Applied Mathematics and Nonlinear Sciences
Journal license

Journal

Applied Mathematics and Nonlinear Sciences


Volume
& Issue

Volume 7, Issue 2


Published
on

July 15, 2022


Pages

535-542


DOI

Article

Optimization in Mathematics Modeling and Processing of New Type Silicate Glass Ceramics

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Authors

Ling Qin Affiliation:
Shanghai Institute of Visual Arts (SIVA), Shanghai 201620, China


Abstract

This paper applies the Gaussian random field to the mathematical modeling of new-type silicate glass-ceramic trachoma detection. The article established a three-dimensional numerical model of trachoma structure based on the anisotropic random field. Then, the open and closed operations in mathematical morphology are used to obtain the strongly connected boundaries of the new-type silicate glass-ceramic trachoma image. At the same time, the connected domain detection in binary morphology is used to remove the noise to obtain the target image of the silicate glass-ceramic pore. The study found that this method can better meet the requirements of silicate glass-ceramic trachoma measurement than the classic edge detection operator.


Keywords

Silicate glass-ceramics, Porous media, Material modeling, Ceramic trachoma, Mathematical morphology, 60G15


Citation

Qin, L. (2022). Optimization in mathematics modeling and processing of new type silicate glass ceramics. Applied Mathematics and Nonlinear Sciences, 7(2), 535–542. https://doi.org/10.2478/amns.2022.2.0038

Published by: Engineering Journals

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