Sentence examples for the smallest regular from inspiring English sources

Exact(1)

The minimum continuous gap between features achieved using this process was 13.5 μm, and the smallest regular PZT square structure obtainable was 106 μm in width.

Similar(58)

Washington was, however, able to persuade Congress to expand the small regular army to deal with increasing Indian disorders on the frontier.

A new type of building, the small regular compartments of which identify it almost certainly as a granary, first appeared during this phase and became prevalent in Period II, indicating the frequent occurrence of crop surpluses.

First, the small, regular updates, or in other words, the new blog posts you publish to your website.

For the Navier-Stokes equations, Xin and Chen in [28] researched the small regular solutions in (dot{B}^{-1}_{infty,infty}), which is the biggest homogeneous space of degree −1.

Here, motivated by the results in [28], our aim is to do some work addressing the small regular solutions of the n-dimensional Boussinesq system in subcritical spaces (dot{B}^{-1+frac{n}{p}}_{p,infty}(mathbb{R}^{n})).

In case of national emergency, state militias could be brought under command of the small regular army, as they were at the outbreak of the Civil War.

We found a high load of relatively large particles (1 50 μm in diameter) with irregularly shaped structures in FDNY-FF IS samples that were completely different from the smaller, regular shaped particles found in TA-FF IS samples.

Count to the second eighth-inch marking after the inch marking — this is the quarter-inch (and the line in the same spot on the other side of the half-inch mark is the three-quarter inch).. Use the small, regular marks for one-eighth-inches.

Arenas opted for honoring the advertised opening date but using the much smaller regular hamburger buns locally available.

To narrow the gap for the existence of small regular solutions in (dot{B}^{-1}_{infty,infty}(mathbb{R}^{n})), the biggest homogeneous space of degree −1 among those embedded in the space of tempered distributions, we show small solutions in the homogeneous Besov space (dot{B}^{-1+frac{n}{p}}_{p,infty}(mathbb{R}^{n})), with (ngeq2), (nleq p<infty).

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