Estimating pesticide exposure in tidal streams of Leadenwah Creek, South Carolina.

M F Acevedo, M Ablan, K L Dickson, W T Waller, F L Mayer, M Morton
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引用次数: 2

Abstract

This article estimates the potential exposure of estuarine organisms to two pesticides (azinphosmethyl and fenvalerate) in a tidal stream of Leadenwah Creek near the Edisto River, South Carolina, during four runoff episodes. Exposure is calculated from simulation runs of the one-dimensional transport equation solved by an implicit finite difference method. Calibration was done for each episode by adjusting three conditions (runoff starting time, duration, and flow) and a correction to the dispersion coefficient in order to match the continuously measured salinity transients. First-order rate constants used by the fate component were calculated from half-life values reported in the literature. Baseline scenarios for each episode and each pesticide were derived by using the same conditions obtained in the salinity runs and adjusting the pesticide loading in order to mimic the few data points of measured pesticide concentrations. In all baseline scenarios, pesticide concentration rises following the initial burst of runoff (also noticeable as an abrupt drop in salinity) and then oscillates, forced by the tidal cycle. These oscillations are dominated by transport, while fate imposes a secular decaying trend. Ten additional scenarios for each episode were obtained from the baseline scenario by randomly varying three pesticide load parameters (starting time and duration of runoff, and pesticide discharge) using a Latin hypercubes design. Two exposure metrics were calculated from the simulated and the measured pesticide concentration: maximum and time average, which was obtained by integrating the curve and dividing by the time period. The metrics calculated from the baseline runs are relatively close to the data-derived metrics, because the baseline runs attempted to mimic the data. For each one of the two metrics and all pesticide-episode combinations, several statistics of the set of 11 scenarios were also calculated: minimum and maximum, mid-range, mean, standard deviation, and median. The mean +/- standard deviation interval of the simulation-derived value consistently brackets the data-derived value for the maximum metric, but not for the time-average metric. This may indicate that even if the maximum value is correctly captured in the field sample, the time-average exposure could be in error when calculated directly from the field data due to undersampling of the pesticide time series. The methodology developed here attempts to reconstruct the possible exposure from the sparse sampling of the pesticide concentration during the runoff episodes; only when the number of field samples is high and regularly spaced is it possible to have confidence in the reconstruction of the curve. The shape of the curve cannot be inferred from the field measurements alone; as expected, tidal movement makes the pesticide concentration swing up and down. This result has important implications because the biological community would be subject to repetitive pulses of exposure to the chemicals. The baseline simulations can be used to derive a pulse-exposure metric by calculating the sum of ratios of the time average of the threshold-exceeding concentrations to the time average of the toxic threshold during intervals of above-threshold concentration. This metric is species specific and extrapolates laboratory toxicity data in order to compare pulse exposure to mortality rates measured in the field.

估计南卡罗来纳利登华溪潮汐流中的农药暴露量。
本文估计了在南卡罗莱纳埃迪斯托河附近的Leadenwah Creek潮汐流中,在四次径流事件中河口生物对两种农药(氨磷和氰戊菊酯)的潜在暴露。利用隐式有限差分法求解一维输运方程,通过模拟运行计算出暴露量。通过调整三个条件(径流开始时间、持续时间和流量)和对分散系数的校正,对每个事件进行校准,以匹配连续测量的盐度瞬态。命运组分使用的一阶速率常数是根据文献中报道的半衰期值计算的。每个事件和每种农药的基线情景是通过使用在盐度运行中获得的相同条件和调整农药负荷来获得的,以模拟测量的农药浓度的少数数据点。在所有基线情景中,农药浓度在最初的径流爆发后上升(同样可以注意到盐度的突然下降),然后在潮汐循环的强迫下振荡。这些振荡由运输主导,而命运则施加了长期衰减趋势。采用拉丁超立方体设计,通过随机改变三个农药负荷参数(径流开始时间和持续时间,以及农药排放),在基线情景的基础上获得每一集的10个附加情景。通过对曲线进行积分并除以时间段,计算模拟农药浓度和实测值农药浓度的两个暴露指标:最大值和时间平均值。从基线运行计算的指标与数据派生的指标相对接近,因为基线运行试图模拟数据。对于两种指标中的每一种和所有农药事件组合,还计算了11种情况集的若干统计数据:最小和最大、中间范围、平均值、标准差和中位数。模拟派生值的平均值+/-标准差区间始终将最大度量的数据派生值括起来,而不是时间平均度量。这可能表明,即使在现场样本中正确捕获最大值,由于农药时间序列的欠采样,直接从现场数据计算的时间平均暴露也可能存在误差。这里开发的方法试图从径流事件期间农药浓度的稀疏采样中重建可能的暴露;只有当现场样本数量高且间隔规则时,才有可能对曲线的重建有信心。曲线的形状不能仅从野外测量推断出来;正如预期的那样,潮汐运动使农药浓度上下波动。这一结果具有重要意义,因为生物群落将受到化学物质暴露的重复脉冲。基线模拟可以通过计算超过阈值浓度的时间平均值与高于阈值浓度间隔的毒性阈值的时间平均值之比的总和来推导出脉冲暴露度量。这一指标是针对特定物种的,并根据实验室毒性数据进行外推,以便将脉冲暴露与实地测量的死亡率进行比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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