博碩士論文 109426022 詳細資訊




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姓名 夏浩倫(Hao-Lun Shiah)  查詢紙本館藏   畢業系所 工業管理研究所
論文名稱 提升模型預測能力之高效分割策略研究
(Improve Predictive Ability of Model by Efficient Segmentation)
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摘要(中) 機器學習模型被廣泛應用於不同行業。模型的準確性取決於我們採樣的數據。在現實世界中,數據不可能一直是穩定不變的,有時環境會發生一些變化,可能會導致模型失效。模型切割可以幫助我們提升模型的準確度。先前有許多方法已經討論過要如何檢測數據集中改變的點,但很少有人在設計方法時考量到效率問題。我們認為當處於時間資源有限的情況下,時間效率可能會成為一個問題。換一種說法如果我們能在短時間內得到同樣的結果,那這樣的方法肯定是更好的方法。我們在這項研究中的貢獻是提出了一種基於貝氏優化器的分割方法,可以更快速有效地提高模型的預測能力。
摘要(英) Machine learning model is widely used in different industry. The accuracy of a model is depending on the data we sampled. In the real world, data cannot be static all the time, sometimes there will be some changes in the environment that may cause the failure in model. Segmentation is the answer to this question. Many works have discussed how to detect and determine the changing point in the dataset, and yet very little of them pay attention to efficiency while designing their method. In our opinion, time efficiency could be an issue if we are in the situation with limited time resource. In another way of thinking, if we can obtain the same result with short amount of time, the solution will definitely be the better way. Our contribution in this study is to propose a segmentation method based on Bayesian optimization which can improve the predictive ability of a model more efficiently.
關鍵字(中) ★ 機器學習
★ 資料挖礦
★ 資料分割
★ 最佳化
關鍵字(英) ★ Machine Learning
★ Data Mining
★ Data Segmentation
★ Optimization
論文目次 中文摘要 i
Abstract vi
List of Tables ix
List of Figures viii
Chapter 1 Introduction 1
1-1 Background and Motivation 1
1-2 Research Objectives 2
1-3 Research Framework 4
Chapter 2 Literature Review 5
2-1 Top-down Approach 6
2-2 Bottom-up Approach 7
2-3 Swarm Particle Optimization 8
Chapter 3 Methodology 11
3-1 Preliminary 11
3-2 Proposed Method 14
3-4 Experimental Design 19
Chapter 4 Numerical Experiments 24
4-1 Simulation Experiment 25
4-2 Real World Dataset 37
Chapter 5 Conclusion 42
Reference 44
參考文獻 1. Liu, J. & Wu, S. & Zidek, J.V. (1997). On Segmented Multivariate Regression, Statistica Sinica, 7, 497–525.
2. Silva, R.P. & Zarpelão, B.B. & Cano, A. & Junior, S.B. (2021). Time Series Segmentation Based on Stationarity Analysis to Improve New Samples Prediction. Sensors, 21, 7333.
3. Mounter, W. & Dawood, H. & Dawood, N. (2021). The Impact of Data Segmentation in Predicting Monthly Building Energy Use with Support Vector Regression. Energy and Sustainable Future, 69-76.
4. Ángel, C.P. & Nicolás, Luis F.G. & Francisco, José M.C. & Antonio, Manuel D.R. (2021). A new approach for optimal offline time-series segmentation with error bound guarantee, Pattern Recognition, 115, 107917.
5. Balestrassi, P. P. & Paiva, A. P. & Zambroni de Souza, A. C. & Turrioni, J. B. & Popova, E. (2011). A multivariate descriptor method for change-point detection in nonlinear time series, Journal of Applied Statistics, 38, 327-342.
6. Hilas, C. S. & Ioannis, T. R. & Paris, A. M. (2013). Change Point Detection in Time Series Using Higher-Order Statistics: A Heuristic Approach. Mathematical Problems in Engineering, 2013, 1-10.
