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15.2 TOPOLOGY CONTROL OBJECTIVES In the most general de nition, topology control refers to transferring the underlying network topology to a graph having a desired property. This section will substantiate this de nition by listing some of the most frequently pursued objectives. Depending on the application of scenario topology control, only some of the listed objectives might be desired ones. Moreover, some of the objectives may be con icting ones and cannot be followed at the same time. Whenever two con icting goals are of interest at the same time, pro and contra of both methods have to be assessed in order to nd the right trade-off between them. 15.2.1 Connectivity



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Consequently, the performance of the JD-MMSE-BDFE receiver was severely affected, since the data estimation of the reference user was dependent upon the data estimation of interferer Hence the - represented an upper the results - which were generated utilizing the JD-MMSE-BDFE bound performance In our second approach in mitigating the impact of CC1 upon the demodulation process of the receiver, the concept of segmented wideband AQAM was introduced In this scheme, inner and outer switching thresholds were implemented for any given average channel SNR and average SIR The inner switching thresholds were developed based on a noise limited environment, while the outer switching thresholds were constructed based on an interferencelimited environment, following the regime outlined in Section 7334 and Table 78.





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structures with graphical parameters that are de ned by variations of the domination number of a graph Note that a single graphical invariant may not be suf cient to differentiate between trees that are RNA-like and those that are not For example, the domination number for trees of order 7, 8, and 9 range from 1 to 4 with no discernable relationship between the value of the invariant and the classi cation of the tree However, de ning three parameters in terms of graphical invariants does prove to be predictive.

The physical layer operation procedure of HSUPA has fewer elements speci ed in the physical layer speci cations compared with HSDPA. One of the key reasons is that more of the functionality regarding terminal transmission control is located in the MAC speci cations [9]. Physical layer procedures cover the handling of physical layer signalling from the Node B and HSUPA operation in compressed mode. Further, the HARQ operation procedure is covered in di erent parts of the speci cation in di erent channel descriptions as well as di erent timing sections.

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The outer switching thresholds restricted the utilization higher-order modulation modes, when of the instantaneous SIR was low, in order to reduce the impact of CC1 and hence reduced the BPS throughput A practical, wideband finite estimation-latency AQAM scheme was implemented, where a delay of 32 time-slots was incurred in estimating the instantaneous SIR The corresponding results were displayed in Figure 724, where the target BERs were achieved at the expense of a reduced BPS throughput Finally, substantial BPS/SNR gains were achieved and recorded for this segmented AQAM scheme as shown Figure 725 in The main advantage of the segmented AQAM approach was that information regarding the interferer was not needed in order to reduce the impact of CCI However, this approach of required estimation of the instantaneous SIR and the quality this estimation was dependent a delay of 32 timeon the estimation delay incurred by the scheme.

Speci cally, an MLP with three input neurons, ve hidden neurons, and two output neurons is trained using values of the three parameters + t + a , n L + D P2 = , n diam(L(T )) + rad(L(T )) + |B| , P3 = n P1 = where is the domination number, t is the total domination number, a is the global alliance number, L is the locating domination number of the line graph, and D is the differentiating dominating number For more on variations of the domination numbers of graphs, see the work by Haynes et al [25] Additionally, diam(L(T )) is the diameter of the line graph, rad(L(T )) is the radius of the line graph, |B| is the number of blocks in the line graph of the tree, and n is the order of a tree.

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