An improved scaled boundary finite element method for thermoelastic analysis of plate elements under various boundary conditions

In this paper, a modified scaled boundary finite element method (SBFEM) is developed to investigate the thermoelastic behavior of plate structures under thermal loading. The computational framework is based on three-dimensional elasticity theory and implemented via an enhanced SBFEM formulation. In this enhanced approach, the geometry is constructed by translating a two-dimensional mesh along the thickness direction, a concept equivalent to placing the scaling center of the SBFEM at infinity. This technique eliminates geometric errors introduced by discretization, thereby improving modeling accuracy, while retaining the essential advantages of the conventional SBFEM—only the boundary of the computational domain requires discretization, and analytical solution capability is maintained through the thickness. The thermoelastic response of the system is subsequently solved using the precise integration method. The accuracy and reliability of the proposed method are verified through comparisons with existing benchmark solutions. A parametric study is further conducted to systematically examine the effects of geometric parameters, boundary conditions, types of thermal loading, and thermo-mechanical coupling on the resulting thermal deformation and stress fields. Numerical results demonstrate that these parameters have a significant influence on the thermoelastic response of the plates.

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Publication Details

Journal
Engineering Analysis with Boundary Elements
Published
2025-12-23
DOI
https://doi.org/10.1016/j.enganabound.2025.106611
Citations
5
Primary Topic
Numerical methods in engineering
Type
article
Field-Weighted Citation Impact
4.32
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article

An improved scaled boundary finite element method for thermoelastic analysis of plate elements under various boundary conditions

Chenxi Ji, Haibo Wang, Wenbin Ye, Tugen Feng et al.
5 citations
Engineering Analysis with Boundary Elements
Numerical methods in engineering
4.32
article

An improved scaled boundary finite element method for thermoelastic analysis of plate elements under various boundary conditions

Chenxi Ji, Haibo Wang, Wenbin Ye, Tugen Feng, Jun Liu, Zhi Liu, Wei Yu, Lei Gan, Jie Ren
article en
5 citations

Abstract

In this paper, a modified scaled boundary finite element method (SBFEM) is developed to investigate the thermoelastic behavior of plate structures under thermal loading. The computational framework is based on three-dimensional elasticity theory and implemented via an enhanced SBFEM formulation. In this enhanced approach, the geometry is constructed by translating a two-dimensional mesh along the thickness direction, a concept equivalent to placing the scaling center of the SBFEM at infinity. This technique eliminates geometric errors introduced by discretization, thereby improving modeling accuracy, while retaining the essential advantages of the conventional SBFEM—only the boundary of the computational domain requires discretization, and analytical solution capability is maintained through the thickness. The thermoelastic response of the system is subsequently solved using the precise integration method. The accuracy and reliability of the proposed method are verified through comparisons with existing benchmark solutions. A parametric study is further conducted to systematically examine the effects of geometric parameters, boundary conditions, types of thermal loading, and thermo-mechanical coupling on the resulting thermal deformation and stress fields. Numerical results demonstrate that these parameters have a significant influence on the thermoelastic response of the plates.

Engineering Analysis with Boundary ElementsVol. 183
Tibet University (CN), Hohai University (CN), Dalian University of Technology (CN), Dalian University (CN), Xi'an University of Technology (CN), Jiangxi Academy of Environmental Sciences (CN), Yellow River Institute of Hydraulic Research (CN), Jiangxi University of Science and Technology (CN)
Openalex Percentile: Top 5%
Numerical methods in engineering
4.32
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