LS-DYNA

LS-DYNA A combined Implicit/Explicit solver. One scalable code for solving highly nonlinear transient problems enabling the solution of coupled multi-physics and multi-stage problems. Reduces customer costs by enabling massively parallel processing. Multicore processors have resulted in a drastic reduction in computer hardware costs and a huge increase in LS-DYNA licenses worldwide. LS-DYNA affords increased computation speed thereby improving scalability. The developer of LS-DYNA, LSTC, continuously recodes existing algorithms and develops more efficient methodologies


References in zbMATH (referenced in 340 articles , 1 standard article )

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  1. Behzadinasab, Masoud; Alaydin, Mert; Trask, Nathaniel; Bazilevs, Yuri: A general-purpose, inelastic, rotation-free Kirchhoff-Love shell formulation for peridynamics (2022)
  2. Gilson, L.; Rabet, L.; Imad, A.; Coghe, F.; Mompean, G.: Experimental and numerical investigation of the dynamic behaviour of a ballistic plastilina using an adapted Taylor impact test (2022)
  3. Ma, Dayou; Giglio, Marco; Manes, Andrea: Numerical investigation on the uniaxial compressive behaviour of an epoxy resin and a nanocomposite (2022)
  4. Wei, Xiaodong; Li, Xin; Qian, Kuanren; Hughes, Thomas J. R.; Zhang, Yongjie Jessica; Casquero, Hugo: Analysis-suitable unstructured T-splines: multiple extraordinary points per face (2022)
  5. Woo, Mina; Kim, Jeong: Inverse parameter estimation to predict material parameters of the Cowper-Symonds constitutive equation in electrohydraulic forming process (2022)
  6. Zhang, Shun Hu; Deng, Lei; Tian, Wen Hao; Che, Li Zhi; Li, Yan: Deduction of a quadratic velocity field and its application to rolling force of extra-thick plate (2022)
  7. Alaydin, M. D.; Benson, D. J.; Bazilevs, Y.: An updated Lagrangian framework for isogeometric Kirchhoff-Love thin-shell analysis (2021)
  8. Bourantas, George; Zwick, Benjamin F.; Joldes, Grand R.; Wittek, Adam; Miller, Karol: Simple and robust element-free Galerkin method with almost interpolating shape functions for finite deformation elasticity (2021)
  9. Chen, Goong; Yang, Jing; Sergeev, Alexey; Wang, Mingwei; Wei, Chunqiu; Yeh, Jean; Morris, Philip J.; Fournier, Noah J.; Chen, Yining; Cheng, Xingong; Yang, Donghui; Xiang, Shuhuang; Scully, Marlan O.: Coupled crash mechanics and biomechanics of aircraft structures and passengers (2021)
  10. Ezvan, O.; Zeng, X.; Ghanem, R.; Gencturk, B.: Dominant substructural vibration modes for fully-loaded spent nuclear fuel canisters (2021)
  11. Gertsik, S. M.; Novozhilov, Yu. V.; Mikhaluk, D. S.: Numerical simulation of the dynamics of a reinforced concrete slab under an air shock wave (2021)
  12. Guan, Xiangshan; Xu, Fei; Hu, Muqiu; Ren, Xuanqi; Zhang, Xianpeng: Numerical simulation of water spray generated by aircraft multi-wheels (2021)
  13. Jin, Dingyi; Liu, Wenyang: A peridynamic modeling approach of solid state impact bonding and simulation of interface morphologies (2021)
  14. Kohar, Christopher P.; Greve, Lars; Eller, Tom K.; Connolly, Daniel S.; Inal, Kaan: A machine learning framework for accelerating the design process using CAE simulations: an application to finite element analysis in structural crashworthiness (2021)
  15. Ma, Dayou; González-Jiménez, Álvaro; Giglio, Marco; dos Santos Cougo, Christian Matheus; Amico, Sandro Campos; Manes, Andrea: Multiscale modelling approach for simulating low velocity impact tests of aramid-epoxy composite with nanofillers (2021)
  16. Mračko, M.; Kober, J.; Kolman, R.; Převorovský, Z.; Tkachuk, A.; Plešek, J.: Finite element method based computational time reversal in elastodynamics: refocusing, reconstruction and its numerical sensitivity (2021)
  17. Muratov, R. V.; Kudryashov, N. A.; Ryabov, P. N.: A finite volume method for numerical simulations of adiabatic shear bands formation (2021)
  18. Myagkov, N. N.: Critical behavior for impact fragmentation of spherical solid bodies sensitive to strain rate (2021)
  19. Ozcanan, Sedat; Atahan, Ali Osman: Minimization of accident severity index in concrete barrier designs using an ensemble of radial basis function metamodel-based optimization (2021)
  20. Pasch, T.; Leidinger, L. F.; Apostolatos, A.; Wüchner, R.; Bletzinger, K.-U.; Duddeck, F.: A priori penalty factor determination for (trimmed) NURBS-based shells with Dirichlet and coupling constraints in isogeometric analysis (2021)

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