Sentence examples for estimation holds from inspiring English sources
The consistency of maximum spacing estimation holds under much more general conditions than for maximum likelihood estimators.
Then the following estimation holds: (2.41).
Taking (d=c) and using the arithmetic mean form, we can find that the following estimation holds.
The frequency offset estimation holds for The frequency offsets can then be averaged across the subchannels since, in our assumptions, they do not differ for a given user.
The frequency offset estimation holds for This metric is not suitable for the SCS-RX since it gives a common estimate for the offsets of the subchannels of user.
The classical Hermite-Hadamard inequality states that for a convex function (varphi colon [a,b]to mathbb{R}) the following estimation holds: begin{aligned} varphi biggl( frac{a+b}{2} biggr) leq frac{1}{b-a} int_{a}^{b} varphi (x),dxleq frac{varphi (a)+varphi (b)}{2}.
and the following error-estimations hold (2.16).
Here, we may consider that above estimations hold under the condition (4.4), because that η > 0 can be taken small enough.
There is a natural number n 0 such that for all n ≥ max { n 0, [ ln 1 + ϰ h − 1 ] }, ϰ > 0 being a fixed number, the following estimations hold: | U h ( r j, θ j ) − u ( r j, θ j ) | ≤ c 0 h 4 on T ¯ j 3, j ∈ E, (4.27).
There is a natural number (n_{0}) such that for all (ngeqmax { n_{0}, [ ln^{1+chi}h^{-1} ] } ), (chi>0) being a fixed number, the following estimations hold: For (alpha_{j}=1), (pgeq1), bigglvert frac{partial^{p}}{partial x^{p-q}, partial y^{q}} bigl( U_{h}(r_{j},theta _{j} -u(r_{j} -ueta_{j}) bigr_{j},theta_{j}q c_{p}h^{4}quadtextit{on }overline{T}_{j}^{3}.
Estimations hold that delaying the onset of Alzheimer's by six months could reduce dementia incidence by a million cases (Brookmeyer et al 1998), and recent literature suggests a link between memory test scores and mild cognitive impairment (Loewenstein et al 2006), believed to be the intermediary stage between normal aging and Alzheimer's disease (Gauthier et al 2006).
