A STUDY OF TEACHING PRACTICE IN ELASTICITY MECHANICS BASED ON BEAM BENDING PROBLEMS

Elasticity is an important interface between physics and engineering, encompassing a wealth of mathematical tools and physical concepts, which is of great significance for students to solidify their theoretical foundation and enhance their practical abilities. This paper focuses on the bending problem of beams and elaborates on the construction of Timoshenko beam theory from the perspective of the basic equations of elasticity. The deflection equation is solved by combining the Green's function method and the Laplace transform. A cantilever beam teaching model constructed with dry spaghetti and a 3D-printed support is used. By calculating the deflection curve and simulating the strain field, and comparing the results with experimental measurements, the effectiveness of the theoretical model and numerical methods is verified. This study integrates theoretical models, numerical calculations, simulation modeling, and experimental measurements deeply, and can provide an inspiring teaching case for experimental teaching in physics and engineering courses in colleges and universities.

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Publication Details

Journal
Wuli yu gongcheng.
Published
2025-12-01
DOI
https://doi.org/10.26599/phys.2025.9320604
Primary Topic
Soil, Finite Element Methods
Type
article
Field-Weighted Citation Impact
0.00
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article

A STUDY OF TEACHING PRACTICE IN ELASTICITY MECHANICS BASED ON BEAM BENDING PROBLEMS

Zengming ZHANG, Xia ZHAO, Zhongping WANG, Xiantao WEI et al.
Wuli yu gongcheng.
Soil, Finite Element Methods
article

A STUDY OF TEACHING PRACTICE IN ELASTICITY MECHANICS BASED ON BEAM BENDING PROBLEMS

Zengming ZHANG, Xia ZHAO, Zhongping WANG, Xiantao WEI, Wei Zhao, Ying Yue
article en

Abstract

Elasticity is an important interface between physics and engineering, encompassing a wealth of mathematical tools and physical concepts, which is of great significance for students to solidify their theoretical foundation and enhance their practical abilities. This paper focuses on the bending problem of beams and elaborates on the construction of Timoshenko beam theory from the perspective of the basic equations of elasticity. The deflection equation is solved by combining the Green's function method and the Laplace transform. A cantilever beam teaching model constructed with dry spaghetti and a 3D-printed support is used. By calculating the deflection curve and simulating the strain field, and comparing the results with experimental measurements, the effectiveness of the theoretical model and numerical methods is verified. This study integrates theoretical models, numerical calculations, simulation modeling, and experimental measurements deeply, and can provide an inspiring teaching case for experimental teaching in physics and engineering courses in colleges and universities.

Wuli yu gongcheng.Vol. 35(6)
University of Science and Technology of China (CN)
Openalex Percentile: Top 38%
Soil, Finite Element Methods
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