport limitations of precipitating chemicals, which in turn affects possible rates of calcite deposition and dissolution. Although temperature increase leads to an increase in biological activity, ion diffusion velocity, and calcification in the light, the concomitant increase in dark parameters also increases dissolution, thereby maintaining similar net diel precipitation rates at all temperatures. For the interpretation of the fossil record of calcifying cyanobacteria, this implies that the abundance of cyanobacterial microfossils and related stromatolites appears not to be significantly affected by marine surface temperature variations, contrary to previous suggestions (21). This is true at least for the investigated range between 4°C and 17°C.
The ability of biological systems to control their microenvironment, and therefore create an environment very different from that of their wider surroundings, also leads to interesting implications for both the prediction of the effects of increasing atmospheric pCO2 and the paleogeological interpretation of calcified microfossils. It appears that under high pCO2 conditions, cyanobacterial calcification may be maintained by high CO2 availability and proceed at low "apparent" pH (i.e., low pH in the overlying water). Therefore, as long as calcite saturation at the cell/biofilm surface remains >1, the formation of calcareous, tubular microfossils may still occur at low overlying water pH conditions (certainly between 7.8 to 8.4, as investigated here). Indeed the magnitude of
does not appear to influence the rate of calcification, but rather, once some
threshold (approximately 10) is reached, calcification may proceed. This is contradictory to the idea that increasing pCO2 should reduce the potential of photosynthesis-induced calcification in cyanobacterial biofilms by lowering bulk phase pH and hence CaCO3 mineral supersaturation (14, 28).
This project is part of the Research Unit "Geobiology of organo- and biofilms," funded by the German Research Foundation (DFG-FOR 571, publication no. 23).
Published ahead of print on 8 August 2008. ![]()
Supplemental material for this article may be found at http://aem.asm.org/. ![]()
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