FreeFem++
FreeFem++ is an implementation of a language dedicated to the finite element method. It enables you to solve Partial Differential Equations (PDE) easily. Problems involving PDE (2d, 3d) from several branches of physics such as fluid-structure interactions require interpolations of data on several meshes and their manipulation within one program. FreeFem++ includes a fast 2^d-tree-based interpolation algorithm and a language for the manipulation of data on multiple meshes (as a follow up of bamg). FreeFem++ is written in C++ and the FreeFem++ language is a C++ idiom. It runs on any Unix-like OS (with g++ version 3 or higher, X11R6 or OpenGL with GLUT) Linux, FreeBSD, Solaris 10, Microsoft Windows ( 2000, NT, XP, Vista,7 ) and MacOS X (native version using OpenGL). FreeFem++ replaces the older freefem and freefem+.
Keywords for this software
References in zbMATH (referenced in 841 articles , 3 standard articles )
Showing results 1 to 20 of 841.
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- Abboud, Candy; Bonnefon, Olivier; Parent, Eric; Soubeyrand, Samuel: Dating and localizing an invasion from post-introduction data and a coupled reaction-diffusion-absorption model (2019)
- Abdulla, Ugur G.; Bukshtynov, Vladislav; Hagverdiyev, Ali: Gradient method in Hilbert-Besov spaces for the optimal control of parabolic free boundary problems (2019)
- Adcock, Ben; Bao, Anyi; Brugiapaglia, Simone: Correcting for unknown errors in sparse high-dimensional function approximation (2019)
- Adewole, Matthew O.: Approximation of linear hyperbolic interface problems on finite element: some new estimates (2019)
- Alhejaili, Weaam; Kao, Chiu-Yen: Maximal convex combinations of sequential Steklov eigenvalues (2019)
- Almi, S.; Belz, S.; Negri, M.: Convergence of discrete and continuous unilateral flows for Ambrosio-Tortorelli energies and application to mechanics (2019)
- Almi, Stefano; Belz, Sandro: Consistent finite-dimensional approximation of phase-field models of fracture (2019)
- Almonacid, Javier A.; Gatica, Gabriel N.; Oyarzúa, Ricardo: A posteriori error analysis of a mixed-primal finite element method for the Boussinesq problem with temperature-dependent viscosity (2019)
- Ambartsumyan, Ilona; Khattatov, Eldar; Nguyen, Truong; Yotov, Ivan: Flow and transport in fractured poroelastic media (2019)
- Amirat, Youcef; Münch, Arnaud: On the controllability of an advection-diffusion equation with respect to the diffusion parameter: asymptotic analysis and numerical simulations (2019)
- Aouadi, M.; Campo, M.; Copetti, M. I. M.; Fernández, J. R.: Analysis of a multidimensional thermoviscoelastic contact problem under the Green-Lindsay theory (2019)
- Bazarra, N.; Campo, M.; Fernández, J. R.; Quintanilla, R.: Numerical analysis of a thermoelastic problem with dual-phase-lag heat conduction (2019)
- Bazarra, Noelia; Campo, Marco; Fernández, José R.: A thermoelastic problem with diffusion, microtemperatures, and microconcentrations (2019)
- Ben Abda, Amel; Méjri, Bochra: Topological sensitivity analysis for identification of voids under Navier’s boundary conditions in linear elasticity (2019)
- Bertagna, Luca; Quaini, Annalisa; Rebholz, Leo G.; Veneziani, Alessandro: On the sensitivity to the filtering radius in Leray models of incompressible flow (2019)
- Burman, Erik; Nechita, Mihai; Oksanen, Lauri: Unique continuation for the Helmholtz equation using stabilized finite element methods (2019)
- Burtschell, B.; Moireau, P.; Chapelle, D.: Numerical analysis for an energy-stable total discretization of a poromechanics model with inf-sup stability (2019)
- Cai, Wentao; Li, Buyang; Lin, Yanping; Sun, Weiwei: Analysis of fully discrete FEM for miscible displacement in porous media with Bear-Scheidegger diffusion tensor (2019)
- Caubet, Fabien; Kateb, Djalil; Le Louër, Frédérique: Shape sensitivity analysis for elastic structures with generalized impedance boundary conditions of the Wentzell type -- application to compliance minimization (2019)
- Caucao, Sergio; Gatica, Gabriel N.; Oyarzúa, Ricardo: A posteriori error analysis of an augmented fully mixed formulation for the nonisothermal Oldroyd-Stokes problem (2019)