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Exact(54)
Towns of different scale and varying function continue to grow rapidly.
Let be a slowly varying function as.
If is a slowly varying function as, then.
for some. is a positive slowly varying function at infinity.
Let l ( t ) be a slowly varying function.
Let be a slowly varying function and,, then and imply (13).
Similar(6)
The time-varying function h ( k ) satisfies the condition: 0 < h 1 ≤ h ( k ) ≤ h 2, ∀ k = 0, 1, 2, ….
So, this allows the time delay to be a fast time-varying function, which is different from the time delays in [7, 12, 15, 38, 40].
The time-varying function d(k) satisfies the following condition: 0 < d 1 ≤ d ( k ) ≤ d 2, ∀ k = 0, 1, 2, ….
The constraint on the derivative of the time-varying delay is not required which allows the time-delay to be a fast time-varying function.
Obviously, the transient availability is also a time-varying function and it will graduate to the steady availability when time tends to infinity.
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