7. Aminikhanghahi, S. & Cook, D. J. (2017). A Survey of Methods for Time Series Change Point Detection. Knowledge and information systems, 51, 339–367.
8. Fu, T.C. (2011). A review on time series data mining, Engineering Applications of Artificial Intelligence, 24, 164-181.
9. Miodrag, L. & Marina, M. & Milan, S. (2014). Algorithmic methods for segmentation of time series: An overview, Journal of Contemporary Economic and Business Issues, 1, 31-53.
10. Liu, X. & Lin, Z. & Wang, H. (2008). Novel Online Methods for Time Series Segmentation, IEEE Transactions on Knowledge and Data Engineering, 20, 1616-1626.
11. Li, G.L. & Cai, Z.H. & Kang, X.J. & Wu, Z.D. & Wang, Y.Z. (2014). ESPSA: A prediction-based algorithm for streaming time series segmentation, Expert Systems with Applications, 41, 6098-6105.
12. Lemire, D. (2007). A Better Alternative to Piecewise Linear Time Series Segmentation, Proceedings of the 2007 SIAM International Conference on Data Mining, 2007, 545-550 .
13. Vullings, H.J.L.M. & Verhaegen, M.H.G. & Verbruggen, H.B. (1997). Segmentation Using Time-Warping, Proceedings of the 2nd International Symposium on Intelligent Data Analysis, 1280, 275-285.
14. Li, C.S. & Yu, P. S. & Castelli, V. (1997). MALM: A framework for mining sequence database at multiple abstraction levels. Yorktown Heights, N.Y: IBM T.J. Watson Research Center.
15. Park, S. & Lee, D. & Chu, W.W. (1999). Fast Retrieval of Similar Subsequences in Long Sequence Databases, Proceedings of the 3rd IEEE Knowledge and Data Engineering Exchange Workshop, 1999, 66-67.
16. Lu, J. & Liu, A. & Dong, F. & Gu, F. & Gamma, J. & Zhang, G. (2019). Learning under Concept Drift: A Review, IEEE Transactions on Knowledge and Data Engineering, 31, 2346-2363.
17. Iwashita, A. S. & Papa, J. P. (2019). An Overview on Concept Drift Learning, IEEE Access, 7, 1532-1547.
18. Klinkenberg, R. & Thorsten, J. (2000). Detecting concept drift with support vector machines, ICML, 2000, 487-494.
19. Antonio, M.D.R. & Pedro, A.G. & Ángel, C.P. & César, H.M. (2019). A hybrid dynamic exploitation barebones particle swarm optimization algorithm for time series segmentation, Neurocomputing, 353, 45-55.
20. Antonio, M.D.R. & Pedro, A.G. & Sancho, S.S. & César, H.M. (2018). A statistically-driven Coral Reef Optimization algorithm for optimal size reduction of time series, Applied Soft Computing, 63, 139-153.
21. Keogh, E. & Chu, S. & Hart, D. & Pazzani, M. (2001). An online algorithm for segmenting time series, Proceedings 2001 IEEE International Conference on Data Mining, 2001, 289-296.
22. Mockus, J. & Tiesis, V. & Zilinskas, A. (1978). The application of Bayesian methods for seeking the extremum. Towards Global Optimization, 2, 117–129.
23. Chung, F.L. & Fu, T.C. & Ng, V. & Luk, R.W.P. (2004). An evolutionary approach to pattern-based time series segmentation, IEEE Transactions on Evolutionary Computation, 8, 471-489.
24. Mounter, W. & Dawood, N. & Dawood, H. (2019). The impact of data segmentation on modelling building energy usage, International Conference on Energy and Sustainable Futures, 2019.
25. Keogh, E. & Chu, S. & Hart, D. & Pazzani, M. (2003). Segmenting Time Series: A Survey and Novel Approach, Data Mining in Time Series Databases, 57
指導教授 曾富祥(Fu-Shiang Tseng) 審核日期 2022-8-15
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