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"Topologically equivalent," or homeomorphic, means that there exists a continuous one-to-one mapping, which is a generalization of the concept of a function, between two sets.
(i) There exists a continuous function : such that (2.19).
(Hkl Suppose there exists a continuous function such that.
There exists a continuous function (d(t geq0) for a.e.
There exists a continuous impulse mapping (I: I(M =N).
Since holds, there exists a continuous function such that for all.
Since is contractible, there exists a continuous mapping such that and.
and there exists a continuous nonnegative function such that If (3.2).
From Lemma 2.7, there exists a continuous, strictly increasing, and convex function with such that.
Then, there exists a continuous, strictly increasing, and convex function such that and (2.7).
Then there exists a continuous, strictly increasing, and convex function with such that (1.22).
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