Discussion Directory UMM :Data Elmu:jurnal:J-a:Journal of Experimental Marine Biology and Ecology:Vol247.Issue2.May2000:

L .L. Coiro et al. J. Exp. Mar. Biol. Ecol. 247 2000 243 –255 251 Fig. 2. Actual fluctuating h and constant d growth response and adjusted estimated TWA response based on 72.6 of the constant, as calculated using Eq. 3. based on the results from these tests, which more closely represents the actual fluctuating response.

4. Discussion

When trying to assess the growth effects from episodic or cyclic hypoxia on biota, the number of possible cyclic variations and complexity of cyclic exposure testing makes extensive laboratory testing impractical. The universe of possible scenarios mandates that the problem be addressed from a modeling perspective. Estimations have to be made using a finite set of useful data. A reasonable first step to address the issue of fluctuating exposure to hypoxia is to describe the effects of selected common D.O. cycles, such as tidal and diel fluctuations, and then to look for a relationship between the effects of the cyclic exposures and more easily studied continuous-exposure responses to hypoxia. If a 252 L .L. Coiro et al. J. Exp. Mar. Biol. Ecol. 247 2000 243 –255 consistent relationship is established, then continuous-exposure data could be used to estimate effects in natural systems experiencing fluctuating D.O. There are likely several approaches that can be considered when trying to estimate effects of non-constant hypoxia using laboratory-derived continuous-exposure data. Two of the simplest are as follows. The first approach is to assume that the effect of a persistent cyclic exposure is the same as a constant exposure to hypoxic conditions of equal total duration. For example, a diurnal cycle of 12 h at high-D.O. and 12 h at low-D.O. would be assessed as if it had been a 24 h low-D.O. exposure. This approach only applies to the minimum concentration and therefore it is likely this would overestimate the response. The second option is to use a time-weighted approach where the estimated fluctuating effect is related in a time-proportioned manner to the actual duration of hypoxia during the cycle. Time-weighted averaging assumes nonlethal effects, such as reduced growth, are synchronous with the stress and do not extend beyond the period of exposure. While time-weighting may seem to be an appropriate approach to relate intermittent exposure to continuous hypoxia, and would provide a method to generalize for all types of exposures, this study has demonstrated that it underestimates actual growth reduction, at least for diurnal and semidiurnal cycles. For the cyclic durations and D.O. exposures used in the tests presented here, the TWA estimated growth impairment under fluctuating D.O. conditions would be 50 of that under constant low-D.O. conditions. Yet, the observed effect of cyclic hypoxia with larval P . vulgaris was closer to 73 of the constant response. In work with freshwater juvenile largemouth bass, Stewart et al. 1967 saw a similar response pattern with cyclic hypoxia. In their experiment, the fish in the cyclic treatments were exposed to low-D.O. for eight or 16 h of the day. Under those conditions, growth impairment was almost always more than would have been estimated had the animals been held continuously at a concentration equal to the mean of the fluctuating exposure. Stewart’s data were reanalyzed using the TWA method to see if the results corresponded with those seen here when assessed in a similar manner. Using our method, growth impairment was usually more severe than the estimated TWA. Growth impairment greater than expected at the mean concentration of the fluctuation was also seen by Whitworth 1968 with brook trout and by Fisher 1963 with underyearling coho salmon. Revaluation of Fisher’s results again showed growth impairment that was more severe than the estimated TWA. Why did the diurnal and semidiurnal cycles used in the tests presented here result in growth impairment that was almost 1.5 times greater than the TWA? A plausible explanation may be that the recovery following exposure to stress should not be expected to be instantaneous, but that hypoxia continues to affect the organism for a period after the D.O. returns to saturation, resulting in a lag in recovery. Recovery time is an important component of low-D.O. exposure. If an aquatic system incurs only a few short term low-D.O. events, and if those events are above the lethal threshold for the biota, there will probably be little to no long term effect. However, if low-D.O. persists, either as constant hypoxia, as it does in Long Island Sound Welsh et al., 1994, or cyclic hypoxia, as in Chesapeake Bay