4.6 Article

The Thermal Stress Problem of Bimodular Curved Beams under the Action of End-Side Concentrated Shear Force

期刊

MATERIALS
卷 16, 期 15, 页码 -

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MDPI
DOI: 10.3390/ma16155221

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thermal stress; bimodular materials; curved beams; tension and compression; concentrated shear force

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This study investigates the thermal stress problem of bimodular curved beams subjected to end-side concentrated shear force, considering arbitrary temperature rise modes. Through theoretical analysis and numerical simulation, a two-dimensional thermoelastic solution of the bimodular curved beam is obtained. The results show that the solution for a bimodular curved beam with a thermal effect can be simplified to that without a thermal effect. The numerical simulation validates the accuracy of the theoretical solution. These findings provide a theoretical reference for the refined analysis and optimization of curved beams in a thermal environment.
A bimodular material is a kind of material that presents two elastic moduli in tension and compression. In classical thermoelasticity, however, the bimodular material is rarely considered due to its complexity in analysis. In fact, almost all materials will present, more or less, bimodular characteristics, and in some cases, the mechanical properties of materials cannot be fully utilized simply by ignoring the bimodular characteristics. In this study, the thermal stress problem of bimodular curved beams under the action of end-side concentrated shear force is analytically and numerically investigated, in which the temperature rise modes in a thermal environment are considered arbitrary. Using the stress function method based on compatibility conditions, a two-dimensional solution of thermoelasticity of the bimodular curved beam subjected to end-side concentrated shear force was obtained. The results show that the solution for a bimodular curved beam with a thermal effect can be reduced to that of a bimodular curved beam without a thermal effect. At the same time, the numerical simulation for the problem verifies the correctness of the theoretical solution. The results may serve as a theoretical reference for the refined analysis and optimization of curved beams in a thermal environment.

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