LIMNOLOGY AND OCEANOGRAPHY / March 1990 Volume 35 Number 2 I Limnol. Oceanogr.. 35(2), 1990, 245-259 0 1990, by the American Society of Limnology and Oceanography, Inc. Molybdenum and sulfate as controls on the abundance of nitrogen-fixing cyanobacteria in saline lakes in Alberta Roxanne Marino and Robert W. Howarth Section of Ecology and Systematics, Division of Biological Sciences, Corson Hall, Cornell University, Ithaca, New York 14853 Jennifer Shamess and EIIie Prepas Department of Zoology, Biological Sciences Center, University of Alberta, Edmonton T6G 2E9 Abstract We studied 13 saline lakes in Alberta to test the hypothesis that molybdenum availability influences the abundance of planktonic, N-fixing cyanobacteria in saline ecosystems. Our earlier work in oxic seawater showed that the availability of Mo is controlled in part by the ratio of sulfate to molybdenum because sulfate inhibits the assimilation of molybdate. The SOd2-: MO ratio in seawater is very high relative to most freshwater lakes-a finding that is consistent with the scarcity of planktonic, N-fixing cyanobactetia in coastal marine ecosystems. This ratio is constant in seawater, however, limiting a test of our hypothesis in marine systems. These Alberta salt lakes provide a more robust test in saline systems. The ratio of sulfate to molybdenum within any given saline lake was relatively constant over a summer season, but the ratio between lakes varied and ranged from values typical of freshwater lakes to values higher than in seawater. N-fixing cyanobacteria are significant fractions of the plankton in six of the 13 lakes we studied and are rare or absent in the others. The SO,*- : MO ratio was a strong predictor of the abundance of planktonic, N-fixing cyanobacteria. Sulfate or MO concentrations alone, however, were not. This finding is consistent with our hypothesis that sulfate can control MO availability in oxic waters. Phosphorus concentrations, and the ratio of N to P, were not good predictors of the abundance of N-fixing cyanobacteria in these saline lakes, as they often are in freshwater lakes. The differences between predictions from a freshwater, P regression model and actual abundances of N-fixing cyanobacteria in the saline lakes were best explained by the SO.,- : MO ratio. columns of freshwater lakes (Stewart 1969; Goldman and Home 1983; Wetzel 1983; Howarth et al. 1988b). In many eutrophic freshwater lakes, N fixation by these cyanoAcknowledgments We thank Hap Garritt, Nadine Gassner, Gertie bacteria is instrumental in making up defHutchinson, Barbara Plonski, Chris Robinson, Anicits of N and in maintaining P limitation nette Trimbee, and Frances Yarbrough for assistance of annual net primary production (Schindwith field sampling or chemical analyses.We also thank Stephen R. Carpenter, Jonathan Cumming, and Charles ler 1977; Plett et al. 1980; Howarth 1988; E. McCulloch for help with the statistical analyses. Howarth et al. 1988b). The activities and Nelson Hairston, Jr., Jonathan J. Cole, Stephen R. abundances of planktonic, N-fixing cyanoCarpenter, Karen McGlathery, and Diane Sherman bacteria in freshwater lakes are largely conprovided comments on the manuscript. Financial support was provided by grant BSR 86- trolled by the availability of P (Vanderhoef et al. 1974; Home and Goldman 1972; Liao 04688 from the Ecosystems Studies Program, U.S. National Science Foundation. 1977; Brownlee and Murphy 1983; Stock245 Planktonic cyanobacteria (blue-greens)are responsible for most N fixation in the water 246 Marino ner and Shortreed 1988) and by the ratio of N to F’availability (Flett et al. 1980; Schindler 197 1; Stockner and Shot-treed 1988; Howarth et al. 1988a). Significant N fixation occurs only when N is in shorter supply than I’ relative to the physiological requirements of the cyanobacteria (Tilman et al. 1982). There is a surprising lack of planktonic N-fixing cyanobacteria in most estuariesand coastal seas (Smayda 1973; Hornc 1977; Doremus 1982; Howarth et al. 1988b). In fact, abundant populations of planktonic, N-fixing cyanobacteria have been reported for only two estuarine or coastal marine ecosystems: one low salinity estuary (the Baltic Sea; L,ind,ahl and Wallstrom 1985) and one very shallow, highly eutrophic estuary (the Peel-Harvey Inlet, Australia; see Huber 1986). Planktonic N-fixing cyanobacteria are absent from many estuaries with low N: P ratios in their nutrient inputs and with low N : P ratios in total dissolved nutrients, conditions which would lead to dominance by cyanobacteria in freshwater lakes (Howarth et al. I.988a). The relative lack of planktonic N fixation in many turbid, temperate-zone estuaries and coastal seasis instrumental in maintaining N limitation of primary production in these ecosystems (Ryther and Dunstan 1971; Howarth and Cole 1985; Howarth 1988; Howarth et al. 19886). We should note that in contrast to planktonic N-fixing cyanobacteria, benthic forms of N-fixing cyanobacteria are common in estuaries where water clarity is great enough for significant light penetration (Howarth et al. 1988b). In most temperate-zone estuaries, however, such fixation is unimportant as a source of N to the ecosystem because light penetration is low through the turbid waters (Howarth 1988). We have suggested that reduced Fe and MO coming from the sediments or from anoxic zones within cyanobacterial mats are probably more available than are Fe and MO in oxic waters, perhaps explaining the contrast between planktonic and ben.thic N fixers (Howarth et al. 1988a). A variety of hypotheses has been offered to explain the relative absenceof N fixation and N-fixing cyanobacteria in the plankton of estuaries and coastal seasas compared to et al. lakes. These include a lower availability of MO in seawater due to competitive inhibition of MO uptake by SOdL-(Howarth and Cole 1985; Cole et al. 1986; Howarth et al. 1988a), lower concentrations of Fe in seawater (Rueter 1982; Howarth et al. 1988a), lower concentrations of P in seawater (Doremus 1982), and a greater turbulence intensity and lower concentrations of dissolved organic matter in seawater, making anoxic microzones less likely (Paerl 1985; Paerl and Prufert 1987). These ideas need not be viewed as mutually exclusive. We have argued that Fe and MO availability may interact to limit N fixation in marine ecosystems and