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Compressive Signal Processing
Sensors, imaging systems, and communication networks are under
increasing pressure to accommodate ever larger and higher-dimensional
data sets; ever faster capture, sampling, and processing rates; ever
lower power consumption; communication over ever more difficult
channels; and radically new sensing modalities. The foundation of
today's digital data acquisition systems is the Shannon/Nyquist
sampling theorem, which asserts that to avoid losing information when
digitizing a signal or image, one must sample at least two times
faster than the signal's bandwidth, at the so-called Nyquist rate.
Unfortunately, the physical limitations of current sensing systems
combined with inherently high Nyquist rates impose a performance brick
wall to a large class of important and emerging applications.
This talk will overview some of the recent progress on compressive
sensing, a new approach to data acquisition in which analog signals
are digitized not via uniform sampling but via measurements using more
general, even random, test functions. In stark contrast with
conventional wisdom, the new theory asserts that one can combine
"sub-Nyquist-rate sampling" with digital computational power for
efficient and accurate signal acquisition. The implications of
compressive sensing are promising for many applications and enable the
design of new kinds of analog-to-digital converters; radio receivers,
communication systems, and networks; cameras and imaging systems, and
sensor networks. Wednesday, October 14, 2009 2009 ECE Affiliates Conference |
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