Finite element approximation of the Dirichlet problem using the boundary penalty method

Author:

Barrett John W.,Elliott Charles M.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Reference14 articles.

1. Babuska, I.: The finite element method with penalty. Math. Comput.27, 221?228 (1973)

2. Babuska, I., Aziz, A.K.: Survey lectures on the mathematical foundations of the finite element method. In: The Mathematical Foundations of the Finite Element Method with Applications to Partial Differential Equations (A.K. Aziz, ed.), pp. 3?363. New York. Academic Press 1972

3. Barrett, J.W., Elliott, C.M.: A finite element method on a fixed mesh for the Stefan problem in a saturated porous medium. In: Numerical Methods for Fluid Dynamics (K.W. Morton and M.J. Baines, eds.), pp. 389?409. London: Academic Press 1982

4. Barrett, J.W., Elliott, C.M.: Total flux estimates for a finite element approximation of elliptic equations. (Submitted for publication.)

5. Barrett, J.W., Elliott, C.M.: Fixed mesh finite element approximations to a free boundary problem for an elliptic equation with an oblique derivative boundary condition. Comput. Math. Appl.11, 335?345 (1985)

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