that high organic matter concentrations and anoxic microzones could increase Fe and MO availability (Howarth et al. 1988a). Because planktonic N-fixing cyanobacteria arc rarely abundant in coastal marine ecosystems, little insight is gained from comparative studies of planktonic N fixation in estuaries. The data that are available can be interpreted as being consistent with several of the above hypotheses. Furthermore, it is difficult to test our specific hypothesis that MO availability (as controlled by an interaction of the sulfate and molybdate anions) is an important biogeochemical control on the abundance of planktonic cyanobacteria and N fixation in seawater and estuarine systems (Howarth and Cole 1985) because both sulfate and molybdate are conservative in oxic seawater (Head and Burton 1970; Brewer 1975; Collier 1985). Hence, the concentrations of both anions covary as a function of salinity, and their ratio is nearly constant. These difficulties led us to use saline lakes as partial chemical analogs of estuaries in which to test the hypothesis that MO availability can partially regulate the abundance of planktonic, N-fixing cyanobacteria in saline waters. Limited data on MO and SOd2concentrations in two saline lakes (Wurtsbaugh 1988; Howarth et al. 1988a) led us to believe that the SOe2-: MO ratio may be much more variable in saline lakes than in seawater. We chose 13 salt lakes in Alberta; N-fixing cyanobacteria are abundant in the plankton of some of these saline lakes but are rare in others. We asked whether the N-jixing cyanobacteria 247 tions of the physical and biological characteristics of these lakes are given elsewhere (Bierhuizen and Prepas 1985; Campbell and Prepas 1986). Field samples-For each lake and for all measurements, samples were taken at the point of maximal depth monthly from May through August 1987. Temperature profiles were measured at 0.5-m intervals with a Montedoro-Whitney resistance thermometer. Integrated water samples for nutrients Methods (N and P), major anions and cations, pH, alkalinity, conductivity, total iron, and Chl 13 saline Description of the l&es-The a were collected over a depth equivalent to lakes we studied are located in southeastern two times the Secchi disk depth (Bierhuizen Alberta between 52”14’-5 3”3 1 ‘N and 111”19’-114”14’W. For the most part, they and Prepas 1985). For most lakes, the integrated sampling depth was 0.5 m and was are surrounded by a mixture of aspen parkland, prairie grassland, and cultivated fields never >3 m. True duplicate samples were and have no permanent inlet streams or sur- collected at each site. Water samples for N face outflows. Hence, the water balance in were stored in 250-ml polystyrene containers; samples for all other analyses were these lakes is controlled by precipitation, evaporation, and groundwatcr flow. The av- stored in l- or 2-liter polyethylene bottles. erage annual rainfall in the region is 300 All of the N samples were analyzed within mm; evaporation from the lakes averages 48 h of collection. Opaque bottles were used for the Chl a samples, which were filtered 600 mm yr-‘. Because surface-water inputs within 6 h of collection. All bottles were are small and there arc no surface outflows, water residence times in these lakes are completely filled with water and kept cold strongly inlluenccd by groundwater ex- in the field until they could be refrigerated change; estimates of water residence times at 4°C. The samples were stored at 4°C until typically exceed 100 yr. they were analyzed (within 7 d). All samThe lakes have surface areas of 0.3-51 pling containers were acid washed with 2% km2 and maximal depths of 0.9-S m. ConHCl and rinsed well with distilled-deionized ductivities range from 1,300 to 18,000 pmho water. cm-‘. Sulfate, bicarbonate, and carbonate Water samples for MO analysis were colare the dominant anions. The dominant catlected over the 0.5-m depth interval by ions are sodium, calcium, and magnesium. pushing an inverted, open sampling bottle All of the lakes are alkaline, with pH values down to the sampling depth, reinverting the ranging from 8.3 to 9.6 and total alkalinities bottle, and bringing it back to the surface. of 5.3-85 meq liter-‘. The sediments ofthese When a motor boat was used for sampling lakes are typically coarse, sandy, and orinstead of a canoe, extreme care was taken ganic poor. None of the lakes was pcrmato avoid potential contamination from monently stratified during the study period tor fuel. The samples were taken and stored (May-August 1987); dissolved oxygen levels in 125-ml polypropylene bottles cleaned were always >5 mg 0, liter’. Mean sumwith a hot solution of MICRO detergent, mer Chl a concentrations in the photic zone followed by a deionized water rinse and an ranged from 4.5 to 115 pg liter-r. All but overnight soaking in hot 20% HNO,. At three of the lakes are fishless. Miquelon Lake each site, two water samples were taken. and Cooking Lake have only brook stickOne sample was not filtered, and the other leback (Culaea inconstant). Buffalo Lake has was filtered immediately through a lo-pm brook stickleback and three additional polypropylene prefilter (Gelman) and a 0.4species of fish: northern pike (Esox Zucitr.s), pm polycarbonate (Nuclepore) filter with a burbot (Lota lota), and white sucker (Ca- 47-mm Millipore swinnex set-up-all plastostomus commersoni). Further descriptic and cleaned as described for the sam- SOd2- : MO ratio was variable in these saline lakes, and if so, if the abundance of planktonic, N-fixing cyanobacteria was related to the availability of MO as determined by the SOd2- : MO ratio. We also obtained data on P and N, the usual predictors of N-fixing cyanobacterial abundance and activity in freshwaters, and on Fe, the other trace element required by N-fixing organisms. 