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Creation In Visual Studio .NET Using Barcode printer for .NET . Response Code In VS .NET Using Barcode reader for .Algorithm 10 displays the procedure for this processor choice and the subsequent scheduling of the free node n on Pmin This procedure is an implementation of lines 5 and 6 of the simple list scheduling (Algorithm 9 Algorithm 10 Start Time Minimization: Schedule Free Node n on Earliest-StartTime Processor Require: n is a free node tmin ; Pmin NULL for each P P do if tmin > max{tdr (n, P), tf (P)} then tmin max{tdr (n, P), tf (P)}; Pmin P end if end for ts (n) tmin ; proc(n) Pmin In the literature, list scheduling usually implies the above start time minimization method Many algorithms have been proposed for this kind of list scheduling (Adam et al [2], Coffman and Graham [38], Graham [80], Hu [93], Kasahara and Nartia [102], Lee et al [117], Liu et al [128], Wu and Gajski [207], Yang and Gerasoulis [210]) Some of these publications, especially the earlier ones, are based on restricted scheduling problems as discussed in Section 64 An Example To illustrate, simple list scheduling with start time minimization is applied to the sample task graph (eg, in Figure 41) and three processors Suppose the rst part of list scheduling established the node order a, b, c, d, e, f , g, i, h, j, k Figure 51 visualizes the scheduling process described in the following.Related: ITF-14 Printing VB.NET , VB.NET Code 128 Generating , Data Matrix Generator VB.NET

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Dynamic priorities are often a mixture of task graph based metrics and the earliest start time, whereby the task graph characteristics are only quanti ed at the beginning of the algorithm and remain unmodi ed For instance, the DLS algorithm (Sih and Lee [169]) de nes its dynamic level using blw and the node s earliest start time on all processors The ETF algorithm by Hwang et al [94] also selects the node processor pair with the earliest start time, breaking ties with blw 52 SCHEDULING WITH GIVEN PROCESSOR ALLOCATION At the de nition of a schedule (De nition 42) in Section 42, it was stated that scheduling is the spatial and temporal assignment of the tasks to the processors List scheduling does this assignment in an integrated process, that is, at the same time a node is assigned to a processor and attributed a start time In fact, when referring to scheduling, normally both the spatial and temporal assignments are meant Yet, it is a natural idea to split this process into its two fundamental aspects: processor allocation and attribution of start times When doing so, there are two alternatives: (1) rst processor allocation, then attribution of start times; and (2) rst attribution of start times, then processor allocation For a limited number of processors, the second alternative is extremely dif cult, because nodes with overlapping execution times have to be executed on different processors Furthermore, without knowledge of the processor allocation, it is not known which communications will be local and which remote Hence, adhering to the processor and precedence constraints (Conditions 41 and 42) would be very dif cult As a consequence, the two-phase scheduling starts with the allocation (or mapping) of the nodes to the processors Based on these considerations, the generic structure of a two-phase heuristic is shown in Algorithm 13 Algorithm 13 Generic Two-Phase Scheduling Algorithm (G = (V, E, w, c), P) Processor allocation/mapping (1) Assign each node n V to a processor P P Scheduling/ordering nodes (2) Attribute a start time ts (n) to each node n V, adhering to Condition 41 (processor constraint) and Condition 42 (precedence constraint) Next it is analyzed how list scheduling can e utilized to handle the second phase of this algorithm The processor allocation (ie, the rst phase) can be determined in many different ways One possibility is to extract it from another schedule, as is done, for example, in the proof of Theorem 51 This is especially interesting when a more sophisticated scheduling model is used in the second phase, like those discussed in s 7 and 8 With such an approach, the scheduling in the rst phase can be considered an estimate, which is re ned in the second phase A genetic algorithm based heuristic for nding a processor allocation is referenced in Section 842 More on processor allocation heuristics can be found in El-Rewini et al [65] and Rayward-Smith et al [159].

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