DOLFIN is a C++/Python library that functions as the main user interface of FEniCS. A large part of the functionality of FEniCS is implemented as part of DOLFIN. It provides a problem solving environment for models based on partial differential equations and implements core parts of the functionality of FEniCS, including data structures and algorithms for computational meshes and finite element assembly. To provide a simple and consistent user interface, DOLFIN wraps the functionality of other FEniCS components and external software, and handles the communication between these components.

References in zbMATH (referenced in 120 articles , 1 standard article )

Showing results 81 to 100 of 120.
Sorted by year (citations)
  1. Massing, André; Larson, Mats G.; Logg, Anders: Efficient implementation of finite element methods on nonmatching and overlapping meshes in three dimensions (2013)
  2. Pryer, T.: Applications of nonvariational finite element methods to Monge-Ampère type equations (2013)
  3. Rognes, Marie E.; Logg, Anders: Automated goal-oriented error control. I: Stationary variational problems (2013)
  4. Saibaba, Arvind K.; Bakhos, Tania; Kitanidis, Peter K.: A flexible Krylov solver for shifted systems with application to oscillatory hydraulic tomography (2013)
  5. Vázquez, P. A.; Castellanos, A.: Numerical simulation of EHD flows using discontinuous Galerkin finite element methods (2013)
  6. Xie, Dexuan; Jiang, Yi; Scott, L. Ridgway: Efficient algorithms for a nonlocal dielectric model for protein in ionic solvent (2013)
  7. Abali, B. E.; Völlmecke, C.; Woodward, B.; Kashtalyan, M.; Guz, I.; Müller, W. H.: Numerical modeling of functionally graded materials using a variational formulation (2012)
  8. Bell, Nathan; Hirani, Anil N.: PyDEC, software and algorithms for discretization of exterior calculus (2012)
  9. Casas, Eduardo; Herzog, Roland; Wachsmuth, Gerd: Approximation of sparse controls in semilinear elliptic equations (2012)
  10. Clason, Christian; Kunisch, Karl: A measure space approach to optimal source placement (2012)
  11. Hale, J. S.; Baiz, P. M.: A locking-free meshfree method for the simulation of shear-deformable plates based on a mixed variational formulation (2012)
  12. Jansson, Niclas; Hoffman, Johan; Jansson, Johan: Framework for massively parallel adaptive finite element computational fluid dynamics on tetrahedral meshes (2012)
  13. Kronbichler, Martin; Kormann, Katharina: A generic interface for parallel cell-based finite element operator application (2012)
  14. Labeur, Robert Jan; Wells, Garth N.: Energy stable and momentum conserving hybrid finite element method for the incompressible Navier-Stokes equations (2012)
  15. Luo, C.; Calderer, M. C.: Numerical study of liquid crystal elastomers by a mixed finite element method (2012)
  16. Maraldi, Mirko; Molari, Luisa; Grandi, D.: A unified thermodynamic framework for the modelling of diffusive and displacive phase transitions (2012)
  17. Miaskowski, Arkadiusz; Sawicki, Bartosz; Krawczyk, Andrzej: The use of magnetic nanoparticles in low frequency inductive hyperthermia (2012)
  18. Ramabathiran, Amuthan Arunkumar; Gopalakrishnan, S.: Automatic energy-momentum conserving time integrators for hyperelastic waves (2012)
  19. Rosseel, Eveline; Wells, Garth N.: Optimal control with stochastic PDE constraints and uncertain controls (2012)
  20. Selim, K.; Logg, Anders; Larson, Mats G.: An adaptive finite element splitting method for the incompressible Navier-Stokes equations (2012)