On iterative methods for solving a semi-linear eigenvalue problem

References

• Evans , D.J. 1984 . On preconditioned iterative method for solving . Computing , 32 : 139 – 152 .
   Google Scholar
• Georg , K. 1979 . On the convergence of an interval iteration method for nonlinear elliptic eigenvalue problem . Numer.Math , 32 : 69 – 74 .
   Google Scholar
• Meijerink , J.A. 1977 . van der Vorst, H.A An iterative method for linear systems . which the coefficient matrix is symmetric M-matrix, Math.Compt , 31 ( 137 ) : 148 – 162 .
   Web of Science ®Google Scholar
• Ortega , J.M. and Rheinboldt , W.C. 1970 . “ Iterative Solution of Nonlinear Equations in Several Variables ” . Academic Press .
   Google Scholar
• Pironneau O. Optimal Shape Design for Elliptic Systems Springer-Verlag 1984
   Google Scholar
• Ruhe , A. 1974 . SOR-method for the eigenvalue problem with large sparse matrices . Math.Comp , 28 : 695 – 710 .
   Google Scholar
• Sawami , H. and Niki , H . 1984 . Optimum overtaxation parameter for the SOR method for solving the eigenvalue problem . SI AM J.Alg.Disc.Math , 6 : 695 – 710 .
   Google Scholar
• Yamamoto , T. 1987 . A note on a posteriori error bound of Zabrejko and Nguen for Zincenko's iteration . Numer.Fund.Anal Optimiz , 9 : 987 – 1004 .
   Web of Science ®Google Scholar