Sentence examples for small frequency band from inspiring English sources

A small frequency band has been identified in which predominantly flexural waves cannot propagate.

These oscillations were restricted to a small frequency band, which lay within the range of the conspecific song.

High amplitude tonal calls, in which the energy is confined to a small frequency band, were less susceptible to degradation than atonal and noisy calls, for instance.

This decomposition is done by a filter bank in such a way that we split the low frequency band into small segments in order to separate all the components of the signal and we split the higher frequency bands into large segments as they contain less information.

Although the amplitude ratio between the first and second wave packets in the high frequency waveforms differs among stations, the amplitude difference is smaller in the high frequency band than that in the low frequency band.

The waveform appearance in the high frequency band at the near-fault stations differs from that in the low frequency band (Fig. 5): while the low-frequency waveforms have a small amplitude at the time corresponding to the second wave packet, the second wave packet in the high frequency band has a large amplitude compared to the first wave packet.

In this configuration, no shifting and pooling occurs, so its large gain simply comes from dividing and processing the input in smaller frequency bands.

Ignoring outliers in the distributions, the mean frequencies of signal components in Channels 3 (T6–O2) and 16 (C3–T3) are tightly grouped in much smaller frequency bands compared to others, while the mean frequencies in Channel 8 (C4 P4) spread across the widest range among all the channels.

More specifically, Lyon found that active processes in the cochlea could be modeled by tuning each section to have a small resonant frequency band, in which the gain from input to output is slightly larger than unity.

Over a small enough frequency band (such as within a single auditory filter), the IPD can still be correctly described with an affine approximation: I T D p (f )   =   I D I (f ) +   f   I T D g (f ).

Small cells share frequency band F2.