248 Marino et al. pling bottles before use. Both types of filters were acid washed with 20% HN03, well rinsed with Nanopure deionized water, and air-dried under cover before use. Both the filtered and unfiltered samples were stored in the polypropylene sampling bottles and kept on i.ce in a cooler until they arrived at Cornell University, where they were stored at 4°C until analysis. In addition to dissolved MO, the filtered water samples were used for SOd2-, Cl-, Na+, K+, Ca2+, and Mg2+ .analyses. The unfiltered samples were used for total Fe analysis. Chemical methods-Conductivity, alkalinity, pH, Chl a, N, and P were determined at the University of Alberta. Conductivity was measured with a YSI model 31 conductance meter on water samples at 20°C. Alkalinity was measured at the same time as pH by potentiometric titration (Environ. Can. 1979) with a Fisher Accumet model 520 digital pH meter. Within 6 h of collection, water samples for Chl a analysis were filtered under low pressure through Whatman lGF/C filters, placed in Petri dishes, wrapped in aluminum foil, and stored in a freezer. Within 2 weeks, Chl a was determined on duplicate samples with the ethanol extraction-spectrophotometric technique of Ostrofsky as outlined by Bergmann and Peters ( 1980). N and P concentrations were measured in each monthly sample with the exception of total dissolved phosphorus (TDP), which was rneasured in the May samples only. Within 48 h of collection, water samples for total phosphorus (TP), TDP, and (NO,- + NO,-) were prefiltered through a 250~cLrn Nitex net. Samples for TP analysis were then transferred to culture tubes and determined in triplicate as by Prepas and Rigler (1982). TDP was determined in duplicate after further Elltration through prewashed, 0.45~pm Millipore HAWP filters by Menzel and Corwin’s (1965) potassium persulfate method as modified by Prepas and Rigler (1982). Ammonium and total Kjeldahl nitrogen (TN) were analyzed in triplicate by Sol&zano’s (1969) phenolhypochlorite method as modified by Prepas and Trew (1983). N03- + N02- was determined after filtration t’hrough prewashed, 0.45-Hrn Millipore HAWP filters by Cd.-Cu reduction (Stainton et al. 1977). S042- and Cl- were ana.lyzed at Cornell on the filtered water samples in triplicate using a DIONEX 2OOOi/SP ion chromatograph equipped with an HPIC AS4A, highcapacity, anion exchange column. Ca2+, Mg2+, and K+ were analyzed in duplicate filtered water samples on a J.Y. 70P inductively coupled plasma emission spectrometer by the CALS analytical laboratory at Cornell University. Na+ was analyzed by the same laboratory on an Instrumentation Laboratories model 400 flame atomic absorption spcctrophotometer. Total Fe was measured on the unfiltered water samples in triplicate by the basic procedure of Koroleff et al. (1983) with some modification. The sample replicates were oxidized in 125ml polypropylene bottles with an acid-persulfate solution. One replicate of each sample was digested in the same bottle in which the sample was stored; there were no significant differences between this replicate and the other two splits from the original bottles, indicating that sorption of Fe onto the walls of the container during sample storage was not a problem. The oxidized Fe was reduced with ascorbic acid and the resulting ferrous iron was measured after complexation with TPTZ on a Beckman DU-50 spectrophotometer at 595 nm. Since the color development is pH sensitive and these lakes have a wide range of alkalinities, we adjusted each sample pH individually instead of using a single NaOH reagent addition. Dissolved MO, which is predominantly the MoOd2- anion in oxic waters in the pH range of the lakes studied (Manheim and Landergren 1978), was measured in triplicate on a Varian 1475 atomic absorption spectrophotometer equipped with a GTA 95 graphite tube atomizer. Samples were first coprecipitated with hydrated manganese dioxide. Coprecipitation was used both to concentrate and separate the MO from the highly variable and sometimes concentrated salt matrices of the different lakes. These saline matrices made direct injection of the water samples into the graphite furnace impossible due to extreme background interferences. The procedure used to form the Mn02 precipitate was modified from that of Bachmann and Goldman (1964) to use smaller sample volumes and to allow 249 N-Jixing cyanobacteria Table 1. Summer mean abundances of total phytoplankton, total cyanobacteria, and only N-fixing species of cyanobacteria in the 13 Alberta saline lakes (k 1 SE, n = 4). Standard errors reflect the May-August variations in cyanobacterial abundances. % cyanoLake Birch Looking Back Postill Miquelon Wappa Joseph Peninsula Whites Haunted Camp Red Deer Cooking Buffalo TOtal biovolume O*m’ ml-‘) % Cyanobacteria (all species) bacteria (N-fixing species only) 7.0x 104 1.1x108 8.9x 106 1.4x 106 1.4X108 1.7x 107 6.4x lo4 5.0x 105 3.3X106 3.3x107 2.8~10~ 4.8 x IO’ 4.7x 106 0 21*12 23t22 4.5t4.4 50?29 4.5k3.0 20+19 49_t28 21+24 65+14 16&15 42+14 59+18 0 .2.4+ 1.2 0.41 kO.37 50:29 0.43kO.29 0 49+28 27+24 0 16+15 37&16 15k8.5 for atomic absorption analysis of MO instead of spectrophotometric analysis. Sample aliquots of 10 or 15 ml were precipitated and filtered onto 5-pm Nylon filters, the precipitate was redissolved in 2.0 ml of 1% hydroxylamine hydrochloride, and the resulting solution was analyzed for MO atomic absorbance at 3 13.3 nm after graphite furnace atomization at 2,800”C. Because the water chemistries of the study lakes were so different, the recovery of spikes of a standard MoOA2- solution was tested in triplicate for each lake. Average MO recoveries for each lake (with 99% C.I.) ranged from 77 (+ 13%) to 117% (&25%). The detection limit for MO in these lakes with this method was 0.15 E.cgMO liter-‘. Phytopiankton enumeration-Samples for phytoplankton enumeration were preserved with Lugol’s iodide fixture and counted by the sedimentation technique with an inverted microscope (Lund et al. 1958). Phytoplankton were identified to the species level when possible. Average cell volumes of the observed species from lakes in Alberta were used to calculate biovolumes. Results Phytoplankton data-The cyanobacteria found in the lakes which are capable of N fixation were Aphanizomenon jlos-aquae and Anabaena spp. There were also several species of cyanobacteria which apparently Table 2. Mean summer nutrient concentrations in the 13 Alberta saline lakes (&I SE, n = 4). Standard errors reflect May-August variations. Lake Birch Looking Back Postill Miquelon Wap a Jose h Peni sula Whit s Hau ted Cam Red 1 eer Cooking Buffalo z;, (2 DIN bW TN:TP (molar) 430+ 13 450+55 4.6k1.6 1.1 9.6-t0.6 58+15 9.7kO.4 40fl 28+2 110+2 120+_5 2.0fO.l 5.3kO.5 37*1 8.8kO.5 2.9-to.4 470f51 36O-cl5 400224 320+74 410&24 310?32 220+-15 410f27 330540 370+-35 570?3 260?10 4.7k2.0 6.7k3.2 9.8k4.6 13f7 3.7kl.O 