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Handover mechanisms in next generation heterogeneous wireless ...

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TRUST ASSISTED HANDOVER ALGORITHM FOR RELIABLE HANDOVER<br />

to understand. The mobile user uses multiple handover metrics as <strong>in</strong>put, and makes<br />

decision based on the comparison of the costs of a set of candidate networks us<strong>in</strong>g a<br />

cost function model. The weight for each metric is determ<strong>in</strong>ed based on the contribution<br />

of that metric to network selection.<br />

Basically, the MHOA can be generalised as follows:<br />

�m �<br />

� C n � w i � N i where ( � w i � 1 ) (Equation 5.3)<br />

i<br />

where C n means the cost of the nth candidate network. i m and w i represent the ith<br />

handover metric and its weight <strong>in</strong> all handover decision metrics. The parameter i m is<br />

normalised to �mi� N us<strong>in</strong>g a normalisation function, which ensures the sum of different<br />

metrics is of the same magnitude or order.<br />

Wang et al. first presented the concept of policy-enabled handover <strong>in</strong> [88], <strong>in</strong> which<br />

three handover metrics: network bandwidth ( n B ), power consumption ( n P ) and<br />

monetary cost ( n C ) were considered <strong>in</strong> handover decision mak<strong>in</strong>g for the overlapped<br />

<strong>heterogeneous</strong> networks. These parameters are normalised us<strong>in</strong>g logarithm so that all of<br />

the parameters can be <strong>in</strong>cluded <strong>in</strong> the same cost function f n , which is the normalised<br />

cost. Mobile user can change the handover policies by adjust<strong>in</strong>g the weight of each<br />

parameter <strong>in</strong> the cost function. However, Wang’s policy-enabled cost function had three<br />

metrics, which are limited and <strong>in</strong>sufficient for a comprehensive evaluation of candidate<br />

networks.<br />

In the Dynamic Vertical <strong>Handover</strong> Algorithm with Network Elim<strong>in</strong>ation [83], McNair<br />

et al. developed a two-dimensional handover cost function that took <strong>in</strong>to account new<br />

handover metrics <strong>in</strong>clud<strong>in</strong>g service type, network conditions, system performance, user<br />

preference and so on. In one dimension, the function uses the different types of services<br />

requested by the user. In another dimension, it represents the cost to the network<br />

accord<strong>in</strong>g to specific handover parameters [83]. The general form of the cost function is<br />

represented as:<br />

n<br />

�� ws,<br />

i � ps<br />

i<br />

(Equation 5.4)<br />

n<br />

f � ,<br />

s i<br />

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