ELLPACK

Interactive ELLPACK: An interactive problem-solving environment for elliptic partial differential equations ELLPACK is a versatile, very high-level language for solving elliptic partial differential equations. Solving elliptic problems with ELLPACK typically involves a process in which one repeatedly computes a solution, analyzes the results, and modifies the solution technique. Although this process is best suited for an interactive environment, ELLPACK itself is batch oriented. With this in mind, we have developed Interactive ELLPACK, an extension of ELLPACK that provides true interactive elliptic problem solving by allowing the user to interactively build grids, choose solution methods, and analyze computed results. Interactive ELLPACK features a sophisticated interface with windowing, color graphics output, and graphics input.


References in zbMATH (referenced in 120 articles )

Showing results 1 to 20 of 120.
Sorted by year (citations)

1 2 3 4 5 6 next

  1. Magoulès, Frédéric; Ahamed, Abal-Kassim Cheik; Putanowicz, Roman: Auto-tuned Krylov methods on cluster of graphics processing unit (2015)
  2. Kreutzer, Moritz; Hager, Georg; Wellein, Gerhard; Fehske, Holger; Bishop, Alan R.: A unified sparse matrix data format for efficient general sparse matrix-vector multiplication on modern processors with wide SIMD units (2014)
  3. Lowell, Daniel; Godwin, Jeswin; Holewinski, Justin; Karthik, Deepan; Choudary, Chekuri; Mametjanov, Azamat; Norris, Boyana; Sabin, Gerald; Sadayappan, P.; Sarich, Jason: Stencil-aware GPU optimization of iterative solvers (2013)
  4. Zhang, Jianfei; Zhang, Lei: Efficient CUDA polynomial preconditioned conjugate gradient solver for finite element computation of elasticity problems (2013)
  5. Vavalis, Manolis; Mu, Mo; Sarailidis, Giorgos: Finite element simulations of window Josephson junctions (2012)
  6. Abbas, Ali; Croisille, Jean-Pierre: A fourth order Hermitian box-scheme with fast solver for the Poisson problem in a square (2011)
  7. Pani, Amiya Kumar; Fairweather, Graeme; Fernandes, Ryan I.: ADI orthogonal spline collocation methods for parabolic partial integro-differential equations (2010)
  8. Tsompanopoulou, P.; Vavalis, E.: An experimental study of interface relaxation methods for composite elliptic differential equations (2008)
  9. Hirota, Chiaki; Ozawa, Kazufumi: Numerical method of estimating the blow-up time and rate of the solution of ordinary differential equations -- an application to the blow-up problems of partial differential equations (2006)
  10. Shu, J.; Watson, L.T.; Zombori, B.G.; Kamke, F.A.: WBCSim: an environment for modeling wood-based composites manufacture (2006)
  11. Aitbayev, Rakhim: Multilevel preconditioners for non-self-adjoint or indefinite orthogonal spline collocation problems (2005)
  12. Einarsson, Bo (ed.): Accuracy and reliability in scientific computing. (2005)
  13. Mu, Mo: PDE.Mart: a network-based problem-solving environment for PDEs. (2005)
  14. Kincaid, David R.: Celebrating fifty years of David M. Young’s successive overrelaxation method (2004)
  15. Knowles, Ian; Le, Tuan; Yan, Aimin: On the recovery of multiple flow parameters from transient head data (2004)
  16. Aitbayev, Rakhim; Bialecki, Bernard: A preconditioned conjugate gradient method for nonselfadjoint or indefinite orthogonal spline collocation problems (2003)
  17. Caputo, J.-G.; Flytzanis, N.; Tersenov, A.; Vavalis, E.: Analysis of a semilinear PDE for modeling static solutions of Josephson junctions (2003)
  18. Mateescu, Gabriel; Ribbens, Calvin J.; Watson, Layne T.: A domain decomposition preconditioner for Hermite collocation problems (2003)
  19. Bertolazzi, Enrico; Manzini, Gianmarco: Algorithm 817 P2MESH: generic object-oriented interface between 2-D unstructured meshes and FEM/FVM-based PDE solvers (2002)
  20. D’Ambra, Pasqua; Danelutto, Marco; di Serafino, Daniela; Lapegna, Marco: Advanced environments for parallel and distributed applications: A view of current status. (2002)

1 2 3 4 5 6 next