Exact(29)
Assuming that the system (1.1) is a system with weak delay, the system (2.7), due to Lemma 1.2, is a system with weak delay again.
If the system (1.1) is a system with weak delay, then its arbitrary linear nonsingular transformation (1.8) again leads to a system with the weak delay (1.9).
Let (1.1) be a system with weak delay and let (2.2) have a simple root.
Planar linear discrete systems with constant coefficients and weak delay are considered.
Let (1.1) be a system with weak delay and (2.2) admit two real distinct roots,.
Let (1.1) be a system with weak delay and let (2.2) have a two-fold root.
Similar(31)
Assuming that (1) is a system with weak delays, by Lemma 1, system (30) is one with weak delays again.
Lemma 1 If system (1) is a system with weak delays, then its arbitrary linear nonsingular transformation (8) again leads to a system with weak delays (9).
These comparisons highlight weak delays that depend on the particle size.
Let us summarize the advantage of investigating "weak" delayed systems in the plane.
It is assumed that the considered system is one with weak delays.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com