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What is Digital Signal

Encyclopedia of Information Science and Technology, Fourth Edition
Is a sequence of numbers, so-called samples, where every sample lasts T s seconds. The time T s is called sampling period and the number produced in the n -th sampling period (i.e., after n times T s seconds) is denoted as x ( nT s ). The values x ( nT s ) are constrained to belong to a finite set of possibilities (for example, in a 1-bit signal, these values are just 0 or 1). Additionally, it is usual to consider that x ( nT s ) = 0 for negative values of n . For analysis purposes, it is usual to consider T s = 1.
Published in Chapter:
Comb Filters Characteristics and Current Applications
Miriam Guadalupe Cruz-Jimenez (Institute INAOE, Mexico), David Ernesto Troncoso Romero (CONACYT at ESCOM-IPN, Mexico), and Gordana Jovanovic Dolecek (Institute INAOE Puebla, Mexico)
Copyright: © 2018 |Pages: 12
DOI: 10.4018/978-1-5225-2255-3.ch522
Abstract
The comb filter is a very popular linear-phase filter due its simplicity, i.e. all its coefficients are equal to unity. As a consequence, it does not require multipliers or coefficients storage. This characteristic makes this filter attractive for many applications, as for example, in decimation, communications, digital audio, among others. However, the comb filter presents passband droop and a poor attenuation in the stopband region. In this proposal, the comb filter characteristics are reviewed and illustrated with one example. Additionally, the selected methods commonly used to improve the magnitude characteristics of a comb filter will be described and illustrated with examples.
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More Results
Comb Filters Characteristics and Applications
A sequence of numbers, so-called samples, where every sample lasts T s seconds. The time T s is called sampling period and the number produced in the n -th sampling period (i.e., after n times T s seconds) is denoted as x ( nT s ). The values x ( nT s ) are constrained to belong to a finite set of possibilities (for example, in a 1-bit signal, these values are just 0 or 1). Additionally, it is usual to consider that x ( nT s ) = 0 for negative values of n . For analysis purposes, it is usual to consider T s = 1.
Full Text Chapter Download: US $37.50 Add to Cart
Digital Filters
A discrete-time signal whose amplitude is also discrete. It is defined as a function of an independent, integer-valued variable n. Consequently, a digital signal represents a sequence of discrete values (some of which can be zeros), for each value of integer n.
Full Text Chapter Download: US $37.50 Add to Cart
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