2011
DOI: 10.1016/j.eswa.2011.01.006
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Effective utility mining with the measure of average utility

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Cited by 105 publications
(58 citation statements)
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“…Considers the length of itemset as a major factor, and the average utility of X in Tq is defined as au(X, Tq) = i j ∈X∧X⊆Tq q(ij , Tq) × pr(ij )/|X| [70], where k is the number of items in X. Expected/potential utility Measures both probability and utility of a pattern in uncertain databases [71]; the expected support [72] is measured as…”
Section: Average Utilitymentioning
confidence: 99%
See 1 more Smart Citation
“…Considers the length of itemset as a major factor, and the average utility of X in Tq is defined as au(X, Tq) = i j ∈X∧X⊆Tq q(ij , Tq) × pr(ij )/|X| [70], where k is the number of items in X. Expected/potential utility Measures both probability and utility of a pattern in uncertain databases [71]; the expected support [72] is measured as…”
Section: Average Utilitymentioning
confidence: 99%
“…HAUIM divides the utility of an itemset by its length (the number of items that the itemset contains). Up to now, some interesting works have been extensively studied, such as Apriori-based algorithms [70], projection-based PAI [94], utility-list based HAUI-Miner [95], [96], and other hybrid algorithms with different upper-bound models [96], [97].…”
Section: Mining High Average Utility Itemsetsmentioning
confidence: 99%
“…Besides, Lin et al () studied a series of problems related to mining HUIs in dynamic databases, such as considering record insertion, record deletion (Lin, Gan, & Hong, ), and record modification (Lin, Gan, & Hong, ). Being different from the traditional definition of HUIM, Hong, Lee, and Wang () introduced the concept of high average‐utility itemset. Recently, several studies related to mining high average‐utility itemsets with various constraints have been published (Kim & Yun, ; Yun & Kim, ).…”
Section: Basic Approaches For Huimmentioning
confidence: 99%
“…However, utility mining is based on only the utility of itemset and does not consider their length while the longer length itemset is, the higher utility its value has. The average utility (au) measure was proposed by Hong in [3] where the author considered the length of itemset. However, due to the lack of "downward closure property", the cost of candidate generation for mining high utility itemsets is intolerable in terms of time and memory space.…”
Section: Introductionmentioning
confidence: 99%