Affiliation:
1. Jawaharlal Nehru Technological University, Kakinada
Abstract
Abstract
After years of contamination, rivers may get large amounts of heavy metal pollution. Our investigation's goal is to identify the river's hazardous locations. In our study case, we select the zinc-contaminated floodplains of the Meuse River (Zn). Excessive zinc levels may lead to a variety of health issues, including anemia, rashes, vomiting, and cramping in the stomach. However, there isn't a lot of sample data available about the Meuse River's zinc concentration; as a result, it's necessary to generate the missing data in unidentified regions. This study employs universal Kriging in spatial data mining to explore and predict unknown zinc pollutants. The semivariogram is a useful tool for representing the variability pattern of zinc. To predict the unknown regions, this captured model will be interpolated using the Kriging method. Regression with geographic weighting makes it possible to see how stimulus-response relationships change over space. We use a variety of semivariograms in our work, such as matern, exponential, and linear models. We also propose Universal Kriging and geographically weighted regression. The experimental findings show that: (i) the matern model, as determined by calculating the minimum error sum of squares, is the best theoretical semivariogram model; and (ii) the accuracy of the predictions can be visually demonstrated by projecting the results onto the real map.
Publisher
Research Square Platform LLC
Reference21 articles.
1. Gunawan, A. A., Falah, A. N., Faruk, A., Lutero, D. S., Ruchjana, B. N., & Abdullah, A. S. (2016, October). Spatial data mining for predicting of unobserved zinc pollutant using ordinary point Kriging. In 2016 International Workshop on Big Data and Information Security (IWBIS), IEEE, 83–88. https://doi.org/10.1109/IWBIS.2016.7872894.
2. Falah, A. N., Hamid, N., Rusyaman, E., Abdullah, A. S., & Ruchjana, B. N. (2021). Implementation of Ordinary Co-Kriging method for prediction of coal quality variable at unobserved locations. In Journal of Physics: Conference Series (Vol. 1722, No. 1, p. 012076). IOP Publishing.
3. A machine learning-based approach for spatial estimation using the spatial features of coordinate information;Ahn S;ISPRS International Journal of Geo-Information, Mdpi,2020
4. On the interpretability of predictors in spatial data science: The information horizon;Behrens T;Scientific Reports,2020
5. Paramasivam, C. R., & Venkatramanan, S. (2019). An introduction to various spatial analysis techniques. GIS and geostatistical techniques for groundwater science, Elsevier, 23–30. https://doi.org/10.1016/B978-0-12-815413-7.00003-1