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751 List Scheduling List scheduling static (Algorithm 10) or dynamic (Algorithm 11) is only affected by the contention model and the associated edge scheduling in two aspects: the determination of the DRT and the scheduling of a node Scheduling a Node At each step of list scheduling, a partial feasible schedule is extended with one free node In the contention model, a feasible schedule also comprises the schedule for all edges whose communication is transferred between processors Thus, the scheduling of a free node implies the preceding scheduling of its entering edges Algorithm 21 describes how a node nj is scheduled in the contention model For each of nj s predecessors that is not executed on the same processor as nj , the communication route is determined and eij is scheduled on this route Only when all remote communications have been allocated to the links, is the node scheduled Algorithm 21 Scheduling of a Node nj on Processor P in Contention Model Require: nj is a free node for each i pred(nj ) in a deterministic order do if proc(ni ) = P then determine route R = L1 , L2 , , Ll from proc(ni ) to P schedule eij on R (De nition 79) end if end for schedule nj on P. Code 39 Extended Generation In .NET Framework Using Barcode drawer for .Related: 

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423 Repeat the analysis in Exercise 422 when the repair time is H2 distributed with parameters (p1 , 1 , p2 , 2 ) rather than Erlang (R, ) distributed Verify that the results remain the same when we take R = 2 and replace the matrix Q by p1 p2 Q = 1 1 0 2 0 2 424 At a facility for train maintenance, work is done on a number of separate parallel tracks On each of these tracks there is room for two trains on a front part and a back part Trains can leave the tracks only on the same side they enter the tracks That is, upon completion of its maintenance a train may be locked in by another train that arrived later on the same track but has not yet completed its maintenance For each of the tracks there are two maintenance crews, one for the train at the front part of the track and one for the train at the back Trains requesting maintenance arrive at the maintenance facility according to a Poisson process with rate A train immediately receives maintenance when it nds a free place at one of the tracks upon arrival; otherwise, the train waits until a maintenance place becomes free A newly arriving train is directed to a front part if both a front part and a back part are free The amount f time needed to serve a train has an exponential distribution with mean 1/ It is assumed that < 3 c 2 (a) Formulate a continuous-time Markov time chain for the performance evaluation of the maintenance track (b) Argue that the geometric tail approach can be used to reduce the in nite system of equilibrium equations to a nite system of linear equations This problem is based on Adan et al (1999).

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