monotone increasing function

monotone increasing function

[¦män·ə‚tōn in¦krēs·iŋ ′fəŋk·shən]
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We strictly define t as the monotone increasing function of both [n.
For 3 [less than or equal to] k [less than or equal to] n - 1, it is clear that [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII], which implies that [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] is a strictly monotone increasing function of t.
k] > 0, which implies that g(t) is a strictly monotone increasing function.
w]/ds is a monotone increasing function of s (while it is a monotone decreasing function in Case 1).
MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] For a given exponent [alpha] [member of] (0,1/2), there exists a monotone increasing function l(*) such that
A5) There exists a monotone increasing function l(*) and a constant k [member of] [0,1) such that
ii) [xi] = [xi](x) is a monotone increasing function about x;
is a monotone increasing function such that [psi](0) = 0 and [psi]: [R.
is a strictly monotone increasing function of the state variable y in case of risk complementarity and a monotone decreasing function in case if risk substitutability (cf.
In Imoru and Olatinwo [12], the following contractive definition was employed: there exist a [member of] [0,1) and a monotone increasing function [partial derivative]: [R.
and a monotone increasing function [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII.
That is to say, f(x) is a monotone increasing function if x [member of] [1, [infinity]).