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CDMA based cellular systems have been widely deployed and CDMA is selected as the air interface of third-generation (3G) cellular system (W-CDMA, cdma2000, TD-SCDMA). With the exponential growth rate of demand, understanding the principles of design and analysis of large CDMA systems has become more and more vital for both receiver designers and network operators. However, for large networks, receivers utilizing advanced signal processing techniques have complexity that scales with the system size. Furthermore, performance analysis of large systems quickly becomes analytically intractable.…mehr

Produktbeschreibung
CDMA based cellular systems have been widely deployed
and CDMA is selected as the air interface of
third-generation (3G) cellular system (W-CDMA,
cdma2000, TD-SCDMA). With the exponential growth rate
of demand, understanding the principles of design and
analysis of large CDMA systems has become more and
more vital for both receiver designers and network
operators. However, for large networks, receivers
utilizing advanced signal processing techniques have
complexity that scales with the system size.
Furthermore, performance analysis of large systems
quickly becomes analytically intractable. With the
application of the mathematical theory on random
matrices, this book studies the problems of
low-complexity multiuser receiver design and
performance analysis (both information-theoretic and
uncoded) for various CDMA systems in the large system
regime. This book should be of great interest to
researchers and practicing engineers in wireless
communication. In addition, as this book explores the
exciting cross discipline of random matrices and
wireless communication, it will also be useful for
mathematicians wishing to see how advanced
mathematics shape today s engineering practice.
Autorenporträt
Linbo Li, Ph.D.: Studied Electrical Engineering at Princeton
University. Worked at R&D System Engineering of QUALCOMM Inc.,
San Diego from 2003 to 2008. Currently a system architect and
project manager at Quintic Corp., Santa Clara.