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holds, which proves the present proposition.
Then we have the present proposition.
Therefore, we have the present proposition.
In the present proposition, the spectral density is derived from the ACF of the 1/f fBm noise samples defined in (3).
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We present propositions drawn from our theory, and conclude with implications and suggestions for research.
We develop an exploratory model of the factors that influence the nature of the relationship between the internal audit and information security functions, describe the potential benefits organizations can derive from that relationship, and present propositions to guide future research.
From here until the end of Section 1 we present propositions and notions which form the method of proofs of our theorems.
Before presenting Proposition 1, we first introduce the following useful lemma, which was given in [8].
where the transformed A-matrices are linear on coefficients N i a Open image in new window as can be obtained from the formulas in the above presented proposition.
The first part presents two study cases and the second part presents propositions for developing climate adaptation strategies based on the results of these cases.
By contrast, the second group is infinitely presented (Propositions B.8).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com