Scheduling Network of Queues Heavy Traffic Analysis of Multistation Network Wi

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Scheduling Network of Queues Heavy Traffic Analysis of Multistation Network Wi
Lawrence M Wein
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14) for some value of W{t). Thus the number of different extreme rays, 27 and hence the number of different (/— 1)— dimensional faces of the cone, equals the number of extreme points of the dual constraint set (3. 10). See Figure 1 for an example with three stations (that is, 7 = 3) emd six extreme rays.
W, (t) FIGURE 1. W{t) Stays on the Cone Boundary.
28 The workload process W can also be expressed in terms of the other two controls, U* and 6*. By equations (2. 11) and (2. 24), the controller
... in the workload formulation observes an /—dimensional Brownian motion process B, exerts the optimal controls U*, which is the /—dimensional scaled cumulative idleness process, and 6*, which is the one- dimensional scaled centered input process, and obtains the controlled process W, which is the scaled workload process, via the equations W, {t) = B, {t) + U*{t) - v, e*{t), for ? = 1, ... , / and f > 0. (8. 1) Recall that the solution U* to the constrained singular control problem is characterized by a bounded region in R^~^ containing the origin.

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