ABAQUS/Standard

Abaqus/Standard employs solution technology ideal for static and low-speed dynamic events where highly accurate stress solutions are critically important. Examples include sealing pressure in a gasket joint, steady-state rolling of a tire, or crack propagation in a composite airplane fuselage. Within a single simulation, it is possible to analyze a model both in the time and frequency domain. For example, one may start by performing a nonlinear engine cover mounting analysis including sophisticated gasket mechanics. Following the mounting analysis, the pre-stressed natural frequencies of the cover can be extracted, or the frequency domain mechanical and acoustic response of the pre-stressed cover to engine induced vibrations can be examined. Abaqus/Standard is supported within the Abaqus/CAE modeling environment for all common pre- and postprocessing needs. The results at any point within an Abaqus/Standard run can be used as the starting conditions for continuation in Abaqus/Explicit. Similarly, an analysis that starts in Abaqus/Explicit can be continued in Abaqus/Standard. The flexibility provided by this integration allows Abaqus/Standard to be applied to those portions of the analysis that are well-suited to an implicit solution technique, such as static, low-speed dynamic, or steady-state transport analyses; while Abaqus/Explicit may be applied to those portions of the analysis where high-speed, nonlinear, transient response dominates the solution.


References in zbMATH (referenced in 200 articles )

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  1. Di Gennaro, L.; Daghia, F.; Olive, M.; Jacquemin, F.; Espinassou, D.: A new mechanism-based temperature-dependent viscoelastic model for unidirectional polymer matrix composites based on Cartan decomposition (2021)
  2. dos Santos, Tiago; Vadillo, Guadalupe: A closed-form yield criterion for porous materials with Mises-Schleicher-Burzyński matrix containing cylindrical voids (2021)
  3. Ebrahimi, S. Hamed: Residual stress effects on crack-tip stress singularity in XFEM fracture analysis (2021)
  4. Fincato, R.; Tsutsumi, S.: Coupled elasto-viscoplastic and damage model accounting for plastic anisotropy and damage evolution dependent on loading conditions (2021)
  5. Guo, Yujie; Zou, Zhihui; Ruess, Martin: Isogeometric multi-patch analyses for mixed thin shells in the framework of non-linear elasticity (2021)
  6. Hirshikesh; Pramod, A. L. N.; Ooi, Ean Tat; Song, Chongmin; Natarajan, Sundararajan: An adaptive scaled boundary finite element method for contact analysis (2021)
  7. Koller, Lukas; Witteveen, Wolfgang; Pichler, Florian; Fischer, Peter: A general hyper-reduction strategy for finite element structures with nonlinear surface loads based on the calculus of variations and stress modes (2021)
  8. Mánik, Tomáš: A natural vector/matrix notation applied in an efficient and robust return-mapping algorithm for advanced yield functions (2021)
  9. Miao, Di; Zou, Zhihui; Scott, Michael A.; Borden, Michael J.; Thomas, Derek C.: Isogeometric Bézier dual mortaring: the Kirchhoff-Love shell problem (2021)
  10. Rolf-Pissarczyk, Malte; Li, Kewei; Fleischmann, Dominik; Holzapfel, Gerhard A.: A discrete approach for modeling degraded elastic fibers in aortic dissection (2021)
  11. Russillo, Andrea Francesco; Failla, Giuseppe; Fraternali, Fernando: Free and forced vibrations of damped locally-resonant sandwich beams (2021)
  12. Russ, Jonathan B.; Waisman, Haim: A novel elastoplastic topology optimization formulation for enhanced failure resistance via local ductile failure constraints and linear buckling analysis (2021)
  13. Saha, Sourav; Gan, Zhengtao; Cheng, Lin; Gao, Jiaying; Kafka, Orion L.; Xie, Xiaoyu; Li, Hengyang; Tajdari, Mahsa; Kim, H. Alicia; Liu, Wing Kam: Hierarchical deep learning neural network (HiDeNN): an artificial intelligence (AI) framework for computational science and engineering (2021)
  14. Yu, Zhijie; Lin, Zhongya; Wei, Yueguang: Investigation on cross-scale indentation scaling relationships of elastic-plastic solids (2021)
  15. Zhang, Lei; Cheng, Lin; Li, Hengyang; Gao, Jiaying; Yu, Cheng; Domel, Reno; Yang, Yang; Tang, Shaoqiang; Liu, Wing Kam: Hierarchical deep-learning neural networks: finite elements and beyond (2021)
  16. Zhang, W.; Taciroglu, E.: A novel Rayleigh-type viscoelastic perfectly-matched-layer for wave propagation analysis: formulation, implementation and application (2021)
  17. Cheng, Jiahao; Tu, Xiaohui; Ghosh, Somnath: Wavelet-enriched adaptive hierarchical FE model for coupled crystal plasticity-phase field modeling of crack propagation in polycrystalline microstructures (2020)
  18. Dia, Mouhamadou; Hamila, Nahiene; Abbas, Mickaël; Gravouil, Anthony: A nine nodes solid-shell finite element with enhanced pinching stress (2020)
  19. Diana, Vito; Carvelli, Valter: An electromechanical micropolar peridynamic model (2020)
  20. Du, K.; Cheng, Long; Barthélémy, J. F.; Sevostianov, I.; Giraud, A.; Adessina, A.: Numerical computation of compliance contribution tensor of a concave pore embedded in a transversely isotropic matrix (2020)

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