PZ: An object oriented environment for scientific programming. An object oriented environment for scientific programming is presented. The environment includes classes for matrix computations (Tmatrix) and a set of classes for the implementation of finite element algorithms (PZ). The PZ environment implements one and two dimensional finite elements with arbitrary orders of interpolation and applicable to a variety of systems of differential equations. The TMatrix environment includes an abstract matrix class interface and a variety of storage patterns and solution methods.
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References in zbMATH (referenced in 11 articles )
Showing results 1 to 11 of 11.
- Coelho, Karolinne O.; Devloo, Philippe R. B.; Gomes, Sônia M.: Error estimates for the scaled boundary finite element method (2021)
- Carvalho, Pablo G. S.; Devloo, Philippe R. B.; Gomes, Sônia M.: On the use of divergence balanced (\mathbfH(\operatornamediv))-(L^2) pair of approximation spaces for divergence-free and robust simulations of Stokes, coupled Stokes-Darcy and Brinkman problems (2020)
- Bösing, Paulo Rafael; Carstensen, Carsten: Weakly over-penalized discontinuous Galerkin schemes for Reissner-Mindlin plates without the shear variable (2015)
- Gonçalves, João L.; Gomes, Sônia M.; Devloo, Philippe R. B.: A goal-oriented (hp)-adaptive discontinuous Galerkin approach for biharmonic problems (2014)
- Devloo, Philippe R. B.; Farias, Agnaldo M.; Gomes, Sônia M.; Gonçalves, João L.: Application of a combined continuous-discontinuous Galerkin finite element method for the solution of the Girkmann problem (2013)
- Wegner, Tadeusz; Pȩczak, Andrzej: Implementation of a strain energy-based nonlinear finite element in the object-oriented environment (2010)
- Chand, Kyle K.; Diachin, Lori Freitag; Li, Xiaolin; Ollivier-Gooch, Carl; Seol, E. Seegyoung; Shephard, Mark S.; Tautges, Timothy; Trease, Harold: Toward interoperable mesh, geometry and field components for PDE simulation development (2007) ioport
- Mozolevski, Igor; Süli, Endre; Bösing, Paulo Rafael: Discontinuous Galerkin finite element approximation of the two-dimensional Navier-Stokes equations in stream-function formulation (2007)
- Calle, Jorge L. D.; Devloo, Philippe R. B.; Gomes, Sônia M.: Stabilized discontinuous Galerkin method for hyperbolic equations (2005)
- Devloo, Philippe R. B.; Longhin, Gustavo C.: Object oriented design philosophy for scientific computing (2002)
- Devloo, Philippe Remy Bernard: PZ: An object oriented environment for scientific programming (1997)