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TABLE I LIST OF SCHEMES AND DIVERSITY ORDERS.
Table 2.2: Achievable Diversity Orders for Distributed OFDM-STBC.
Table 2. Modified Singleton bound on the diversity order, coding rate Rc = 1=2, nr = 1, nc = 2 channel states.
2004
Cited by 4
Table 1: Outage probability versus frequency reuse factor Kf and diversity order M. Results obtained for a channel cut-o rate R0 = 1 bit/s/Hz.
"... In PAGE 13: ... The above results are summarized in some Tables intended to illustrate the system tradeo s necessary to achieve reliable transmission at 1 bit/s/Hz. Table1 shows the outage probabilities, the reuse factors, and the diversity order necessary to achieve R0 = 1 for the two types of detection considered here. Similarly, Table 2 does the same for code Q64 (whose Nyquist spectral e ciency is 1 bit/s/Hz), showing what parameter values are necessary to achieve P b = 10?3.... ..."
Tables 1 and 2 show the diversity order derived from the singleton bound versus s and nt, for nc = 1 and nc = 2, respectively. The values in bold indicate full diversity configurations. For example, in Table 1, nc = 1, for nt = 4, s = 2 is a better choice than s = 4 since it leads to an identical diversity order with a lower complexity.
2004
Cited by 4
Table 3.3: Diversity order from modi ed singleton bound versus number of transmit antennas nt and spreading factor s, for RC = 1=2, nr = 1 and nc = 1.
2004
Table 3.4: Diversity order from modi ed singleton bound versus number of transmit antennas nt and spreading factor s, for RC = 1=2, nr = 1, nc = 2.
2004
Table 4.1: Diversity Orders of AaF, CSI-assisted AaF, and DaF relaying. (a) Non-fading
Table 2: Outage probability versus frequency reuse factor Kf and diversity order M. Results obtained for code Q64 (nominal spectral e ciency: 1 bit/s/Hz) at P b = 10?3.
"... In PAGE 13: ... Table 1 shows the outage probabilities, the reuse factors, and the diversity order necessary to achieve R0 = 1 for the two types of detection considered here. Similarly, Table2 does the same for code Q64 (whose Nyquist spectral e ciency is 1 bit/s/Hz), showing what parameter values are necessary to achieve P b = 10?3. The results from R0 and the speci c code Q64 are in almost all cases very close to each other, which con rms that R0 is a sensible criterion for system design when coding is used.... In PAGE 14: ... Our analysis allow the system designer to select the best trade-o among these parameters. For example, perusal of Table2 shows that the same outage probability obtained with a frequency reuse factor Kf = 9 and no diversity can be obtained with Kf = 4 and diversity order M = 4. Therefore, a more than two-fold increase of system capacity can be achieved by inserting 4-branch diversity at the receiver.... ..."
Table 7: Sizes using three factor ordering rules on more diverse data sets
2005
"... In PAGE 6: ... The framework settings are as before, with the omission of random factor ordering. As shown in Table7 , density appears to be the best choice among the rules considered. Factor ordering based on levels had poor performance in these examples when there were large numbers of factors with few different numbers of lev- els.... ..."
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