Sanford et al., 1990; Diaz et al., 1992, its cumulative effect may extend to multiple levels of organization within the aquatic community. L .L. Coiro et al. J. Exp. Mar. Biol. Ecol. 247 2000 243 –255 253 Since there are numerous factors which may be influencing an animal’s ability to recover from low-D.O. stress, determining the major influences would allow for a more accurate application of TWA in estimating responses associated with natural fluctuating exposures. Little data exists on the factors associated with fluctuating D.O. which exert the strongest influences on this response. Factors which should be evaluated include the absolute degree of change in D.O., the slope of the transition between the minimum and maximum concentrations of exposure, duration of hypoxia within each cycle, and the amount of time at no-effect conditions between hypoxic periods of exposure. There are several possibilities for how these factors could influence growth-related recovery. The data from this study shows that over the entire sublethal D.O. range for growth of larval P . vulgaris 1.4–3.2 mg l there was almost always more severe growth impairment associated with cyclic exposure as compared to the time-weighted response. This suggests that the absolute change in D.O., i.e., amplitude of the cycle, may not be the most critical factor affecting subsequent recovery and growth. This study did not, however, address many of the other possible influences on D.O. exposure and recovery. For example, gradual changes in D.O., or other coexisting abiotic factors, may permit acclimation, resulting in incremental changes to respiration rate, feeding behavior, and metabolic activities which, in turn, may reduce impairment effects and allow quicker recovery. This was demonstrated by Cech et al. 1990, showing a relationship between temperature acclimation and changes in metabolic rates as they related to hypoxia. In general, those animals that were acclimated to temperature before experiencing hypoxic conditions had fewer significant changes in metabolic rates compared with those that experienced an abrupt temperature change immediately before hypoxic exposure. The influence of duration of exposure and amount of time at non-stress conditions can affect recovery in many ways. One possibility is that there is a proportional relationship between the length of exposure and the amount of time needed to reach complete recovery and return to a normal growth rate. Another is that once the no-effect threshold has been exceeded, there is a discrete amount of time needed for recovery regardless of exposure duration. All of the fluctuating exposures in this study had equal time under hypoxic and saturated conditions 50:50 and therefore only partially address the issue of the proportional relationship between exposure duration and recovery time. For larval P . vulgaris, when there are equally proportionate exposure and recovery durations, growth is impaired by nearly 1.5 times the expected amount. The two cycle durations 6 h low:6 h high or 12 h low:12 h high and the different lengths of the tests 4 days, 7 days, or 8 days did not appear to influence growth differently, possibly since the ratio of hypoxic exposure to saturated exposure is the same in all treatments, although there were not sufficient data to establish this point statistically. To better address which parameters are influencing recovery, additional testing with cycles of different regimes is required to determine the shape of the recovery curve for diurnal or semidiurnal patterns, as well as other patterns of fluctuation. Adjusted time-weighted-averaging is a method to estimate responses to fluctuating D.O. exposure which is neither overly conservative nor overly liberal. Our results show that calculated estimates of growth effects based on time-weighted averages of constant- exposure responses underestimated the observed laboratory effects for this species, but 254 L .L. Coiro et al. J. Exp. Mar. Biol. Ecol. 247 2000 243 –255 by a fairly consistent amount. The results presented here for P . vulgaris larvae and juveniles, D . sayi larvae, and juvenile P. dentatus, along with the work of Stewart et al. 1967, Whitworth 1968 and Fisher 1963, suggests that this pattern of enhanced growth impairment may occur in fishes as well as crustaceans. If the observed relationship between constant low-D.O. exposure response and fluctuating exposure response remains consistent across additional species, it will be reasonable to use an adjusted time-weighted average to assess potential hypoxia-induced stress on the biota in ecosystems experiencing diurnal and semidiurnal cycles.

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