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By Ming-hui Wu, Fan-wei Zhu (auth.), Qi Luo (eds.)

This quantity includes revised and prolonged learn articles written via popular researchers engaging in WNIS 2009 convention. issues coated comprise instant info Networks, instant Networking applied sciences, cellular software program and prone, clever computing, community administration, strength engineering, keep watch over engineering, sign and photo Processing, computer studying, keep an eye on platforms and functions, The booklet will provide the states of arts of large advances in instant Networks and data structures and in addition function a good reference paintings for researchers and graduate scholars engaged on instant Networks and knowledge Systems.

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This paper is organized as follows: In Section 2, a problem description of mobile agent systems is presented. The consensus of mobile agent systems with pinning control is studied in Section 3. In Section 4, the communication delays are considered in mobile agent systems. Computer simulations are used to verify in Section 5. Conclusions are drawn in Section 6. 2 Problem Formulations Let G=(V,E,A) be a weighted digraph of order n with the set of nodes V={1,2, ,n}, set of arcs E ⊆ V × V and a weighted adjacency matrix … n×n A=[aij] ∈ R with nonnegative elements.

Select the group having the highest value densities using greedy algorithm, and put this group into the workload pre-submission list s1 . Let cf represent the left CPU resources after workload submission, thus we have cf = V − ∑ chi (1) i∈s1 Replacement Procedure (a) Priority table ranking. The comprehensive sorting method based on the priority table ranking starts with sorting the workloads of s1 by their value densities vdi , j represent the ascendingly, and their responding time rti descendingly.

In Section 4, the communication delays are considered in mobile agent systems. Computer simulations are used to verify in Section 5. Conclusions are drawn in Section 6. 2 Problem Formulations Let G=(V,E,A) be a weighted digraph of order n with the set of nodes V={1,2, ,n}, set of arcs E ⊆ V × V and a weighted adjacency matrix … n×n A=[aij] ∈ R with nonnegative elements. The node indexes belong to a finite index set I={1,2, ,n}. , we assume … aij > 0 if there is an edge between agent i and agent j.

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