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The maximal element for in this order is the distribution function given by.
The maximal element for Δ+ in this order is the d.f.
The maximal element for in this order is the distribution function given by (2.1).
The maximal element for in this order is the df given by (1.1).
The maximal element for (Delta^) in this order is the distribution function (varepsilon_{0}) (see [7 9]).
The maximal element for Δ+ in this order is the distribution function ε0 given by ε 0 ( t ) = 0, i f t ≤ 0, 1, i f t > 0. Definition 1.2.
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A mapping has a fixed point if is maximalizing, that is, is a maximal element of for all, and if exists in for some where is the w-o chain of -iterations.
In this paper we prove further generalizations to Bourbaki's fixed point theorem by assuming that a mapping ismaximalizing, that is, is a maximal element of for all.
F ( x ) is inductive with a finite number of maximal elements for every x ∈ P ; A3.
Some new existence theorems of maximal elements for generalized -majorized mappings are proved under noncompact setting of -spaces.
A3′.: ((F x),succcurlyeq)) is inductive with a finite number of maximal elements for every (xin X).
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