4.6k1.9 5.4k2.3 2.1kO.8 2.5kO.6 5.9k4.6 2.1kO.l 1.9kO.7 49 6.2 41 8.0 15 2.8 1.8 205 62 10 65 90 do not fix N, the most common being Gomphosphaeria lacustris, Lyngbya limnetica, and Merismopedia tenuissima. Cyanobacteria were virtually absent in some of the lakes but made up as much as 65% of the total mean seasonal phytoplankton biomass in others (Table 1). The N-fixing species of cyanobacteria made up as much as 50% of the mean seasonal phytoplankton biomass in two of the lakes. To analyze our data and determine which water chemistry parameters most strongly influence the relative biomass of cyanobacteria in these saline lakes, we used a model similar to that of Trimbee and Prepas (1987) for 19 freshwater lakes in Alberta. So that the cyanobacterial biomass data would approach a normal distribution, Trimbee and Prepas (1987) defined the term BG index = ln[%BG/( 100 - o/oBG)] (1) where %BG is the percent of total phytoplankton biomass as cyanobacteria (bluegreens of all species whether able to fix N or not). As originally defined by Trimbee and Prepas (1987), the BG index, which is undefined at 0 and 100% cyanobacteria, has values ranging from -4.59 to +4.59, corresponding to 1 and 99% cyanobacteria. One can also define the BG index with broader or more narrow limits. For most of this paper, we used a BG index with values ranging from -6.9 1 to + 6.9 1, corresponding to 0.1 and 99.9% cyanobacterial biomass as the lower and upper limits, in order to make Marino et al. 250 Table: 3. Chemical data for the 13 Alberta saline lakes studied. All data given are the means of monthly data from May-August 1987. -c ----___ Lake Birch Looking Back Postill Miquelon WaDna Joseph Peninsula Whites Haunted Camp Red Deer Cooking Buffalo + Cond. (mmho smic, Cl@Ml DlC NW Cl” (mM) MP+ (mM) (24) (24) Cm-‘) PH (%) Total Fe 01W 65 1.7 4.2 23 6.5 5.6 47 12 2.6 2.2 49 3.0 4.0 8.6 3.6 0.40 3.2 0.60 0.88 5.0 1.7 0.63 0.30 2.6 0.45 0.33 42 2.9 4.8 13 8.8 8.3 21 11 16 8.4 20 4.1 10 0.19 0.50 0.50 0.25 0.50 0.37 0.31 0.25 0.12 0.19 0.30 0.50 0.25 1.4 1.0 0.82 8.4 1.2 2.1 3.3 0.82 2.2 3.9 5.4 2.5 3.7 2.9 0.26 0.26 1.4 0.26 0.45 1.8 0.38 0.45 0.26 2.1 0.26 0.38 250 10 31 67 30 26 150 49 38 15 150 11 22 18 1.3 1.7 6.5 2.8 2.7 12 4.3 3.1 1.7 11 1.4 2.4 9.6 8.8 8.7 9.3 9.0 9.2 9.4 9.1 9.3 9.1 9.3 8.7 9.2 43 4.4 12 19 30 19 24 35 27 8.5 57 7.4 23 3.3 ~6.7 2.9 2.3 50 13 4.7 26 0.46 2.4 5.8 3.6 3.4 ftrll me of our detailed species composition and biomass data. With these broader limits, th.e BG index for the 13 saline lakes studied ranged from -6.91 (~0.1%) to +0.6;! (65%). In addition to calculating the BG index (including all species of blue-greens present) for each of our lakes, we also calculated an index considering only the cyanobacterial specie:s able to fix N (denoted BGF index), since we are speciftcally interested in the controls on N fixation. This was calculated as in Eq. 1 with 0.1 and 99.9% cyanobacterial biomass (nitrogen-fixer species only) as the lower and upper limits (-6.91 and +6.91, respectively). Values for the BGF index ranged from -6.91 (10.1%) to 0.00 (50%)1 in the 13 saline lakes. Chemical data-In general, the saline lakes we studied have high concentrations of epilimnetic TN and TP relative to most freshwater lakes during the growing season. The summer seasonal variations in TP and TN were small, as can be seen by the low standard errors (Table 2). TP in these lakes is predominantly dissolved P (unpubl. data from this study; see also Bierhuizen and Prepas 1985; Campbell and Prepas 1986). Dissolved inorganic nitrogen (NO,- + NOz-k NI-L,+) was a small percentage of the TN in all of the lakes (concentrations were typically < 1% and at most 4% of TN). The concentrations of DIN varied quite a bit from month to month within any given lake, as is reflected in the high standard errors for the mean summer DIN (Table 2). As mentioned earlier, the dominant cation in all of these lakes is Na+, with concentrations ranging from a high of 250 mM to a low of 10 (Table 3). The dominant anion is SOa2-, with HCO,- and CO,*- (given in Table 3 as total dissolved inorganic carbon, or DIC) being the second and third most abundant anions. The mean seasonal ionic compositions of the lakes in this 1987 study were very similar to that found by Bierhuizen and Prepas (1985) in their 1983 study. Total Fe concentrations in these saline lakes are generally h:igh compared to other aquatic systems and span a considerable range (Table 4). The among-lake variability in the concentration of SOd2- as well as the other rnajor anions and cations was much greater than was the month-to-month, within-lake variability. The variation in SOd2- concentration over the summer for a given lake was at most 5% of the mean; the maximal analytical variance was 2%. The seasonal variation in ionic composition within the lakes is largely controlled by evaporation and precipitation; note the relative constancy of the SOd2- : Cl ratio over the season (Fig. 1A). MO concentrations also varied greatly among the lakes but were reasonably constant within any given lake during the several months of measurement. The variance in the monthly mean MO concentration determined for a given lake was f 14% (at most) in all lakes except Cooking (+ 29%). The maximal analytical variance was + 10%. N-fucing cyanobacteria 251 Table 4. A comparison of SOd2-, MO, and total Fe concentrations along with SO,*- : MO ratios in typical freshwater lakes, seawater, and the 13 Alberta saline lakes. Ranges given where applicable; averages given in parentheses. Freshwater S0,2- (mM) MO (PM) SOqL-: MO (M) Total Fe (gM) 0.05-0.31(0.11) 0.001-0.01(0.005) (2.2 x 104) 0.9-3.7 Seawater or estuaries* 28 0.11 2.6 x 10s 0.002-l. 1 Alberta saline lakes 1.70-68 0.003-0.08 7.4x104-2.2x106 0.50-52 * SO,‘- and MO are conservative in seawater; hence no ranges are given for SOal-, MO, and the SO,‘- : MO ratio; their concentrations vary as a function ofsalinity in estuaries. Data presented here arc for full-strength seawater, taken from Brewer 1975 for Fe and from Manbeim and Landergren 1978 for MO. Freshwater SOP and Fe data taken from Wetzcl 1983; freshwater MO data from Manhcim and Landergren 1978. All saline lakes data from this study. SOd2-: MO ratios-As we had hoped, and in contrast to marine ecosystems, concentrations of S0,2- and MO varied somewhat independently in these lakes (Table 3). SOd2and MO concentrations are correlated (r = 0.70); however, the significance of the correlation is strongly influenced by the SOd2and MO concentrations from one lake (Red Deer). The SO, 2- : MO ratio varies some 30fold among the lakes (Fig. 1B; Table 4), although the summer seasonal variation in the ratio within each of the lakes is small (Fig. 1B). The highest ratio, 2.2 x 106, is considerably higher than the ratio in seawater, 2.6 x lo5 (Table 4). The lowest ratio found in these lakes, 7.4 X 104, is lower than the ratio in seawater and approaches freshwater values. In contrast to marine ecosystems where the S042- : MO ratio is nearly constant, these saline lakes provide an exceptionally broad range of S042- : MO ratios over which to test our hypothesis of geochemical control on abundance of planktonic, N-fixing cyanobacteria. lakes. The appropriate ionic strength was used for each lake so that the activity coefficients for the ions could be better estimated, although the relationship used to estimate activity coefficients, the Davies approximation, tends to break down as the 20 . , Sulfate concentration or sulfate activity?-One might argue that the activity of S042- rather than its concentration should be considered when assessing the potential for competitive interaction with molybdate and inhibition of MO assimilation by phytoplankton. We used the major ion and pH data to calculate the activity of sulfate with the MINEQL program (Westall et al. 1976). There are some problems with applying MINEQL to saline systems, especially those where uncharacterized minerals are likely to precipitate. We made calculations with several different sets of assumptions and always got the result that the activity of S042was very highly correlated with its concentration (slope = 0.80, r = 1.0) in all of the Fig. 1. A. The molar SOdz-: Cl ratio plotted for each lake for each sampling date. Lake-to-lake variations arc considerably greater than are seasonalchanges within individual lakes. If we assume that chloride is a conservative tracer, these data indicate that seasonal changes in sulfate due to geochemical and ecological processesare relatively minor. B. The molar SO,,- : MO ratio plotted for each lake for each sampling date (note vertical axis is x 106). As with the SO,*- : Cl ratio, laketo-lake variations are much greater than are seasonal changes within individual lakes. This fact allows us to use seasonal averages in subsequent analyses. 252 Marino et al. Tablle 5. Results of SAS analysis of reduced models for predicting the BGF index (which considers only the relative abundance of cyanobacteria capable of N fixation). Model -- Model A Model B -- Model Model Model Model C D E F pnrameters log so,2log MO log conductivity log MO log SOdz-: MO log so,2log conductivity log MO Regression slope -4.8 7.7 -8.6 9.4 -4.3 -1.6 -2.2 1.6 ionic strength approaches 0.5. There were three minerals for which formation was thermodynamically favorable in these systems: CaCO,, Mg,(PO,),, and Ca,(OH)(PO,),. Formation of the two phosphate minerals is dependent on the proportion of the TP concentration in the POd3- form, which we do not know (an earlier study of these lakes found that most of the TP present was as soluble reactive phosphorus; Campbell and Prepas 1986). We ran the program using as upper and lower limits for P the assumptions that all of the TP was as Pod”- and that there was no POa3- present. In the absence of kinetic information on the formation of the various minerals, we also ran t.he program both with and without the various mineral precipitations. All of the above assumptions and permutations yielded nearly the same sulfate activity-concentration relationship as stated above; hence, we h.ave used the SOd2- concentration data in our subsequent analyses. Discussion SOq2- and MO as regulators of cyanobacterial abundance--The BGF index is significantly predicted by the log of the SOd2- : MO ratio (P = 0.039; r2 = 0.33; Table 5). Regressions of the BGF index vs. either log SO,“- or log MO alone are not significant (P =: 0.32 and P = 0.73, respectively; Table 5), which is strong evidence that an interaction between MO and SOd2- controls the abundance of N-fixing cyanobacteria rather than just the absolute concentrations of SOd2- or MO. This finding is consistent with a MO requirement for N fixation (Bortels SE P 1.8 3.2 2.8 3.2 1.9 1.5 2.3 2.7 0.024 0.034 0.012 0.015 0.039 0.32 0.36 0.73 - R= 0.43 0.50 0.33 0.094 0.080 0.032 1930; Wolfe 1954; Fogg and Wolfe 1954; Shah et al. 1984) and with Dur hypothesis that MO availability in oxic waters is regulated by a competitive mteraction with SOd2- (Howarth and Cole 1985; Howarth et al. 1988a). We also tested a multiple regression model with the BGF index being regressed with log SOd2- and log MO as separate predictors. This model yielded probabil.ity values of 0.024 and 0.034 for log SO,“- and log MO and a coefficient of multiple determination (R2) of 0.43 (Table 5). Note that the slopes for log SOd2- and log MO are similar (equal within the standard errors) but are of opposite sign, and that the relationship between SOd2- and the BGF index is negative while that for MO and the BGF index is positive (Table 5, model B). This pattern is expected if there is a 1 : 1 competitive effect of SOd2- on MO availability which could be characterized by the log SOA2- : MO ratio. This multiple regression model is of course very similar to the simple regression model with the log SOd2- : MO ratio; so it is not surprising that both give significant results. The slightly better fit of the multiple regression model suggests that the competitive interaction between SOd2- and MO is not precisely 1 : 1. The BG index (which considers all cyanobacteria including non-N fixers) is also significantly predicted by the log of the SOd2- : MO ratio (P = 0.036; p2 = 0.35; Table 6) but the regression contained one outlier on a residuals plot which contributed heavily to the significance level found. Unlike the case for the BGF index (which considers only cyanobacterial species capable of N fix- N-Ming cyanobacteria 253 Table 6. Results of SAS analysis of reduced models for predicting the BG index (which considers the relative abundance of all species of cyanobacteria). Model parameters Model G Model H Model Model Model Model I J K L log so,= log MO log conductivity