Journal Articles

Finite Element Methods

These papers address the issue of meshing in practical finite element analyses.

1. J Huang, KJ Bathe*. On the convergence of overlapping elements and overlapping meshes. Computers & Structures 2021, 244: 106429. [website]
2. J Huang, KJ Bathe*. Overlapping finite element meshes in AMORE. Advances in Engineering Software, 2020, 144: 102791. [website]
3. Z Li, S Cen*, J Huang, CF Li. Hyperelastic finite deformation analysis with the unsymmetric finite element method containing homogeneous solutions of linear elasticity. International Journal for Numerical Methods in Engineering, 2020, 121(16): 3702–3721. [website]
4. Z Li, J Huang, S Cen*, CF Li. An unsymmetric 8-node hexahedral solid-shell element with high distortion tolerance: Geometric nonlinear formulations. International Journal for Numerical Methods in Engineering, 2019, 120(5): 580–606. [website]
5. J Huang, KJ Bathe*. Quadrilateral overlapping elements and their use in the AMORE paradigm. Computers & Structures, 2019, 222: 25–35. [website]
6. J Huang, S Cen*, Z Li, CF Li. An unsymmetric 8-node hexahedral solid-shell element with high distortion tolerance: Linear formulations. International Journal for Numerical Methods in Engineering, 2018, 116(12–13): 759–783. [website]
7. JB Huang, S Cen*, Y Shang, CF Li. A new triangular hybrid displacement function element for static and free vibration analyses of Mindlin-Reissner plate. Latin American Journal of Solids and Structures, 2017, 14(5): 765–804. [website]
8. S Cen*, Y Shang, PL Zhou, MJ Zhou, et al. Advances in shape-free finite element methods: A review. Gongcheng Lixue/Engineering Mechanics, 2017, 34(3): 1–14. (in Chinese) [website]
9. PL Zhou, S Cen*, JB Huang, CF Li, et al. An unsymmetric 8-node hexahedral element with high distortion tolerance. International Journal for Numerical Methods in Engineering, 2016, 109(8): 1130–1158. [website]
10. Y Shang, S Cen*, CF Li, JB Huang. An effective hybrid displacement function element method for solving the edge effect of Mindlin-Reissner plate. International Journal for Numerical Methods in Engineering, 2015, 102(8): 1449–1487. [website]