CUBIT

The CUBIT Geometry and Mesh Generation Toolkit: For more than a decade, CUBIT has been the focus of a broad research and development effort in mesh generation and geometry preparation at Sandia National Laboratories. The primary recipient and stakeholder for this effort has been Sandia and its sister laboratories within the USA, supporting computational field simulations for a variety of physics codes. In recent years CUBIT has also become more significant in academia and industry now supporting hundreds of active users world-wide. In addition to its role as a software provider, CUBIT encompasses ongoing research efforts to improve and discover new mesh generation algorithms, develop new tools for geometry cleanup and simplification and handle ever more complex preprocessing tasks for computational simulations.


References in zbMATH (referenced in 55 articles )

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  1. Kong, Fande; Cai, Xiao-Chuan: A scalable nonlinear fluid-structure interaction solver based on a Schwarz preconditioner with isogeometric unstructured coarse spaces in 3D (2017)
  2. Mortensen, Mikael; Valen-Sendstad, Kristian: Oasis: a high-level/high-performance open source Navier-Stokes solver (2015)
  3. Wong, Kwai; D’Azevedo, Eduardo; Hu, Zhiang; Kail, Andrew; Su, Shiquan: Solving a large-scale thermal radiation problem using an interoperable executive library framework on petascale supercomputers (2015)
  4. Aage, Niels; Lazarov, Boyan S.: Parallel framework for topology optimization using the method of moving asymptotes (2013)
  5. Erzincanli, Belkis; Sahin, Mehmet: An arbitrary Lagrangian-Eulerian formulation for solving moving boundary problems with large displacements and rotations (2013)
  6. Hwang, Feng-Nan; Cai, Xiao-Chuan; Cheng, Yu-Lun; Tsao, Chia-Wen: A parallel fully coupled implicit domain decomposition method for numerical simulation of microfluidic mixing in 3D (2013)
  7. Mota, Alejandro; Sun, WaiChing; Ostien, Jakob T.; Foulk, James W.III; Long, Kevin N.: Lie-group interpolation and variational recovery for internal variables (2013)
  8. Tian, Rong; Wu, Zedong; Wang, Chaowei: Scalable FEA on non-conforming assembly mesh (2013)
  9. Biezuner, Rodney Josué; Brown, Jed; Ercole, Grey; Martins, Eder Marinho: Computing the first eigenpair of the $p$-Laplacian via inverse iteration of sublinear supersolutions (2012)
  10. Chen, Rongliang; Cai, Xiao-Chuan: Parallel one-shot Lagrange--Newton--Krylov--Schwarz algorithms for shape optimization of steady incompressible flows (2012)
  11. Roberts, Scott A.; Rao, Rekha R.: Numerical simulations of mounding and submerging flows of shear-thinning jets impinging in a container (2011)
  12. Brown, Jed: Efficient nonlinear solvers for nodal high-order finite elements in 3D (2010)
  13. Lipton, S.; Evans, J.A.; Bazilevs, Y.; Elguedj, T.; Hughes, T.J.R.: Robustness of isogeometric structural discretizations under severe mesh distortion (2010)
  14. Long, Kevin; Kirby, Robert; Van Bloemen Waanders, Bart: Unified embedded parallel finite element computations via software-based Fréchet differentiation (2010)
  15. Staten, Matthew L.; Shepherd, Jason F.; Ledoux, Franck; Shimada, Kenji: Hexahedral mesh matching: converting non-conforming hexahedral-to-hexahedral interfaces into conforming interfaces (2010)
  16. Sahin, Mehmet; Mohseni, Kamran: An arbitrary Lagrangian-Eulerian formulation for the numerical simulation of flow patterns generated by the hydromedusa Aequorea Victoria (2009)
  17. Akçelik, Volkan; Ko, Kwok; Lee, Lie-Quan; Li, Zenghai; Ng, Cho-Kuen; Xiao, Liling: Shape determination for deformed electromagnetic cavities (2008)
  18. Barth, William L.; Branets, Larisa V.; Carey, Graham F.: Non-Newtonian flow in branched pipes and artery models (2008)
  19. Berndt, Markus; Moulton, J.David; Hansen, Glen: Efficient nonlinear solvers for Laplace-Beltrami smoothing of three-dimensional unstructured grids (2008)
  20. Brewer, M.: Obtaining smooth mesh transitions using vertex optimization (2008)

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