log MO log SO,z- : MO log SO,‘log conductivity log MO Regression slope -3.0 1.7 -5.3 2.9 -3.1 -2.2 -3.4 -2.0 ation), the log of SOd2- alone was also a significant predictor of the BG index (P = 0.027; r2 = 0.37). The log of Mo alone again was not a significant predictor (P = 0.30). A multiple regression model with both the log of MO and the log of SOd2- vs. the BG index yielded values of P = 0.46 and 0.045 for log MO and log SOd2- and R2 = 0.41 (Table 6). In comparing the multiple regression results for the BG index with those for the BGF index, we see that including cyanobacterial species incapable of N fixation into the index drastically lowers the significance of Mo. This finding is consistent with a MO requirement for N-fixing species and no MO requirement for nonfixing species (Wolfe 1954). Including the nonfixing species of cyanobacteria in the index also increases the relationship with SOh2- alone to a significant level (P I 0.05). We are not sure why SOd2- alone should influence the abundance of cyanobacteria or why this correlation is significant for the BG index but not for the BGF index, even though the information in the BGF index is a subset of the information in the BG index. &.dj&e or conductivity?-S0,2- is the most abundant anion in all of the salt lakes we studied. Consequently, SOd2- and conductivity are highly correlated (Y = 0.99). Thus, it should not be surprising that whenever the log of SOe2- or the log of the SOd2- : MO ratio are significant predictors of the BG index or the BGF index, significant regressions also occur with log conductivity or the log of the conductivity:Mo ratio (Tables 5 and 6). For the BG index, we do not know if the significant effect on abundance is specifically attributable to SOd2- or is the result SE P R’ 1.3 2.2 2.0 2.3 1.3 0.9 1.3 1.8 0.045 0.46 0.023 0.25 0.036 0.027 0.022 0.30 0.41 0.48 0.35 0.37 0.40 0.10 of total ionic salts (either through osmotic pressure or ionic strength). Perhaps increasing salinity (i.e. conductivity) adversely affects the cyanobacteria, particularly the nonN-fixing species, in some manner. We note, however, that salinity apparently is not an important control on the abundance of N-fixing cyanobacteria; log conductivity is not a significant predictor with the BGF index (P = 0.36; Table 5) but rather only with the BG index (P = 0.022; Table 6). For the BGF index (only N-fixing cyanobacteria), we believe that SOa2- rather than conductivity is the key variable behind the significant correlations (Table 5). When considering the potential for N fixation, it is the interaction between MO and either SOJ2- or conductivity that is important. The S0,2- and MO anions have remarkably similar stereochemistries (Howarth and Cole 1985; Howarth et al. 1988a), and a competitive inhibition of molybdate uptake by SOa2- has been demonstrated in freshwater phytoplankton (Howarth and Cole 1985; Cole et al. 1986) and numerous other organisms, including tomatoes, Clostridium bacteria, and mammalian intestines. We have no reason to suspect that changes in osmotic pressure or ionic strength would affect MO assimilation; indeed, altering NaCl concentrations does not affect MO assimilation by freshwater phytoplankton, while increasing Na2S0, concentrations slows MO assimilation (Howarth and Cole 1985; Cole et al. 1986). Fe as a regulator of cyanobacterial abundance-As with MO, Fe is generally thought to be required for N fixation (Fogg and Wolfe 1954; Shah et al. 1984) and has been hy- 254 Marino et al. pothesized as a factor regulating N fixation in natural waters (Rueter 1982; Wurtsbaugh and Horne 1983; Wurtsbaugh 1988; Howarth et al. 1988a). We found, however, that log total. Fe was not a significant predictor with either the BGF index (P = 0.32) or with the BG index (P = 0.67). Multiple regression models that include Fe in addition to other variables such as SOd2-, MO, or the ratio of SOd2--to MO also showed no significant interaction between Fe and either the BGF or BG indices. Nonetheless, we suspectthat Fe is an important biogeochemical control on N fixation in some saline aquatic ecosystems such as estuaries and oceans, where the total Fe concentrations tend to be much lower than in the salt lakes we report on here (see Table 4; see also Howarth et al. 1988a). It is possible that Fe and MO interact as regulators of N fixation and controllers of the abundance of N-fixing cyanobacteria; perhaps at the lower Fe concentrations typically found in seawater, MO limitation becomes more severe. We also note that the total Fe concentration, as we have used here, may not be a good indicator of the amount of Fe available to phytoplankton becausethe particulate and organic Fe fractions are included in the analysis, and their contribution to algal and cyanobacterial nutrition is not known (Morel and Hudson 1985). N and I’ as regulators of cyanobacterial abundance-N and P are important controls on N fixation and the abundance of N-fixing cyanobacteria in freshwater lakes (Horne and Goldman 1972; Schindler 1977; Flett et al. 1980; Howarth et al. 1988a; Stockner and Shortreed 1988). Epilimnetic TN and TP concentrations and their ratio have proven useful in predicting the abundance ofblue-greens in lakes (V. Smith 1985, 1986; Trimbee and Prepas 1987). V. Smith’s (1983) #analysisofwater-column TN : TP vs. cyanobacterial abundance in freshwater lakes showed that cyanobacteria are rarely abundant (> 10% of total biomass) when the cpilimnetic TN : TP i.s > 64 (molar). In the 13 saline lakes we studied, however, epilimnetic T’N : TP ratios did not prove to be useful predictors of cyanobacterial abundance. Only three of our study lakes had seasonal mean epilimnetic TN: TP ratios (molar) >64 (Haunted, Cooking, and Buffalo lakes; Table 2), but they were among the lakes with the highest abundances of cyanobacteria; cyanobacteria made up 27, 42, and 59% of the total phytoplankton in these three lakes (Table 1). Further, many of the cyanobacteria in these three lakes belonged to species able to fix N (Table 1). Clearly, these saline lakes do not fit the pattern commonly found in freshwater lakes. With the BG index model discussed above, Trimbee and Prepas (1987) found that TP concentration was the best predictor of the relative abundance of cyanobacteria among the plankton of 19 freshwater lakes in Alberta and accounted for 63% of