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limits superior
noun
Plural of limit superior
Exact(2)
and such limits superior and inferior coincide as existing limits and are zero.
As a result, as since the supremum of all limits superior converge to (see the proof of Theorem 3.19).
Similar(58)
The limit superior (7.51). is finite.
For some the limit superior (7.52). is finite.
Taking the limit superior as on each side, we get (2.12).
In this article, we study the concepts of statistical limit superior and statistical limit inferior in intuitionistic fuzzy normed spaces.
If the limit superior (7.52) is finite for a fixed then it is finite for any and (7.53).
(b) If the limit superior (7.52) is finite for a fixed then it is finite for any and (7.53) .
If (5.16) holds, we divide (7.10) by (sigma (1/t)) and take the limit superior as (trightarrow 0^+).
S ( r ) is said to be of infinite logarithmic order if the limit superior above is infinite.
If this limit superior exists for all d ∈ R n, then f is called Clarke differentiable at x.
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