开发用于预测尼日利亚西南部奥贡州奥吉霍金属回收业环境空气中 PM2.5 浓度的数学模型

T. Oshin, J. Okuo
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引用次数: 0

摘要

研究目的:本研究旨在开发一个数学模型,用于预测金属回收行业环境空气中的 PM2.5 污染物浓度:本研究采用定量设计,利用回归和相关分析。为预测 PM2.5 浓度建立了三个模型:线性回归 (LRM)、非线性多项式回归 (NPRM) 和非线性伽马回归 (NGRM) 模型。采用误差评估函数来分析这些模型与实验数据的偏差。使用相关系数 (r)、判定系数 (R²)、非判定系数 (K²)、学生 t (t 检验)、方差齐性 (F 检验) 和卡方 (X2) 检验等统计工具对模型的适用性进行了评估:研究于 2021 年 11 月至 2022 年 10 月在尼日利亚西南部 Ogijo 的金属回收行业进行:使用自动气象监测系统记录每日平均气象数据,包括环境温度、降雨量、相对湿度 (RH)、风速 (WS)、风向 (WD)、太阳辐射和紫外线辐射。数据收集间隔为 5 分钟,并存储在内存中,数据检索由天气智能程序提供。数据收集从 2021 年旱季开始,到 2022 年雨季结束:误差评估函数分析表明,与 LRM 和 NPRM 相比,NGRM 与实验数据的偏差最小。统计分析进一步表明,与 LRM 和 NPRM 相比,NGRM 更好地代表了实验数据,因此在预测 PM2.5 浓度时,摒弃了 LRM 和 NPRM,转而使用 NGRM:事实证明,NGRM 是预测研究区域 PM2.5 污染物浓度的最合适模型。温度和压力是预测 PM2.5 浓度的最重要因素。
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Development of Mathematical Model for Prediction of PM2.5 Concentrations in Ambient air of Metal Recycling Industry in Ogijo, Ogun State, South Western Nigeria
Aims: This study aimed to develop a mathematical model for predicting PM2.5 pollutant concentrations in the ambient air of the metal recycling industry. Study Design: This research is a quantitative design and utilized a regression and correlational analysis. Three models were developed for predicting PM2.5 concentrations: Linear Regression (LRM), Nonlinear Polynomial Regression (NPRM), and Nonlinear Gamma Regression (NGRM) models. Error evaluation functions were employed to analyze how these models deviated from the experimental data. The applicability of the models was assessed using statistical tools, such as correlation coefficient (r), coefficient of determination (R²), coefficient of non-determination (K²), student’s t (t-test), equality of variance (F-test), and chi-square (X2 ) tests. Place and Duration of Study: The study was conducted in the metal recycling industry in Ogijo, Southwestern Nigeria, from November 2021 to October 2022. Methodology: Daily mean meteorological data including ambient temperature, rainfall, relative humidity (RH), wind speed (WS), wind direction (WD), solar radiation, and ultra-violet radiation were recorded using an automatic weather monitoring system positioned 2.0m above ground level at each sampling location adjacent to the PM2.5 sampler. Data were collected at 5-minute intervals and stored in memory, with data retrieval facilitated by the weather-smart program. Data collection commenced during the dry season of 2021 through wet season of 2022. Results: The analysis of error evaluation functions revealed that the NGRM exhibited the least deviation from the experimental data compared to the LRM and NPRM. Statistical analysis further demonstrated that the NGRM better represented the experimental data compared to the LRM and NPRM, resulting in the rejection of LRM and NPRM in favour of NGRM for predicting PM2.5 concentration. Conclusion: The NGRM proved to be the most suitable model for predicting PM2.5 pollutant concentrations in the study area. Temperature and pressure emerged as the most significant predictors of PM2.5 levels.
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