the variance in the BG index. To compare our data from the saline lakes in Alberta with the freshwater lakes they studied, we calculated a BG index with the same limits of abundance as they used, 1 and 99% (Fig. 2). It is obvious that although log of TP is a good predictor of relative cyanobacterial abundance in the Alberta freshwater lakes, the same relationship does not hold for the saline lakes. The two regressions have significantly different slopesand intercepts (Fig. 2). In fact, while log of TP is positively correlated with the BG index in the freshwater lakes, the correlation is negative in the saline lakes. It is useful to explore how the abundances of cyanobacteria in these saline lakes vary from those of cyanobacteria in freshwater lakes as a function of P concentration. Based on the linear relationship between the BG index and log TP (pg liter’) for the freshwater Alberta lakes shown in Fig. 2, we have constructed a simple model comparing the BGF index observed for each individual saline lake to the index predicted from the TP concentration of that lake with the freshwater lakes regression equation (seeFig. 3A Zegend).We then can calculate a residual for each saline lake, where the residual is defined as the vertical distance from the model-predicted index to the observed BGF point. That is, the residual is the difference between the BGF index predicted for freshwaters of the same TP concentration as a given salt lake and the observed BGF index N-jking cyanobacteria 255 Freshwaterlakes 7.5 z J 0.0 P 8 2.5 3 -0 0.0 / / 5.0 , , A = residual ! -2.5 -2.s -5.0 1 2 I I 3 4 0 1 1 5 Fig. 2. The BG index for freshwater and saline Alberta lakes plotted vs. the log mean TP concentration (fig liter-‘). Definition and discussion of the BG index given in text. The freshwater lake data are from Trimbee and Prepas (1987). For the freshwater lakes, the BG index is positively correlated with log TP (slope = 3.3; SE = 1.0; P = 0.002). For the saline lakes, BG index is negatively correlated with log TP (slope = - 1.5; SE = 0.5; P = 0.008). The difference between the two relationships is highly significant (P = 0.0001). 20 3 4 5 1B 0: for that salt lake (see Fig. 3A). We then can correlate the residual index with various water-chemistry parameters for the saline lakes in order to see which one(s) may best explain the deviation of the observed BGF index from the predicted BGF index based on the freshwater TP relationship. We are making two important assumptions in applying Trimbee and Prepas’s (1987) correlation of total blue-green abundance (BG index) with log TP in freshwater lakes to construct this comparative model for saline and freshwater lakes. First, the TP concentrations in the saline lakes we studied extend beyond the range of TP concentrations found in the freshwater lakes data set they used. Hence, the regression line used in our model is an extrapolation beyond 320 ,ug liter’ TP, or log TP = 2.5 (indicated by the dashed portion of the line in Fig. 3A). Second, since we are most interested in the controls on the relative abundance of N fixers, we have assumed that the correlative relationship with TP found by Trimbee and Prepas for all species of cyanobacteria (BG index) also holds when considering only those species of cyanobacteria capable of N fixation. Hence, we have calculated the residuals for the saline lakes using BGF in- 2 log TP log TP 5 I 6 I 7 log SO:-: MO Fig. 3. A. The BGF index (blue-green index for only cyanobacterial species capable of N fixation) for each saline lake plotted vs. the log TP concentration (pg liter-‘). The solid portion ofthe line shown (freshwater lakes model) is the relationship found by Trimbec and Prepas (1987) for cyanobacterial abundance as a function of log TP in freshwater lakes in Alberta (BG index = -5.72 + 3.32 log TP). The dashed portion of the line is an extrapolation of their model for TP concentrations above 320 pg liter’ TP (log TP = 2.5). OSaline lakes with log TP values ~2.5; O-saline lakes with log TP > 2.5. We calculate residuals between the observed index for a saline lake at a given TP concentration and the index predicted at that same TP from the freshwater model as the vertical distances from the observed points to the model line. B. Residuals for the BGF index calculated by the method depicted in panel A and plotted vs. the log of the molar SOa2-: MO ratio. O-Lakes with TP < 320 pg liter-r; O-lakes with TP > 320 pg liter-l. The coefficient of determination (r*) for this linear regression is 0.56. That is, the SOd2-: MO ratio of a saline lake is a good predictor of how the abundance of N-fixing cyanobacteria in the lake will differ from that of a freshwater lake having the same TP concentration. dices, with 0.1 and 99.9% abundance as limits. Of all the chemical parameters considered in the preceding statistical analyses (Fe, SOd2-, MO, conductivity, and the SOd2- : MO ratio), these BGF residuals are most signif- 256 Marino et al. A 0.03 0 IL 0.02 :<* ,- 0.01 0.0 0.0 05 0.5 1.0 15 SO$Mo (~106’~ 1.0 1.5 2.0 2.5 3.0 2.0 2.5 3.0 SC$Mo (~10~) Fig:. 4. A. The model-predicted rate of MO assimilation in each of the salt lakes plotted as a function of the molar SO,,- : MO ratio. B. The percent of the total phytoplankton biomass made up by speciesofN-fixing cyanobacteria plotted as a function of the molar S0.,2- : MO Iratio. Note the similarity between this function and the model-predicted MO assimilation rates shown in panel A. (See text fir disctlssion.) icantly regressed with the log of the SOd2- : MO ratio (r2 = 0.56; Fig. 3B). This regression appears to be better than that of the BGE: index vs. the log SOd2- : MO ratio alone (r2 == 0.33) suggesting that extra information may be obtained from this considcration of the deviation in behavior of the saline lakes from freshwater lakes. Model MO assimilation as a function of the S04~“-: MO ratio- As discussed earlier, our log-normalized measure of the relative abundance of species of N-fixing cyanobacteriaL (BGF index) is significantly predicted by the log of the SOd2- : MO ratio. That the log-log transformations of the data give significant linear relationships suggests that the N-fixing cyanobacteria in these lakes respond nonlinearly to MO availability as controlled by SOJ2-. We have another reason to believe that it is a nonlinear function of the S0.,2- : MO