Sentence examples for for any decrease from inspiring English sources

Exact(3)

Groffman and others think that the ecosystems created within a city like Phoenix might increase the amount of carbon stored in naturally dry places enough that it more than makes up for any decrease caused by development that extends into, say, the forested areas of Minnesota.

Subsidies were promised to carry-out owners to account for any decrease in profit they could have encountered from selling healthy combo meals for 2 months of Phase 3.

Given that it can take up to a decade for any decrease in HIV prevalence to be translated into lower death rates from AIDS - owing in large part to the slow roll-out of antiretroviral treatments - deaths from AIDS will continue and the number of orphans will rise.

Similar(56)

Data from the laboratory as well as database for Central Line Unique Entry were analyzed at baseline and after implementation of the policy change for identification of any decrease in line entry/blood draw rate.

This model, which indicates that p19 is the only limiting subunit for the assembly of IL-23, accounts for the absence of any decrease in the levels of total IL-23 cytokine following treatment with PP2.

The authors in [18] did not show that such conclusion is still valid for any decreasing family.

This result guarantees that if a pdf f satisfies the conditions of (15), then there exists an optimal quantizer q for f in the sense that for any decreasing λ converging to 0, its optimal performance is ξ k.

For any decreasing chain (mathcal{C}) in (mathcal{S}), since all the sets in (mathcal{C}) are compact, (bigcap_{cinmathcal{C}} C), denoted by D, is nonempty, and D is a lower bound of (mathcal{C}).

We say that C is weakly compact if and only if for any decreasing sequence ({C_{n}}) of closed nonempty convex subsets of C, we see that (bigcap_{n geq1} C_{n}) is not empty.

For any decreasing sequence of closed subspaces Di of W with intersection ∩ Di=D such that each A(Di) has compact resolvent it is shown that, for every n, the nth eigenvalue λn(Di) of A(Di) converges to that of A(D), and that A(Di −1→A(D)−1 in operator norm.

If there exists a function φ : P → [ 0, 1 ) such that lim n → ∞ sup φ ( a n ) < 1. for any decreasing sequence { a n } in P. If for all x, y ∈ X, φ ( d ( x, y ) ) d ( x, y ) ∈ s ( T x, T y ), then T has a fixed point in X. Corollary 3.2 [15].

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