1994
DOI: 10.1109/49.298067
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The capacity for a discrete-state code division multiple-access channel

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Cited by 28 publications
(18 citation statements)
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“…By using the terminology of [43], this gives rise to "fixed-rate" transmission. 4 The interpretation of [127] of the "delay-limited" capacity is associated with that reliable transmitted rate which is invariant and independent of the actual realization of the fading random phenomenon. Clearly, in the single-user case this policy leads to power inversion, thus making the observed channel absolutely independent of the realization of the fading 4 Fixed rates achieve also the full capacity C RTCSI [43] and do not necessarily imply channel inversion.…”
Section: Capacity Versus Outage (Capacity Distribution)mentioning
confidence: 99%
“…By using the terminology of [43], this gives rise to "fixed-rate" transmission. 4 The interpretation of [127] of the "delay-limited" capacity is associated with that reliable transmitted rate which is invariant and independent of the actual realization of the fading random phenomenon. Clearly, in the single-user case this policy leads to power inversion, thus making the observed channel absolutely independent of the realization of the fading 4 Fixed rates achieve also the full capacity C RTCSI [43] and do not necessarily imply channel inversion.…”
Section: Capacity Versus Outage (Capacity Distribution)mentioning
confidence: 99%
“…the downlink transmission, while a fixed number of simultaneously transmitting users per each cell is assumed. Although a dynamic user population is a reasonable assumption for DS/FFH-CDMA practical cellular systems, the theoretical results derived in the paper can be applied directly in a DS/FFH-CDMA system, with a variable number of users per cell, considering that the number of users per cell K , represents the mean value of users per cell in a birth-death model describing the variable allocation of users [13].…”
Section: Basic Assumptions and System's Modelmentioning
confidence: 99%
“…the optimal average received spread SIR with diversity reception equals to (15) using directly Equation (13). Then, the optimal SIR op received by each user as it reaches the boundary of a cell, can be found directly from Equation (15), as follows i.e.…”
Section: Estimation Of Optimal Sir In a Rayleigh Fading Environmentmentioning
confidence: 99%