Read e-book online Asia Pacific Business Process Management: First Asia Pacific PDF

By Wil M. P. van der Aalst (auth.), Minseok Song, Moe Thandar Wynn, Jianxun Liu (eds.)

ISBN-10: 3319029215

ISBN-13: 9783319029214

ISBN-10: 3319029223

ISBN-13: 9783319029221

This publication constitutes the lawsuits of the 1st Asia Pacific convention on company technique administration held in Beijing, China, in August 2013.

In all, 19 contributions from seven international locations have been submitted. Following an intensive overview approach through a world application Committee, seven complete papers and one brief paper have been approved for booklet during this e-book and presentation on the convention. moreover, a keynote by means of Wil van der Aalst is additionally included.

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Read or Download Asia Pacific Business Process Management: First Asia Pacific Conference, AP-BPM 2013, Beijing, China, August 29-30, 2013. Selected Papers PDF

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Additional resources for Asia Pacific Business Process Management: First Asia Pacific Conference, AP-BPM 2013, Beijing, China, August 29-30, 2013. Selected Papers

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Thus, for the reasons mentioned above, behavioral profiles only provide an approximation of a process model’s behavior, whereas APQL can precisely determine whether or not a process model satisfies a given query. 6 Conclusions This paper contributes an innovative language, namely APQL, for querying process model repositories. APQL provides three main advantages over the state of the art. First, the language is expressive since it allows users to specify all possible order relationships among tasks or sets thereof.

L = (B, dB) is a metric space of BACGs B, where the BACG metric dB : B×B → R is a metric, with h ∈{→, >, ↓, +, ○} and weighting factors wh ∈ R, 0 < wh < 1 such that ∑hwh = 1. d B ( B X , BY ) = 1 −  h wh  simh ( B X , BY ). In order to apply to this aggregate metric for similarity search, it has to be proven that it is indeed a metric as established in Definition 1. The process of proof is following: Theorem 1. n] : wh ∈R ∧ 0 < wh < 1, ∀pm, pn, pl ∈X, and dh(pm, pn) ∈R. Proof. D(pm, pn) holds the properties symmetry, nonnegativity, identity, and triangle inequality.

Those methods based on tree or hash index are not applicable in a BPEL repository, because BPEL process cannot be mapped to the data structure effectively and the result of mapping also is unordered and ataxonomic. Therefore, industry and academy solve the problems by using the properties of distance function [13]. Definition 1 (Metric) [9]. A metric is a distance function d: X×X → R between objects of domain X with the following properties:     Symmetry: ∀pm, pn ∈ X, then d(pm, pn) = d(pn, pm) Nonnegativity: ∀pm, pn ∈ X, pm ≠ pn, then d(pm, pn ) > 0 Identity: ∀pm, pn ∈ X, then d(pm, pn) = 0 ⇔ pm = pn Triangle inequality: ∀pm, pn, pl ∈ X, then d(pm, pl) < d(pm, pn ) + d(pn, pl) A metric space is a pair S = (X, d).

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Asia Pacific Business Process Management: First Asia Pacific Conference, AP-BPM 2013, Beijing, China, August 29-30, 2013. Selected Papers by Wil M. P. van der Aalst (auth.), Minseok Song, Moe Thandar Wynn, Jianxun Liu (eds.)


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