Upper-Triangulization of Non-Symmetric Matrices Using Sanger's Type Learning Systems

Mohammed A. Hasan · 2007

New minor and principal component flows are derived and analyzed in terms of global stability and properties of the limiting solutions. These systems which are of Sanger's type are specifically explored in terms of their applicability to symmetric and non-symmetric matrices. Analytical proofs of global stability and conditions under which the limiting solutions upper-triangulize a given matrix are given.

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