Exact(22)
If ((E, A)) is regular, we call system (7) is regular.
Hence A is regular.
Conversely, let us suppose that A is regular.
Conversely, let us suppose that A is regular and the idempotents in A commute.
We say that A is regular if lim n ( A x ) n = L = lim x.
Then BR ( A, θ ) is regular if and only if A is regular.
Similar(38)
So the pair (( {E,tilde{A}} )) is regular and impulse-free.
Suppose that the pair ((E,A)) is regular and impulse free, then the solution to (4) exists and is impulse free and unique on ([0, infty)). [11, 17].
(1) The singular delay system (4) is said to be regular and impulse free if the pair ((E,A)) is regular and impulse free.
The singular delay system (4) is said to be regular and impulse free if the pair ((E,A)) is regular and impulse free.
So A is a regular set.
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