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Throughout this paper, the inequalities between vectors are understood component wise.
The outcome variables were measured from the detailed information on maternity expenditure (component wise) in the dataset.
In this section, we establish a component wise definition of the required energy E p for a single application profile.
The update is performed by component wise sampling r1, r2 ∼ U 0,1) for randomized exploration, where U is a uniform distribution.
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where ∘ denotes component-wise multiplication.
Note that all computations are component-wise.
(2.2) the derivation ′ being understood component-wise.
where symbol denotes component-wise inequality.
Operators, and denote factorial component-wise vector multiplication and component-wise vector division, respectively.
Here and hereafter, and are defined component-wise.
where the inequality sign for vectors applies component-wise.
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