Download Advances in Services Computing: 9th Asia-Pacific Services by Lina Yao, Xia Xie, Qingchen Zhang, Laurence T. Yang, Albert PDF

By Lina Yao, Xia Xie, Qingchen Zhang, Laurence T. Yang, Albert Y. Zomaya, Hai Jin

This publication constitutes the refereed court cases of the ninth Asia-Pacific companies Computing convention, APSCC 2015, held in Bangkok, Thailand, in December 2015.

The 17 revised complete papers and six brief papers offered have been rigorously reviewed and chosen from quite a few submissions. The papers conceal a variety of subject matters in prone computing, internet prone, cloud computing, safety in providers, and social, peer-to-peer, cellular, ubiquitous and pervasive computing.

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Read Online or Download Advances in Services Computing: 9th Asia-Pacific Services Computing Conference, APSCC 2015, Bangkok, Thailand, December 7-9, 2015, Proceedings PDF

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Additional info for Advances in Services Computing: 9th Asia-Pacific Services Computing Conference, APSCC 2015, Bangkok, Thailand, December 7-9, 2015, Proceedings

Example text

Lo et al. [12] present PEGASUS, a feedback-based controller that significantly improves the energy proportionality of warehouse-scale computer (WSC) systems, as demonstrated by a real implementation in a Google search cluster. PEGASUS uses request latency statistics to dynamically adjust server power management limits in a fine-grain manner, running each server just fast enough to meet global service-level latency objectives. In large cluster experiments, PEGASUS reduces power consumption by up to 20 %.

L and / {u1 , u2 , . . , uk }, ∀i ∈ {1, 2, . . , k}. Therefore the truth table of Φ conwi ∈ tains at least one row satisfying U and U1 simultaneously, since the intersection of the proposition set in U and U1 is empty. This contradicts the fact that / {u1 , u2 , . . , uk }, ∀i ∈ {1, 2, . . , k}. So, the proposition set of U1 conwi ∈ tains at-least one ui ∈ U, for i = 1, 2, . . , k. Now we consider the fact U1 does not contain any (u, x ¯), such that, (u, x) ∈ U. Hence, we assume U1 contains {(ui1 , xi1 ), (ui2 , xi2 ), .

Back Tracing Through the Minimal Support Set Tree T: Once the entire minimal support set tree is created using the steps discussed above, we back trace through this tree to compute the minimal support sets. All the minimal support sets of Φ1 generated in this step, have to be modified in order to get the minimal 28 S. Chattopadhyay et al. support set of Φ. For that, we need to back trace through the intermediate nodes till the start node is obtained. If we consider the positive minimal support set of Φ1 , while traversing backward we consider only the intermediate nodes which have assigned value 0.

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