fem2d_poisson_cg_ell


fem2d_poisson_cg_ell, a Fortran90 code which defines the geometry of an L-shaped region, as well as boundary conditions for a given Poisson problem, and is called by fem2d_poisson_cg() as part of a solution procedure.

Licensing:

The computer code and data files described and made available on this web page are distributed under the GNU LGPL license.

Languages:

fem2d_poisson_cg_ell is available in a C++ version and a Fortran90 version and a MATLAB version.

Related Data and Programs:

fem2d_poisson_cg, a Fortran90 code which solves Poisson's equation on a triangulated region, using the finite element method, sparse storage, and a conjugate gradient solver.

fem2d_poisson_cg_baffle, a Fortran90 code which defines the geometry of a channel with 13 hexagonal baffles, as well as boundary conditions for a given Poisson problem, and is called by fem2d_poisson_cg() as part of a solution procedure.

fem2d_poisson_cg_lake, a Fortran90 code which defines the geometry of a lake-shaped region, as well as boundary conditions for a given Poisson problem, and is called by fem2d_poisson_cg() as part of a solution procedure.

Reference:

  1. Hans Rudolf Schwarz,
    Methode der Finiten Elemente,
    Teubner Studienbuecher, 1980,
    ISBN: 3-519-02349-0.
  2. Gilbert Strang, George Fix,
    An Analysis of the Finite Element Method,
    Cambridge, 1973,
    ISBN: 096140888X,
    LC: TA335.S77.
  3. Olgierd Zienkiewicz,
    The Finite Element Method,
    Sixth Edition,
    Butterworth-Heinemann, 2005,
    ISBN: 0750663200.

Source Code:

Examples and Tests:


Last revised on 29 November 2025.