Frequency Sampling at Danielle Harrison blog

Frequency Sampling. Sampling allows the use of modern digital electronics to process, record, transmit, store, and retrieve ct signals. However, most signals of interest are continuous time signals, which is how data almost always appears in nature. The sampling theorem, which is a relatively straightforward consequence of the modulation theorem, is elegant in its simplicity. The frequency 1/2t s, known today as the nyquist frequency and the shannon sampling frequency, corresponds to the highest frequency at which a signal. The sampling theorem states that a signal can be exactly reproduced if it is sampled at a frequency f, where f is greater than twice the maximum.

(PDF) Understanding the sampling process
from www.researchgate.net

The sampling theorem, which is a relatively straightforward consequence of the modulation theorem, is elegant in its simplicity. The frequency 1/2t s, known today as the nyquist frequency and the shannon sampling frequency, corresponds to the highest frequency at which a signal. The sampling theorem states that a signal can be exactly reproduced if it is sampled at a frequency f, where f is greater than twice the maximum. However, most signals of interest are continuous time signals, which is how data almost always appears in nature. Sampling allows the use of modern digital electronics to process, record, transmit, store, and retrieve ct signals.

(PDF) Understanding the sampling process

Frequency Sampling Sampling allows the use of modern digital electronics to process, record, transmit, store, and retrieve ct signals. The sampling theorem states that a signal can be exactly reproduced if it is sampled at a frequency f, where f is greater than twice the maximum. The frequency 1/2t s, known today as the nyquist frequency and the shannon sampling frequency, corresponds to the highest frequency at which a signal. However, most signals of interest are continuous time signals, which is how data almost always appears in nature. The sampling theorem, which is a relatively straightforward consequence of the modulation theorem, is elegant in its simplicity. Sampling allows the use of modern digital electronics to process, record, transmit, store, and retrieve ct signals.

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