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321 Computation and Communication Costs Many utilization areas of program graph models require knowledge about the computation and communication costs of the nodes and edges, respectively, unless it can be assumed they are uniform Commonly, these costs are measured in time the time a computation or communication takes on the respective target system and are incorporated into the graph model by assigning weights to the graph elements In terms of the general graph model of De nition 37 this can be de ned as follows De nition 39 (Computation and Communication Costs) Let G = (V, E, w, c) be a graph representing a program P according o De nition 37 The nonnegative weight w(n) associated with node n V represents its computation cost and the nonnegative weight c(e) associated with edge e E represents its communication cost Examples for graph models employing such weights are some ow graphs (Section 34) and the task graph (Section 35) Further weights might be associated with the graph elements; for example, in the ow graph each edge has a weight representing its delay. Code In VB.NET Using Barcode generation for .NET .Related: 

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exists is relevant For distinction in a pictorial representation, the edge of an antidependence is sometimes drawn as an arrow with a line crossing through and the edge of an output dependence as an arrow with a circle through it (Banerjee [15], Wolfe [204]) A ow dependence edge is denoted by a plain arrow Figure 38 shows a DG that uses this kind of notation for the program of Example 2: task 4 is antidependent on task 3 and also output dependent on task 2 All other dependence relations are ow, or real, dependences 331 Iteration Dependence Graph A typical utilization area for dependence graphs is in compilers The DG gives a compiler a way to capture the precedence constraints that prevent it from reordering operations in the program Parallelizing compilers usually focus on the parallelization of loops, as they commonly accommodate the largest share of computational load A logical specialization of the DG is therefore the iteration dependence graph, re ecting dependence relations in loops The theoretical background for the transition from a simple DG to an iteration dependence graph is given in Section 252, where dependence relations in loops were analyzed Reconsider the loop in Example 5, here hown in Figure 39(a) A graphical representation of the dependence relations the iteration dependence graph is given in Figure 39(b) Each instance of the statements S and T is modeled as a task and thus a node of the graph, while the edges represent the dependence relations between these instances In Figure 39(b), a node is drawn as a dot in the coordinate system spanned by the statements and the iterations of the loop The dependence distance vector corresponds to the spatial vector drawn in the graph illustration, whereby the vertical dimension is for the distinction between the tasks The short arrows going bottom up re ect the uniform dependence and the arrows going top down re ect the nonuniform dependence between instances of the tasks S and T (see also Section 252) Due to the nonuniform dependence between instances of tasks S and T, the graph is irregular.

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Barcode In Visual C#.NET Using Barcode generation for Visual . A In VS .NET Using Barcode creation for .If the value of the variable is not available, it prints (none) as the value Any dates printed are subject to the currently configured timefmt For example: div>.Related: 

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