Applied Mathematics and Nonlinear Sciences
Journal license

Journal

Applied Mathematics and Nonlinear Sciences


Volume
& Issue

Volume 6, Issue 2


Published
on

November 22, 2021


Pages

277-284


DOI

Article

Optimisation of Modelling of Finite Element Differential Equations with Modern Art Design Theory

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Authors

Fugen Liu Affiliation:
Jiangxi University of Applied Science, Academy of Art Design, Nanchang 330100, China
, Tenghao Zhang Affiliation:
Sangmyung University, Department of Plastic Arts, Seoul 03016, Korea
, Daniyal M. Alghazzawi Affiliation:
Information Systems Department, Faculty of Computing and Information Technology, King Abdulaziz University, Jeddah Saudi Arabia
and Mohamed Abdeldayem Ahmed Soltan Affiliation:
Applied Science University, Al Eker, Kingdom of Bahrain


Abstract

A bridge structure is one of the most expressive forms of art design. The artistic expression of bridge structure combines different concepts of structural design and architectural art design. Finite element differential equations are widely used in bridge art design theory and based on these features, the paper adopts the bridge modal parameter recognition algorithm and uses the finite element model to modify and realise the bridge's artistic design. The simulation results show the feasibility of the author's attempt to use the finite element differential equation as the bridge structure art design carrier. After the finite element differential equation modelling, the bridge art structure correction is highly consistent with the experimental results.


Keywords

Bridge art design, finite element model modified differential equation modelling, constrained optimisation, modal parameters, 74S05


Citation

Liu, F., Zhang, T., Alghazzawi, D. M., & Soltan, M. A. A. (2021). Optimisation of modelling of finite element differential equations with modern art design theory. Applied Mathematics and Nonlinear Sciences, 6(2), 277–284. https://doi.org/10.2478/amns.2021.2.00089

Published by: Engineering Journals

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