The classical Shannon/Nyquist sampling theorem tells us that in order to not lose information when uniformly sampling a signal we must sample at least two times faster than its bandwidth. Nowadays in many applications, because of the restriction of the Nyquist rate, we end up with too many samples and it becomes a great challenge for further transmission and storage. In recent years, an emerging theory of signal acquirement, compressed sensing(CS), is a ground-breaking idea compared with the conventional framework of Nyquist sampling theorem. It considers the sampling in an novel way, and open up a brand new field for signal sampling process. It also reveals a promising future of application. In this paper, we review the background of compr...
The conventional Nyquist-Shannon sampling theorem has been fundamental to the acquisition of signals...
We are living in a world in which the growth rate of the data generated every year is almost exponen...
The ten articles in this special section provide the reader with specific insights into the basic th...
Data compression technology is one of the effective measures to improve the wireless data transmiss...
The Shannon/Nyquist sampling theorem tells us that in order to not lose information when uni-formly ...
Abstract—This paper presents a tutorial for CS applications in communications networks. The Shannon’...
Compressive sensing is a relatively new technique in the signal processing field which allows acquir...
Mathematical approaches refer to make quantitative descriptions, deductions and calculations through...
Compressed sensing (CS) is an area of signal processing and statistics that emerged in the late 1990...
Abstract—Now a days imaging systems have wide range of application. Most image processing include tr...
Conventional approach in acquisition and reconstruction of images from frequency domain strictly fol...
The design of conventional sensors is based primarily on the Shannon?Nyquist sampling theorem, which...
Compressed sensing is a new sampling theory which allows reconstructing signals using sub-Nyquist me...
Compressed sensing (CS) is an emerging field that has attracted considerable research interest over ...
onventional approaches to sampling signals or images follow Shannon’s cel-ebrated theorem: the sampl...
The conventional Nyquist-Shannon sampling theorem has been fundamental to the acquisition of signals...
We are living in a world in which the growth rate of the data generated every year is almost exponen...
The ten articles in this special section provide the reader with specific insights into the basic th...
Data compression technology is one of the effective measures to improve the wireless data transmiss...
The Shannon/Nyquist sampling theorem tells us that in order to not lose information when uni-formly ...
Abstract—This paper presents a tutorial for CS applications in communications networks. The Shannon’...
Compressive sensing is a relatively new technique in the signal processing field which allows acquir...
Mathematical approaches refer to make quantitative descriptions, deductions and calculations through...
Compressed sensing (CS) is an area of signal processing and statistics that emerged in the late 1990...
Abstract—Now a days imaging systems have wide range of application. Most image processing include tr...
Conventional approach in acquisition and reconstruction of images from frequency domain strictly fol...
The design of conventional sensors is based primarily on the Shannon?Nyquist sampling theorem, which...
Compressed sensing is a new sampling theory which allows reconstructing signals using sub-Nyquist me...
Compressed sensing (CS) is an emerging field that has attracted considerable research interest over ...
onventional approaches to sampling signals or images follow Shannon’s cel-ebrated theorem: the sampl...
The conventional Nyquist-Shannon sampling theorem has been fundamental to the acquisition of signals...
We are living in a world in which the growth rate of the data generated every year is almost exponen...
The ten articles in this special section provide the reader with specific insights into the basic th...