Roth's similarity theorem on the consistency of Sylvester's matrix equation AX − XA = C can be extended to a theorem on rank minimization if the common eigenvalues of A and B are nonderogatory or semisimple.

Roth's similarity theorem and rank minimization in the presence of nonderogatory or semisimple eigenvalues

FERRANTE, AUGUSTO;
2013

Abstract

Roth's similarity theorem on the consistency of Sylvester's matrix equation AX − XA = C can be extended to a theorem on rank minimization if the common eigenvalues of A and B are nonderogatory or semisimple.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11577/2553891
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