Exact(40)
for large enough m for which O ( log 2 m ) m is negligible.
for some n ∈ ℕ. Suppose there exists another point y ∈ M for which z = fy = Ty.
We determine, for each admissible pair (g, u) (with some exceptions), the maximum and minimum values of m for which a {4}-GDD of type gum1 exists.
So, we are interested in knowing the values of M for which functions (u(t)) and (v(t)) oscillate on I.
Figure 6 Comparison between model and simulation results: the figure illustrates the scenario ( veh/km, Hz, m) for which the maximum sum of squared error has been determined.
So, following the results given in that reference we conclude that the set of parameters M for which (g_{M}) has constant sign is an interval (H_{T}).
Similar(20)
The subclass M consists of those elements g of M + for which there exists an m > 0 such that t m g ( t ) is increasing.
The score of haplotype h at marker m is defined as Scor e i, m h = ∑ k = 0 4 c h, i m k · 0.75 k 1 + a i, h, where c h, i m k is the number of low-density markers m ˜ for which exactly k low-density markers between m and m ˜ have different alleles at haplotypes h and i.
We designed and synthesized a new partially-protected polyphenol, 25X-MBSA-M, for which the position and number of protected hydroxyl groups have no dispersion, and evaluated the EUV patterning performance of a chemically amplified positive-tone resist based on it.
Numerical simulations are performed for τmix = 0, 25, and 50 ms for which the characteristic physical and chemical times are the same order of magnitude.
There appears to be a subset of pulses with durations ≲10 ms for which non-linearities in the magnetization phase are minimal and signal loss due to T∗2 decay is not prohibitive.
Write better and faster with AI suggestions while staying true to your unique style.
Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com