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+.

References in zbMATH (referenced in 563 articles , 3 standard articles )

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  1. Abudawia, A.; Mourad, A.; Rodrigues, J.H.; Rosier, C.: A finite element method for a seawater intrusion problem in unconfined aquifers (2018)
  2. Barrenechea, Gabriel R.; González, Cheherazada: A stabilized finite element method for a fictitious domain problem allowing small inclusions (2018)
  3. Beretta, Elena; Micheletti, Stefano; Perotto, Simona; Santacesaria, Matteo: Reconstruction of a piecewise constant conductivity on a polygonal partition via shape optimization in EIT (2018)
  4. Burman, Erik; Hansbo, Peter: Stabilized nonconforming finite element methods for data assimilation in incompressible flows (2018)
  5. Cai, Wentao; Li, Jian; Chen, Zhangxin: Unconditional optimal error estimates for BDF2-FEM for a nonlinear Schrödinger equation (2018)
  6. Campo, Marco; Fernández, José R.; Muñiz, María del Carmen; Núñez, Cristina: Numerical analysis of a dynamic problem involving bulk-surface surfactants (2018)
  7. Guillén-González, F.; Tierra, G.: Unconditionally energy stable numerical schemes for phase-field vesicle membrane model (2018)
  8. Liu, Wenyuan; Shen, Shengping: Coupled chemomechanical theory with strain gradient and surface effects (2018)
  9. Rudoy, E.M.; Lazarev, N.P.: Domain decomposition technique for a model of an elastic body reinforced by a Timoshenko’s beam (2018)
  10. Tabata, Masahisa; Uchiumi, Shinya: An exactly computable Lagrange-Galerkin scheme for the Navier-Stokes equations and its error estimates (2018)
  11. Takhirov, Aziz; Lozovskiy, Alexander: Computationally efficient modular nonlinear filter stabilization for high Reynolds number flows (2018)
  12. Ta, Thi Thanh Mai; Le, Van Chien; Pham, Ha Thanh: Shape optimization for Stokes flows using sensitivity analysis and finite element method (2018)
  13. Walker, Shawn W.: FELICITY: a Matlab/C++ toolbox for developing finite element methods and simulation modeling (2018)
  14. Wu, Shengyang; Hu, Xianliang; Zhu, Shengfeng: A multi-mesh finite element method for phase-field based photonic band structure optimization (2018)
  15. Yang, Jinjin; He, Yinnian; Zhang, Guodong: On an efficient second order backward difference Newton scheme for MHD system (2018)
  16. Zhang, Tong; Jin, JiaoJiao; HuangFu, YuGao: The Crank-Nicolson/Adams-Bashforth scheme for the Burgers equation with $H^2$ and $H^1$ initial data (2018)
  17. Zhang, Yuhong; Hou, Yanren; Shan, Li: Error estimates of a decoupled algorithm for a fluid-fluid interaction problem (2018)
  18. Zhou, Guanyu: The fictitious domain method with $H^1$-penalty for the Stokes problem with Dirichlet boundary condition (2018)
  19. Zhu, Shengfeng: Effective shape optimization of Laplace eigenvalue problems using domain expressions of Eulerian derivatives (2018)
  20. Achchab, Boujem^aa; Agouzal, Abdellatif; Bouihat, Khalid; Majdoubi, Adil; Souissi, Ali: Projection stabilized nonconforming finite element methods for the Stokes problem (2017)

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