Applied Mathematics and Nonlinear Sciences
Journal license

Journal

Applied Mathematics and Nonlinear Sciences


Volume
& Issue

Volume 9, Issue 1


Published
on

October 4, 2024


Pages


DOI

Article

Data-driven decision making and production optimization of higher mathematics in industrial science


Authors

Xiaonan Wen Affiliation:
Department of Basic Course, Hebei Agricultural University, Huanghua, Hebei, 061100, China.
and Liwei Dong Affiliation:
School of Electronic and Electrical Engineering Cangzhou Jiaotong College, Huanghua, Hebei, 061100, China.


Abstract

Since complex industrial chemical systems contain huge process data, these process data will present the operation characteristics and laws, and the use of appropriate methods to analyze the data is one of the feasible directions for fault diagnosis. In this paper, we analyze data from industrial chemical production processes using the support vector machine algorithm as our decision-making approach. Considering the large amount of data generated in industrial chemical systems and its nonlinear characteristics, this study applies Gaussian and non-Gaussian space to obtain the high-dimensional characteristics of the data before putting it into an SVM model. The rotary drying kiln production simulation experimental process is optimized by applying the fault diagnosis method, with the thermal efficiency shown by several tests being close to each other. The method proposed in this paper has obvious advantages in terms of search efficiency for a feasible global optimal solution.


Keywords

Gaussian space, Support vector machine, DSSVM integration algorithm, Production optimization, Industrial chemistry, 03B70


Citation

Wen, X. & Dong, L. (2024). Data-driven decision making and production optimization of higher mathematics in industrial science. Applied Mathematics and Nonlinear Sciences, 9(1). https://doi.org/10.2478/amns-2024-2713

Published by: Engineering Journals

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