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The (bar {C}_{text {down}}) are increasing functions in terms of (d_{text {SU}_{0}}phantom {dot {i}!}) since MATP increases as (d_{text {SU}_{0}}phantom {dot {i}!}) increases.
Let and be positive, continuous and increasing functions in such that conditions (4.3) and (4.4) are satisfied, be a function of bounded variation, is positive defined as in Theorem 4.11, and, with being defined as in (4.10).
Let and be positive, continuous, and increasing functions in such that conditions (4.3) and (4.4) be satisfied, is positive defined as in Theorem 4.11, and be a function of bounded variation, then for there exists, with being defined as in (4.10), such that (4.25).
Let and be positive, continuous, and increasing functions in such that conditions (4.3) and (4.4) are satisfied, is positive defined as in Theorem 4.11, with being defined as in (4.10), and be a function of bounded variation, then there exists such that (4.23).
Similar(56)
Therefore, E + ( t ) is an increasing function in the lifespan.
Clearly, (g_{1} t,s)) is an increasing function in t.
In addition, the MSE is an increasing function in the node density for all configurations.
In other word, is a continuous and monotonically increasing function in the field.
(ii) It is clear that (h_{1} t,s)) is an increasing function in t.
It is clear that (h_{1} t,s)) is an increasing function in t.
It was shown in[5] analytically that σ s 2 is an increasing function in δ.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com