... vertices , P = { P1 , P2 , ............... ..Pn } , denoting processors and a set of edges L = { ( Pi , Pj ) | Pi , Pj ← P } denoting links between processors . Each processor ( vertex ) p has two weights , processing weight s , and memory ...
... processing a vertex that has the smallest weight in the application graph , and ( 4 ) denote the communication time for a vertex from processor p to processor q . Let л denote the set of vertices mapped to processor q , and let ...
... q. Then we sort the survived vertices in descending order by their weights and store them in S (Lines 4–5). We load the query q and the vertices ranked above q into Q (Lines 7–10). If the k-core Ck (Q) of Q contains q, then we return ...
... Q. It chooses a new cluster for each vertex in the currently processed packet. A vertex is then moved if the cluster size is still feasible to take on the weight of the vertex. Cluster sizes are updated atomically using a compare and ...
... vertex u with a(u) > a.(v), there exists a vertex v, on the path for which ... q, a(u) > a(q) > a(v), such that wa-(a) swo-(y) < wo— (a) and wa- (y) = wa ... weight of y to be increased. The path q – p1 – y – pr— aft then is a lower ...
... vertex is taken out of Q. Since every vertex in Q has at least one uniquely labelled edge, we can now propagate the available labels to all other connected edges according to the vertex type. To arrange the order of processing, we need ...
... Q) & C (0.2 be a quaternionic stochastic process satisfying regularity ... vertex weights w1, ..., wi e A; and fix n such that k < 2". Let () : [k] ... weight w;. Lemma 10.2. Let TA(GE) be defined as above. Then (TA(G)) 228 Operator ...
... q−12. For this choice of s, there are six possible arrow configurations at a vertex, and their weights are given in Fig. 2.15. These weights are nonnegative if either 0 <q< 1 and u ≥ q−12, or q > 1 and 0 ≤ u≤ q− 12 (these are the ...
... Vertex weights are then assigned according to the vertex arrow ... q. It is to be noted, however, that the vertex weights (4.2) are real for q > 4 and complex for q × 4. B. Percolation (q = 1 limit) The percolation process ... process there is ...
Proceedings of the 9th International Conference on Communications, Signal Processing ... vertex, Bu represents a set of vertices pointing to u, Nu is the number of ... q represent vertices, and X <p> and Y <p> represent the weight of edges. X ...