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Assume that there exists a real diagonalization matrix with real eigenvalues satisfying (2.13) and Denote (3.15).
Assume that there exists a real diagonalization matrix with real eigenvalues satisfying (2.14) and commuting with.
Assume that there exists a real diagonalization matrix with real eigenvalues satisfying (2.13) and (3.10) and commuting with.
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If (Gsupset A), then there exists a real number (sigma>0) such that (Gsupset U sigma,A)).
for all and that there exists a real number with (3.2). for all.
Due to the compactness of and boundness of, there exists a real number such that (3.1).
Assume that there exists a real bounded diagonalization matrix such that for a.e.
Since is Lipschitz at, there exist a real number and a neighborhood of such that (3.30).
Then, since, there exists a real number such that (2.12).
Suppose that there exists a real such that (5.5).
Then, there exists a real by matrix such that (5.11).
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