Sentence examples for sharp bandwidth from inspiring English sources

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Several nanomaterials have shown great promise in imaging due to their intrinsic imaging characteristics, such as their brightness, sharp bandwidth and long-term stability (e.g., fluorescent agents, such as QDs [72], magnetic NPs in MRI [73] and colloidal AuNPs [74]).

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We tested other binaural powers and bandwidths (including the much sharper bandwidth estimates from Shera et al. (2002)), but these did not significantly alter our results.

In the symmetric COO– stretching region (1450 1300 cm–1), the most prominent negative band at 1398 cm 1 is upshifted to 1403 cm–1 with a sharper bandwidth, while the positive and negative peaks at 1364 and 1417 cm 1, respectively, are slightly upshifted to 1367 and 1419 cm–1, respectively, with weakened intensities.

Also, the sharpest and second sharpest bandwidths of the speech formants were manipulated to carry the 0 and 1 watermark bits, respectively.

It was also found from the reconstructed images in Figure 3 that, compared to other contrast agents, the developed UC- α-CD material has the advantages of easy preparation, sharp emission bandwidth, long lifetime, high photostability, low biotoxicity, and more importantly less background autofluorescence [ 67– 70], which makes it an excellent nanoparticle probe for PAT.

The sharp increase in bandwidth requirements and versatility of network applications has prompted packet processing systems to widely adopt a multi-core multi-threaded architectural design.

The report, from broadband measurement firm Sandvine, shows a sharp decrease in the bandwidth taken up by BitTorrent traffic, some of which is associated with the downloading of illegal music and movies.

Because of the small sensor mote size and its implications, Direct-Sequence (Spread Spectrum) Code-Division Multiple Access (DS-CDMA) approaches are needed because, e.g., frequency-division multiple access (FDMA) and TDMA require both a wide bandwidth and sharp filters2 and accurate synchronization, respectively, and thus cannot be used.

In this paper, a general framework to design robust controllers for systems with uncertain sharp resonances in the control bandwidth is presented.

Generally, for large M and adequately small number of filter coefficients, the filter transition bandwidth is not quite sharp.

A sharp resonant filter with a narrow bandwidth is likely to amplify source harmonics too much when multiples of the fundamental frequency f 0 match with the formant frequency F i (i∈[1,6]).

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