Work place: CSE Dept., SACS MAVMM Engineering College, Madurai -625301, Tamil Nadu, INDIA
E-mail: gmkarthik16@gmail.com
Website:
Research Interests: Computer Architecture and Organization, Data Mining, Data Structures and Algorithms
Biography
G.M. Karthik, Born in Madurai, Tamil Nadu state in India, in 1981, received the B.E. in Computer Science and Engineering from SACS MAVMM Engineering College, Madurai, M.E. in Computer Science and Engineering from PSNA College of Engineering and Technology, Dindugal, in 2003 and 2005 respectively. He is having 8 years of teaching experience in more than two engineering colleges in India. This paper was written while he was working on the project on Data Mining techniques for real time issues as a Research scholar at Anna University of Technology, Coimbatore, India. His primary research interests are related to Data Mining and Web Mining. Currently, he is working as Assistant Professor of Computer Science Engineering Department of SACS MAVMM Engineering College, Madurai, India.
By Ramachandra.V.Pujeri G.M.Karthik
DOI: https://doi.org/10.5815/ijcnis.2012.10.04, Pub. Date: 8 Sep. 2012
The search for the periodicity in time-series database has a number of application, is an interesting data mining problem. In real world dataset are mostly noisy and rarely a perfect periodicity, this problem is not trivial. Periodicity is very common practice in time series mining algorithms, since it is more likely trying to discover periodicity signal with no time limit. We propose an algorithm uses FP-tree for finding symbol, partial and full periodicity in time series. We designed the algorithm complexity as O (kN), where N is the length of input sequence and k is length of periodic pattern. We have shown our algorithm is fixed parameter tractable with respect to fixed symbol set size and fixed length of input sequences. Experiment results on both synthetic and real data from different domains have shown our algorithms' time efficient and noise-resilient feature. A comparison with some current algorithms demonstrates the applicability and effectiveness of the proposed algorithm.
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