灌溉水质分析传感器的性能

M. Passos, Arthur Breno Rocha Mariano, Daniela Andreska da Silva, Alan Bernard Oliveira de Sousa
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引用次数: 0

摘要

监测灌溉水的质量有助于维护过滤器和灌溉系统,避免堵塞和均匀性问题。因此,这项工作的目的是评估用于监测灌溉水质变量的传感器模块的性能。为此,对三种传感器进行了评价,并通过线性回归分析(yi = b0 + b1xi + εi)得到的标定方程的调整,利用普通最小二乘法(OLS)估计其参数(β0和β1),对其性能进行了评定。评估的第一个传感器是用于pH测量的Ph4502c。采用直接方法学,使用标准pH溶液(1.79;4.5;6.88;12.13;和13.99)和电极型BNC探针。第二个评估的传感器是浊度模型TSW30。为了评估总溶解固体(TDS)传感器,采用直接法,使用电导率为0.50,1.0和2.0 dS m-1的溶液。为了研究线性回归模型的独立性、同方差和正态性假设,分别使用了Durbin-Watson检验、Breusch-Pagan检验和Kolmogorov-Smirnov检验。统计性能评价采用均方根误差、决定系数、相关系数、置信指数、一致性指数等指标。由于违反回归假设,普通最小二乘法不能为pH、浊度和TDS传感器的校准方程产生最佳无偏线性估计。根据高性能统计数据和被评为“优秀”的模型,这些调整显示出水质评估的良好准确性。
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Performance of sensors for quality analysis of irrigation water
Monitoring the quality of irrigation water can help in the maintenance of filters and irrigation systems, avoiding clogs and uniformity problems. The objective of this work was, thus, to evaluate the performance of sensor modules for monitoring irrigation water quality variables. For that, three sensors were evaluated, and their performance was rated from the adjustment of calibration equations, obtained through linear regression analysis (yi = b0 + b1xi + εi), using the ordinary least squares method (OLS) to estimate its parameters (β0 and β1). The first sensor evaluated was the Ph4502c for pH measurement. Direct methodology was used, using standard pH solutions (1.79; 4.5; 6.88; 12.13; and 13.99) and an electrode type BNC probe. The second evaluated sensor was turbidity model TSW30. To evaluate the total dissolved solids (TDS) sensor, the direct method was applied, using solutions with electrical conductivity of 0.50, 1.0, and 2.0 dS m-1. To investigate the assumptions of independence, homoscedasticity, and normality of the residuals of the linear regression models, the Durbin-Watson, Breusch-Pagan, and Kolmogorov-Smirnov tests were respectively used. In the evaluation of the statistical performance, the indicators of the root-mean-square error, coefficient of determination, correlation coefficient, confidence index, and index of agreement were adopted. The ordinary least squares method did not produce the best unbiased linear estimators for the calibration equations of the pH, turbidity, and TDS sensors, due to the violation of the regression assumptions. The adjustments showed good accuracy for water quality assessment, according to high performance statistics and models classified as ‘Excellent’.
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