In this paper we propose DCP, a new algorithm for solv- ing the Frequent Set Counting problem, which enhances Apriori. Our goal was to optimize the initial iterations of Apriori, i.e. the most time consuming ones when datasets characterized by short or medium length frequent patterns are considered. The main improvements regard the use of an innovative method for storing candidate set of items and counting their support, and the exploitation of eective pruning techniques which signicantly reduce the size of the dataset as execution progresses.

Enhancing the apriori algorithm for frequent set counting

Palmerini P;Perego R
2001

Abstract

In this paper we propose DCP, a new algorithm for solv- ing the Frequent Set Counting problem, which enhances Apriori. Our goal was to optimize the initial iterations of Apriori, i.e. the most time consuming ones when datasets characterized by short or medium length frequent patterns are considered. The main improvements regard the use of an innovative method for storing candidate set of items and counting their support, and the exploitation of eective pruning techniques which signicantly reduce the size of the dataset as execution progresses.
2001
Istituto di Scienza e Tecnologie dell'Informazione "Alessandro Faedo" - ISTI
Inglese
Data Warehousing and Knowledge Discovery, Third International Conference, DaWaK 2001, Munich, Germany, September 5-7, 2001, Proceedings
Data Warehousing and Knowledge Discovery, Third International Conference
71
82
12
978-3-540-42553-3
Sì, ma tipo non specificato
5-7 september 2001
Munich, Germany
Knowledge discovery
Database Applications. Data mining
DaWaK 01 (Munich, Germany). Proceedings, pp. 71-82. (Lecture Notes In Computer Science 2114). Springer, 2001. - Codice PuMa: cnr.cnuce/2001-A2-029
3
restricted
Orlando, S; Palmerini, P; Perego, R
273
info:eu-repo/semantics/conferenceObject
04 Contributo in convegno::04.01 Contributo in Atti di convegno
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.14243/113198
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