deal.II is a C++ program library targeted at the computational solution of partial differential equations using adaptive finite elements. It uses state-of-the-art programming techniques to offer you a modern interface to the complex data structures and algorithms required. The main aim of deal.II is to enable rapid development of modern finite element codes, using among other aspects adaptive meshes and a wide array of tools classes often used in finite element program. Writing such programs is a non-trivial task, and successful programs tend to become very large and complex. We believe that this is best done using a program library that takes care of the details of grid handling and refinement, handling of degrees of freedom, input of meshes and output of results in graphics formats, and the like. Likewise, support for several space dimensions at once is included in a way such that programs can be written independent of the space dimension without unreasonable penalties on run-time and memory consumption.

References in zbMATH (referenced in 217 articles )

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  1. Ballani, Jonas; Kressner, Daniel: Reduced basis methods: from low-rank matrices to low-rank tensors (2016)
  2. Bangerth, Wolfgang; Davydov, Denis; Heister, Timo; Heltai, Luca; Kanschat, Guido; Kronbichler, Martin; Maier, Matthias; Turcksin, Bruno; Wells, David: The deal.II library, version 8.4 (2016)
  3. Bonito, Andrea; Demlow, Alan: Convergence and optimality of higher-order adaptive finite element methods for eigenvalue clusters (2016)
  4. Burstedde, Carsten; Holke, Johannes: A tetrahedral space-filling curve for nonconforming adaptive meshes (2016)
  5. Feng, Xinzeng; Hui, Chung-Yuen: Force sensing using 3D displacement measurements in linear elastic bodies (2016)
  6. Gholami, Amir; Malhotra, Dhairya; Sundar, Hari; Biros, George: FFT, FMM, or multigrid? A comparative study of state-of-the-art Poisson solvers for uniform and nonuniform grids in the unit cube (2016)
  7. Antil, Harbir; Nochetto, Ricardo H.; Sodré, Patrick: Optimal control of a free boundary problem with surface tension effects: a priori error analysis (2015)
  8. Bause, Markus; Köcher, Uwe: Variational time discretization for mixed finite element approximations of nonstationary diffusion problems (2015)
  9. Bosch, Jessica; Stoll, Martin: Preconditioning for vector-valued Cahn-Hilliard equations (2015)
  10. Bürg, Markus; Nazarov, Murtazo: Goal-oriented adaptive finite element methods for elliptic problems revisited (2015)
  11. El-Kurdi, Yousef; Dehnavi, Maryam Mehri; Gross, Warren J.; Giannacopoulos, Dennis: Parallel finite element technique using Gaussian belief propagation (2015)
  12. Gonnet, Pedro: Efficient and scalable algorithms for smoothed particle hydrodynamics on hybrid shared/distributed-memory architectures (2015)
  13. Isaac, Tobin; Burstedde, Carsten; Wilcox, Lucas C.; Ghattas, Omar: Recursive algorithms for distributed forests of octrees (2015)
  14. Janka, Dennis: Sequential quadratic programming with indefinite Hessian approximations for nonlinear optimum experimental design for parameter estimation in differential-algebraic equations (2015)
  15. Kim, Seungil; Zhang, Hui: Optimized Schwarz method with complete radiation transmission conditions for the Helmholtz equation in waveguides (2015)
  16. Kircheis, Robert: Structure exploiting parameter estimation and optimum experimental design methods and applications in microbial enhanced oil recovery (2015)
  17. Kuberry, P.; Lee, H.: Analysis of a fluid-structure interaction problem recast in an optimal control setting (2015)
  18. Mikelić, Andro; Wheeler, Mary F.; Wick, Thomas: A phase-field method for propagating fluid-filled fractures coupled to a surrounding porous medium (2015)
  19. Nochetto, Ricardo H.; Otárola, Enrique; Salgado, Abner J.: A PDE approach to fractional diffusion in general domains: a priori error analysis (2015)
  20. Pauletti, M.Sebastian; Martinelli, Massimiliano; Cavallini, Nicola; Antolin, Pablo: Igatools: an isogeometric analysis library (2015)

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