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

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 a number of submissions. The papers hide a variety of themes in providers computing, net prone, cloud computing, safeguard in companies, and social, peer-to-peer, cellular, ubiquitous and pervasive computing.

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

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In recent years, the problem of business rule verification has emerged as a problem of immense importance, due to failure scenarios of business cases that c Springer International Publishing Switzerland 2015 L. Yao et al. ): APSCC 2015, LNCS 9464, pp. 17–32, 2015. 1007/978-3-319-26979-5 2 18 S. Chattopadhyay et al. have been reported by customers in interacting and working with several web services. This paper addresses this specific problem of business rule verification in a services ecosystem. Business rules can be described in a declarative style [5,6] (using Declare models), or through a set of logical formulas (in Boolean/temporal logic [7] or their domain-specific variants).

We take advantage of ARIMA model to predict the workload and get resources pre-provisioned. Meanwhile, a reactive method is also enabled to deal with the unpredictable situations. More importantly we describe a novel mechanism which will be involved when conflicts between these two methods happen. It can help to keep better perform‐ ance when encounter could burst. The experiment results show that RPHRPM not only has better performance compared with other provision schemes, but also be energy-efficient.

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 ), .

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