ratio that controls MO assimilation. MO assimilation can be modeled as an extended Michaelis-Menten equation (Segel 1976) with an inhibition constant for the effect of SOd2- (Howarth et al. 1988a). Cole et al. (1986; unpubl. data) have used g9Mo to examine inhibition constants and MO half-saturation constants in various aquatic ecosystems; they found that the in,hibition constants are relatively constant from system to system but that the halfsaturation constant seems to be a function of the ambient MO concentration in the system (unpubl. data). Using inhibition and half-saturation constants derived from these data, we have modeled MO assimilation by plankton in each of our 13 saline lakes as a function of the SOd2- : MO ratio in the lake (Fig. 4A). A logarithmic function can be fitted to these data (r2 = 0.82). When we plot our data for percent of total phytoplankton biomass as N-fixer species against the SOd2- : MO ratio for each of the lakes, the shape of the resulting curve (Fig. 4B) is quite similar to model-predicted MO uptake (Fig. 4A). This finding suggests a physiological basis for the nonlinear relationship of relative cyanobacterial abundance with the SOd2- : Mo ratio in these saline lakes. MO and N-fiing cyanobacteria in other saline lakes--We are aware of ambient Mo concentration data for only two other salt lakes, the Great Salt Lake and Pyramid Lake. Wurtsbaugh (1988) reported the SOd2- : dissolved MO ratio in the Great Salt Lake as 299,000 : 1-a fairly low ratio compared to many of the Alberta saline lakes we stud,ied. Hence, the high abundance of N-fixing cyanobacteria found in the Great Salt Lake seems to fit the pattern we observed. Our preliminary data for Pyramid Lake indicate a dissolved MO concentration of - l-l.5 PM (Howarth et al. 1988a), with a SO,‘- : Mo ratio of 7,000 : 1 (SOd2- data from Galat et al. 198 1). This ratio is very low, much lower than in any o,f the Alberta saline lakes, and is consistent with the high rates of N fixation and high abundances of N-fixing cyanobacteria found in Pyramid Lake (Horne and Galat 1985). Short-term vs. long-term experimentsOur analysis of these saline lakes in Alberta can be thought of as a natural experiment. N-&ing cyanobacteria The lakes vary in their MO concentrations and SOd2- : MO ratios, allowing us to examine at the spatial and temporal scales of actual ecosystems whether MO availability affects the abundance of cyanobacteria able to fix N. Other variables are not controlled, a situation typical in ecosystem-scale experiments. In contrast to many ecosystemscale experiments, however, our analysis includes a gradient of treatments, allowing rigorous statistical testing of our hypothesis. We believe this approach is powerful for testing the MO-control hypothesis. This analysis also lays the groundwork for the next logical step: the addition of MO to one or more whole lakes that do not at present support species of planktonic, N-fixing cyanobacteria. Another logical step would be to measure actual rates of N fixation instead of drawing inference from the abundance of cyanobacterial species capable ofN fixation. We note, however, that to adequately measure seasonal N fixation in 13 lakes, considering the likely spatial and temporal variation in rates, is a monumental task. In any event, the approach we have taken is conservative: if some of the cyanobacteria present are not actually fixing N (even though they are capable of doing so), they will add noise to our analysis. Despite this potential for noise, we get significant results with the SOd2- : MO ratio. Although our ecosystem-scale analysis supports the hypothesis that MO availability as determined from the S0,2-: MO ratio partially regulates N-fixing cyanobacteria, short-term bottle bioassays have yielded variable and ambiguous results. Molybdate additions to Baltic Sea water increased rates of N fixation, while SOd2- additions decreased them (Howarth and Cole 1985). Wurtsbaugh (1988), however, found no stimilation from MO additions to water samples from the Great Salt Lake (although he did find stimulation in a freshwater reservoir) even though planktonic, N-fixing cyanobacteria were present. Also, although they did not explicitly study any effects on planktonic, N-fixing cyanobacteria, Paerl et al. (1987) found no stimulatory effect on N fixation of MO additions to suspensions of marsh grass detritus, sea grass detritus, or 257 cyanobacterial mats in seawater. We have more confidence in the results from the longer time scale and larger spatial scale observations and suspect that the short-term bioassays are a misleading tool for addressing ecosystem-scale questions (S. Smith 1984; Hecky and Kilham 1988; Howarth 1988). We note that the short-term bioassays have also yielded variable results for the additions of other substances; Fe additions to both a freshwater lake (Wurtsbaugh and Horne 1983) and the Great Salt Lake (Wurtsbaugh 19 8 8) sometimes stimulated N fixation and sometimes did not. Also, the addition of low molecular weight sugars to the suspensions studied by Paerl et al. (1987) stimulated N fixation, but similar additions to water samples from the Great Salt Lake inhibited it (Wurtsbaugh 1988). Conclusion Our results indicate that MO availability, as reflected in the SOd2- : MO ratio, is a major factor regulating the abundance of N-fixing cyanobacteria in the Alberta saline lakes we studied. These results do not, however, provide strong evidence that MO availability is the major factor preventing a greater occurrence of N-fixing cyanobacteria in seawater, since the SOd2- : MO ratio of seawater is 260,000 : 1 (Howarth and Cole 1985), near the lower end ofthe range for the saline lakes in this study. N-fixing cyanobacteria were sometimes abundant and sometimes scarce in saline lakes having SOd2- : MO ratios similar to seawater (Fig. 3B). We conclude by suggesting that other factors such as a low availability of Fe (Rueter 1982; Howarth et al. 1988a) or high levels ofturbulence (Paerl 1985) may negatively affect N-fixing cyanobacteria in estuaries and other marine ecosystems and that these other factors may exacerbate the effect of low MO availability in those systems. 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Fish. Aquat. Sci. 40: 1419-1429. Submitted: 24 February 1989 Accepted: 15 November 1989 Revised: 7 December 1989