2,916 research outputs found

    Contributions Ă  l’Optimisation de RequĂȘtes Multidimensionnelles

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    Analyser les donnĂ©es consiste Ă  choisir un sous-ensemble des dimensions qui les dĂ©criventafin d'en extraire des informations utiles. Or, il est rare que l'on connaisse a priori les dimensions"intĂ©ressantes". L'analyse se transforme alors en une activitĂ© exploratoire oĂč chaque passe traduit par une requĂȘte. Ainsi, il devient primordiale de proposer des solutions d'optimisationde requĂȘtes qui ont une vision globale du processus plutĂŽt que de chercher Ă  optimiser chaque requĂȘteindĂ©pendamment les unes des autres. Nous prĂ©sentons nos contributions dans le cadre de cette approcheexploratoire en nous focalisant sur trois types de requĂȘtes: (i) le calcul de bordures,(ii) les requĂȘtes dites OLAP (On Line Analytical Processing) dans les cubes de donnĂ©es et (iii) les requĂȘtesde prĂ©fĂ©rence type skyline

    Efficient subspace skyline query based on user preference using MapReduce

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    Subspace skyline, as an important variant of skyline, has been widely applied for multiple-criteria decisions, business planning. With the development of mobile internet, subspace skyline query in mobile distributed environments has recently attracted considerable attention. However, efficiently obtaining the meaningful subset of skyline points in any subspace remains a challenging task in the current mobile internet. For more and more mobile applications, subspace skyline query on mobile units is usually limited by big data and wireless bandwidth. To address this issue, in this paper, we propose a system model that can support subspace skyline query in mobile distributed environment. An efficient algorithm for processing the Subspace Skyline Query using MapReduce (SSQ) is also presented which can obtain the meaningful subset of points from the full set of skyline points in any subspace. The SSQ algorithm divides a subspace skyline query into two processing phases: the preprocess phase and the query phase. The preprocess phase includes the pruning process and constructing index process which is designed to reduce network delay and response time. Additionally, the query phase provides two filtering methods, SQM-filtering and Δ-filtering, to filter the skyline points according to user preference and reduce network cost. Extensive experiments on real and synthetic data are conducted and the experimental results indicate that our algorithm is much efficient, meanwhile, the pruning strategy can further improve the efficiency of the algorithm

    SkyLens: Visual analysis of skyline on multi-dimensional data

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    Skyline queries have wide-ranging applications in fields that involve multi-criteria decision making, including tourism, retail industry, and human resources. By automatically removing incompetent candidates, skyline queries allow users to focus on a subset of superior data items (i.e., the skyline), thus reducing the decision-making overhead. However, users are still required to interpret and compare these superior items manually before making a successful choice. This task is challenging because of two issues. First, people usually have fuzzy, unstable, and inconsistent preferences when presented with multiple candidates. Second, skyline queries do not reveal the reasons for the superiority of certain skyline points in a multi-dimensional space. To address these issues, we propose SkyLens, a visual analytic system aiming at revealing the superiority of skyline points from different perspectives and at different scales to aid users in their decision making. Two scenarios demonstrate the usefulness of SkyLens on two datasets with a dozen of attributes. A qualitative study is also conducted to show that users can efficiently accomplish skyline understanding and comparison tasks with SkyLens.Comment: 10 pages. Accepted for publication at IEEE VIS 2017 (in proceedings of VAST

    On Obtaining Stable Rankings

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    Decision making is challenging when there is more than one criterion to consider. In such cases, it is common to assign a goodness score to each item as a weighted sum of its attribute values and rank them accordingly. Clearly, the ranking obtained depends on the weights used for this summation. Ideally, one would want the ranked order not to change if the weights are changed slightly. We call this property {\em stability} of the ranking. A consumer of a ranked list may trust the ranking more if it has high stability. A producer of a ranked list prefers to choose weights that result in a stable ranking, both to earn the trust of potential consumers and because a stable ranking is intrinsically likely to be more meaningful. In this paper, we develop a framework that can be used to assess the stability of a provided ranking and to obtain a stable ranking within an "acceptable" range of weight values (called "the region of interest"). We address the case where the user cares about the rank order of the entire set of items, and also the case where the user cares only about the top-kk items. Using a geometric interpretation, we propose algorithms that produce stable rankings. In addition to theoretical analyses, we conduct extensive experiments on real datasets that validate our proposal

    Supporting case-based retrieval by similarity skylines: Basic concepts and extensions

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    Conventional approaches to similarity search and case-based retrieval, such as nearest neighbor search, require the speci cation of a global similarity measure which is typically expressed as an aggregation of local measures pertaining to di erent aspects of a case. Since the proper aggregation of local measures is often quite di cult, we propose a novel concept called similarity skyline. Roughly speaking, the similarity skyline of a case base is de ned by the subset of cases that are most similar to a given query in a Pareto sense. Thus, the idea is to proceed from a d-dimensional comparison between cases in terms of d (local) distance measures and to identify those cases that are maximally similar in the sense of the Pareto dominance relation [2]. To re ne the retrieval result, we propose a method for computing maximally diverse subsets of a similarity skyline. Moreover, we propose a generalization of similarity skylines which is able to deal with uncertain data described in terms of interval or fuzzy attribute values. The method is applied to similarity search over uncertain archaeological data
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