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Define as the matrix such that.
where is an real matrix such that.
Let and an matrix such that and for.
Let U be r × n matrix such that UU* = I.
Since there exists a unitary matrix such that and, where.
The matrix is a given matrix such that.
Then, there exists a real by matrix such that (5.11).
If there exists a regular constant matrix such that (2.18).
Let be an matrix such that for some matrix norm.
where is an real matrix such that and.
Theorem Let A = ( a n v ) be a positive normal matrix such that (18).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com