To ensure that the condition in (20) is satisfied, the idea here is to let k change adaptively (denoted hereafter by k i (m) for (i in mathcal {N})), so that a decreasing (bar {p}(m)) is always guaranteed.
And then calculate the maximum NEE as NE E A, max as follows: Denote the channel matrix from all BSs in A to the M users is H A ∈ ℂ M × A J, where | A | denotes the BS number in A. | A | J ≥ M should be guaranteed.
Then, if (11) is satisfied, a positive increment in R m can be guaranteed.
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For the case of odd number of columns in { H i } i = 1 2, all the variables {b j } still have values of two, but the last one where b B = M - ∑ j = 1 B - 1 b j is guaranteed with B = M - 1 2.
Suppose that M has the property that it is guaranteed to return the unique tree compatible with the dominant quartet trees defined by its input set of gene trees, whenever the dominant quartet trees are compatible.
A Bloom filter is guaranteed to answer the query ( M in {mathcal{M}} ) if molecule M is an element in set ( {mathcal{M}} ).
When this is guaranteed for any mass noun M, the semantic value of definite descriptions can easily be specified.
In other case, if ℳ is g-closed and ( X, q, M ) is regular, then Lemma 3.3 guarantees that T is ℳ-continuous.
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However, as this selection policy operates in a probabilistic way, we cannot guarantee that S m is smaller than S m q.
