ABAQUS

The Abaqus Unified FEA product suite offers powerful and complete solutions for both routine and sophisticated engineering problems covering a vast spectrum of industrial applications. In the automotive industry engineering work groups are able to consider full vehicle loads, dynamic vibration, multibody systems, impact/crash, nonlinear static, thermal coupling, and acoustic-structural coupling using a common model data structure and integrated solver technology. Best-in-class companies are taking advantage of Abaqus Unified FEA to consolidate their processes and tools, reduce costs and inefficiencies, and gain a competitive advantage.


References in zbMATH (referenced in 1327 articles , 3 standard articles )

Showing results 1 to 20 of 1327.
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  1. Boulbes, Raphael Jean: Troubleshooting finite-element modeling with Abaqus. With application in structural engineering analysis (2020)
  2. Chen, S.; Osovski, S.: Damage evolution around shear loaded intervoid ligaments in plane strain and plane stress (2020)
  3. Cui, X.; Han, X.; Duan, S. Y.; Liu, G. R.: An ABAQUS implementation of the cell-based smoothed finite element method (CS-FEM) (2020)
  4. Go, Myeong-Seok; Lim, Jae Hyuk; Kim, Jin-Gyun; Hwang, Ki-Ryoung: A family of Craig-Bampton methods considering residual mode compensation (2020)
  5. Jabareen, Mahmood; Pestes, Yehonatan: The Cosserat point element as an accurate and robust finite element formulation for implicit dynamic simulations (2020)
  6. Kumbhar, Pramod Y.; Francis, A.; Swaminathan, N.; Annabattula, R. K.; Natarajan, S.: Development of user element routine (UEL) for cell-based smoothed finite element method (CSFEM) in Abaqus (2020)
  7. Onishi, Yuki: A concept of cell-based smoothed finite element method using 10-node tetrahedral elements (CS-FEM-T10) for large deformation problems of nearly incompressible solids (2020)
  8. Onishi, Yuki; Iida, Ryoya; Amaya, Kenji: Accurate viscoelastic large deformation analysis using F-bar aided edge-based smoothed finite element method for 4-node tetrahedral meshes (F-bares-FEM-T4) (2020)
  9. Wang, Zixuan; Qu, Sheng; Li, Qianxi; Shi, Chao; Yu, Tianbiao; Zhao, Ji: A numerical method to predict work-hardening caused by plastic deformation (2020)
  10. Wei, Qin; Wu, Wenxin; He, Wei; Zhu, Jianguo; Zhang, Jian: 3D finite element simulation of shot peening using a sequential model with multiple-shot impacts (2020)
  11. Zhang, J. F.; Niu, R. P.; Zhang, Y. F.; Wang, C. Q.; Li, M.; Liu, G. R.: Development of SFEM-Pre: a novel preprocessor for model creation for the smoothed finite element method (2020)
  12. Basseville, S.; Missoum-Benziane, D.; Cailletaud, G.: 3D finite element study of the fatigue damage of Ti-6Al-4V in presence of fretting wear (2019)
  13. Béchet, Fabien: Propagation of singularities in shells of non-uniform geometrical nature. A numerical investigation (2019)
  14. Bechir, H.; Djema, A.; Bouzidi, S.: On Poisson’s functions of compressible elastomeric materials under compression tests in the framework of linear elasticity theory (2019)
  15. Bonnaud, Etienne L.; Faleskog, Jonas: Explicit, fully implicit and forward gradient numerical integration of a hyperelasto-viscoplastic constitutive model for amorphous polymers undergoing finite deformation (2019)
  16. Burlayenko, Vyacheslav N.; Altenbach, Holm; Sadowski, Tomasz: Dynamic fracture analysis of sandwich composites with face sheet/core debond by the finite element method (2019)
  17. Chen, Guorong; Li, Tiange; Chen, Qijun; Ren, Shaofei; Wang, Chao; Li, Shaofan: Application of deep learning neural network to identify collision load conditions based on permanent plastic deformation of shell structures (2019)
  18. Chen, S. L.: Three-dimensional analytical poromechanical solutions for an arbitrarily inclined borehole subjected to fluid injection (2019)
  19. Connolly, Stephen John; Mackenzie, Donald; Gorash, Yevgen: Isotropic hyperelasticity in principal stretches: explicit elasticity tensors and numerical implementation (2019)
  20. Cui, Hui-Ru; Li, Hai-Yang; Shen, Zhi-Bin: Investigation on a novel time-and temperature-dependent cohesive zone model (2019)

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