A convergent Jacobi method for solving the eigenproblem of arbitrary real matrices |
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| Authors: | K. Veselić |
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| Affiliation: | (1) Institute !["ldquo"]("/content/g717g27170vj1h42/xlarge8220.gif") R Bo!["scaron"]("/content/g717g27170vj1h42/xlarge353.gif") kovi!["cacute"]("/content/g717g27170vj1h42/xlarge263.gif") !["rdquo"]("/content/g717g27170vj1h42/xlarge8221.gif") Zagreb, Bijeni!["ccaron"]("/content/g717g27170vj1h42/xlarge269.gif") ka 56, 41000 Zagreb, Yugoslavia;(2) Institute for Mathematics University of Zagreb, 41000 Zagreb, Yugoslavia |
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| Abstract: | Summary A global convergence proof of a Jacobi-type norm-reducing diagonalisation process for arbitrary real matrices is given. The convergence to a fixed matrix in Murnaghan form is obtained with the well-known exception of complex conjugate pairs of eigenvalues whose real parts are more than double. |
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