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Exact(15)
The property of the function implies that (3.17).
According to the property of the function ψ, it follows that (varepsilon =0).
We also need the following technical lemma on the property of the function f, see [17].
Using the property of the function β, we conclude that lim n → ∞ d ( x n, x n + 1 ) = 0. (2.3).
The property of the function g implies that J x n − J S c A y n → 0, n → ∞. (3.11).
Regarding the property of the function β, we conclude that lim n → ∞ d ( x n, x n + 1 ) = 0. (2.3).
Similar(45)
This and the property of the functions continuous in uniformly with respect to follows.
Further, the following result incorporates the properties of the function.
Using the properties of the function, the M-GC estimator can be expressed as (C1).
We have the following lemma on the properties of the function ℓ ( u ) defined above.
In the following lemma, we group the properties of the function defined above.
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