Title | ||
---|---|---|
Channel capacity per user in a power and rate adaptive hybrid DS/FFH-CDMA cellular system over Rayleigh fading channels |
Abstract | ||
---|---|---|
The theoretically achievable average channel capacity (in the Shannon sense) per user
of a hybrid cellular direct sequence/fast frequency hopping code‐division multiple‐access
(DS/FFH‐CDMA) system, operating in a Rayleigh fading environment, was examined. The
analysis covers the downlink transmission and leads to the derivation of a novel expression
between the average channel capacity available to each system's user under simultaneous
optimal power and rate adaptation and the system's parameters, providing an optimistic
upper bound, useful for practical modulation and coding schemes. The final derived
closed‐form expression can be useful for the design of the DS/FFH‐CDMA system because
it provides a theoretical tool for the initial quantitative analysis. Finally, avoiding
the application of complex theoretical algorithm or lengthy simulation, we theoretically
derived numerical results to illustrate the presented analysis. Copyright © 2011 John
Wiley & Sons, Ltd.
|
Year | DOI | Venue |
---|---|---|
2012 | 10.1002/dac.1298 | International Journal of Communication Systems |
Keywords | Field | DocType |
complex theoretical algorithm,ffh-cdma cellular system,rate adaptive,theoretically achievable average channel,rayleigh fading environment,average channel capacity,ffh-cdma system,initial quantitative analysis,novel expression,hybrid ds,rayleigh fading channel,closed-form expression,theoretical tool,john wiley,rayleigh fading,channel capacity | Telecommunications,Rayleigh fading,Upper and lower bounds,Computer science,Communication channel,Algorithm,Modulation,Coding (social sciences),Real-time computing,Code division multiple access,Frequency-hopping spread spectrum,Channel capacity | Journal |
Volume | Issue | ISSN |
25 | 7 | 1099-1131 |
Citations | PageRank | References |
4 | 0.40 | 9 |
Authors | ||
1 |
Name | Order | Citations | PageRank |
---|---|---|---|
P. Varzakas | 1 | 36 | 6.51 |