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dc.contributor.authorBerlin Wu
dc.contributor.authorLiyang Chen
dc.date.accessioned2020-08-25T07:50:39Z-
dc.date.available2020-08-25T07:50:39Z-
dc.date.issued2006/07/01
dc.identifier.issnissn18190917
dc.identifier.urihttp://dspace.fcu.edu.tw/handle/2376/2621-
dc.description.abstractBecause the structural change of a time series from one pattern to another may not switch at_x000D_ once but rather experience a period of adjustment, conventional change point detection may be inappropriate under some circumstances. Furthermore, changes in time series often occur_x000D_ gradually so that there is a certain amount of fuzziness in the change point. For this,_x000D_ considerable research has focused on the theory of change period detection for improved model performance. However, a change period in some small time interval may appear to be negligible noise in a larger time interval. In this paper, we propose an approach to detect trends and change periods with fuzzy statistics using partial cumulative sums. By controlling the parameters, we can filter the noises and discover suitable change periods. Having_x000D_ discovered the change periods, we can proceed to identify the trends in the time series. We use simulations to test our approach. Our results show that the performance of our approach is_x000D_ satisfactory.
dc.description.sponsorship逢甲大學
dc.format.extent23
dc.language.iso英文
dc.relation.ispartofseries經濟與管理論叢
dc.relation.ispartofseries第2卷第2期
dc.subjectfuzzy time series
dc.subjectchange periods
dc.subjectpartial cumulative sums
dc.subjecttrend
dc.subjectnoise
dc.titleUse of Partial Cumulative Sum to Detect Trends and Change Periods for Nonlinear Time Series
dc.type期刊篇目
分類:第 02卷第2期

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