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More precisely, a path p connecting two nodes v and w is energy optimal if any other path q connecting these two nodes satis es f (p) f (q) For each energy minimal path p, there has to be a path p in the subtopology that connects the same end points of p and that satis es f (p ) = f (p) A less restrictive form of this de nition is topology control mechanisms that support energy ef cient paths up to a constant factor; that is, there exists a speci c constant c 1 such that for each energy minimal path p in the original topology, there exists a path p in the subtopology that connects the same end points and that satis es f (p ) cf (p) A topology with this property is also denoted as a spanner with respect to the considered edge weight function.

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nontrivial because the traf c offered to the system is heterogeneous due to new call attempts and handoff requests El-Kadi et al [2] proposed the following two novel call admission criteria The rst call admission criterion, which is local in scope, applies to both Class I and Class II connections, and attempts to ensure that the originating cell has suf cient resources to provide the connection with its desired amount of bandwidth The second admission control criterion, which is global in scope, applies to Class I connections only, and attempts to minimize the chances that, once accepted, the connection will be dropped later due to a lack of bandwidth in some cell into which it may handoff The second criterion is inspired by the sliding window criterion rst proposed by El-Kadi et al [2].

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Energy optimality can as well be expressed in terms of optimizing the transmission power assignment, which refers to the minimum power needed at a node in order to reach all its neighbors in the constructed topology Two objectives have been considered so far, min-max and min-total assignments The min-max assignment problem is to nd a transmission power assignment such that the topology is connected and the maximum over the transmission power assigned to each node is minimal The min-total assignment problem tries to nd a transmission power assignment such that the resulting topology is connected and the sum over the transmission powers assigned to each node is minimal The transmission power assignment problem has some similarity to the minimum energy broadcasting problem Any broadcasting can be seen as a directed tree T rooted at the broadcasting initiator.

Consider a request for a new Class I connection C in cell N at time tC and let tf be the estimated residence time of C in N Referring to Figure 163, the key observation that inspired the second criterion is that when C is about to handoff into cell N + 1, the connections resident in N + 1 are likely to be those in region A of call N and those in region B of cell N + 1 More precisely, these regions are de ned as follows: A connection is in region A if at time tC its residual residence time in cell N is less than or equal to tf A connection is in region B if at time tC its residual residence time in cell N + 1 is larger than or equal to tf .

The cost of a broadcasting tree can be calculated as the sum over the cost of each node in the tree Leaf nodes require no further transmission and are assigned energy cost 0 Under the assumption that the communication hardware supports transmission power adjustments, intermediate nodes are assigned the minimum power required in order to reach all neighbor nodes in the broadcasting tree Finding an optimal broadcasting tree is not possible in polynomial.

Founded in 1999, the Infiniband Trade Association [56] has produced the specification for Infiniband a technology for serial I/O and switched fabric interconnect

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