Approximation of the spectrum of a non-compact operator given by the magnetohydrodynamic stability of a plasma

Author:

Rappaz J.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Reference12 articles.

1. Appert, K., Berger, D., Gruber, R., Rappaz, J., Troyon, F.: Studium der Eigenschwingungen eines zylindrischen Plasmas mit der Methode der finiten Elemente. ZAMP25, 229?340 (1974)

2. Appert, K., Berger, D., Gruber, R., Rappaz, J.: A new finite element approach to the normal mode analysis in magnetohydrocdynamics. Comput. Phys.18, 284?299 (1975)

3. Babuska, I., Aziz, A.K.: Survey lectures on the mathematical foundations of the finite element method (A.K. Aziz, ed.). New York-London: Academic Press 1972

4. Bramble, J.H., Osborn, J.E.: Rate of convergence estimates for non-selfadjoint eigenvalue approximations. MCR Tech. Sum. Rep. 1232, June 1972

5. Bramble, J.H., Osborn, J.E.: Approximation of Steklov eigenvalues of non-selfadjoint second order elliptic operator (A.K. Aziz, ed.). New York-London: Academic Press 1972

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