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研究生: 施鳳珠
Shih, Feng-Chu
論文名稱: A Study of Artificial Neural Networks with the Squeezed concept for Network Reliability Evaluation
指導教授: 葉維彰
Yeh, Wei-Chang
口試委員: 溫于平
Wen, Ue-Pyng
林妙聰
Lin, Miau-Tsung
學位類別: 碩士
Master
系所名稱: 工學院 - 工業工程與工程管理學系
Department of Industrial Engineering and Engineering Management
論文出版年: 2011
畢業學年度: 99
語文別: 英文
論文頁數: 55
中文關鍵詞: 網路可靠度蒙地卡羅模擬法深度優先搜尋類神經網路田口方法
外文關鍵詞: network reliability, Monte Carlo simulation, depth-first search, artificial neural network, Taguchi method
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  • 網路可靠度可提供相當有用的決策支援資訊,其應用層面相當廣泛,藉由協助提升決策品質,進而達成目標管理,而可靠度相關演算法,發展迄今已相當多元,其中夾擠反應曲面法與類神經網路皆有效應用於網路可靠度之估計,有關夾擠反應曲面法簡述如下:此方法整合細胞自動機基礎之蒙地卡羅模擬法及BBD設計進行模擬實驗,並將模擬估計值區分為解析部分及隨機部分以夾擠估計區間,再運用反應曲面法估算網路可靠度。本研究將夾擠概念與蒙地卡羅模擬法、深度優先搜尋、倒傳遞類神經網路及田口方法結合,用於估算兩端點二元狀態之網路可靠度,根據標竿網路範例模擬實驗結果顯示,本方法之估計結果優於未加入夾擠概念之類神經網路;另本方法在不同標竿網路範例下,顯示大多數估計結果可優於夾擠反應曲面法。


    Network reliability is very useful decision support information. The squeeze response surface methodology (SqRSM) and artificial neural networks (ANNs) are two of the most useful types of optimal algorithms to estimate network reliability for different kinds of network configurations. The SqRSM method integrates cellular automata (CA)-based Monte Carlo simulation (MCS) and the Box-Behnken design (BBD) to simulate symbolic networks. The estimate response of the MCS is then separated into analytical and stochastic components, and the response surface methodology (RSM) is used to build the approximate symbolic network reliability function (SNRF). In this study, the proposed squeeze ANN (SqANN) approach combines the squeezed concept with depth-first search (DFS)-based MCS, BBD, ANN, and Taguchi method (TM) to evaluate the two-terminal binary-state network reliability. According to the experimental results of the benchmark example, the comparison appears to support the superiority of the proposed SqANN method over the traditional ANN. The finding also suggests that the SqANN method is better than the SqRSM approach for most applications.

    中文摘要 i Abstract ii 誌謝 iii Contents iv List of Figures v List of Tables vii Acronyms and Nomenclature viii Chapter 1 Introduction 1 1.1 Background and Motivation 1 1.2 Problem Statement and Objectives 3 1.3 Overview 4 Chapter 2 Literature Review 5 2.1 Algorithms of Network Reliability 5 2.2 The Squeeze RSM Approach (SqRSM) 7 Chapter 3 Research Methodology 9 3.1 Notations and Assumptions 9 3.1.1 Notations 9 3.1.2 Assumptions 10 3.2 Preliminary 11 3.2.1 Monte Carlo Simulation (MCS) 11 3.2.2 The squeezed concept 22 3.2.3 Artificial Neural Network (ANN) 23 3.3 Network Reliability Evaluation 24 Chapter 4 Illustration and Comparison 26 4.1 Benchmark Example 26 4.2 Comparison and Discussion 30 Chapter 5 Conclusion and Future Research 52 References 54

    [1] M. L. Agrawal, R. Gupta, and P. R. Bhave, “Reliability-Based Strengthening and Expansion of Water Distribution Networks,” J.l of Water Resources Planning and Management, vol. 133 (6), pp. 531-541, 2007.
    [2] J. Paska, A. Oleksy, ”Reliability Issues in Power Systems with DG,” IEEE, pp. 1-7, 2008.
    [3] T. Aven, “Availability evaluation of oil/gas production and transportation systems,” Reliability Engineering, vol. 18 (1), pp. 35-44, 1987.
    [4] F. Altiparmak, B. Dengiz, and A. E. Smith, “A General Neural Network Model for Estimating Telecommunications Network Reliability,” IEEE, vol. 58 (1), pp. 2-9, 2009.
    [5] F. Altiparmak, B. Dengiz, and A. E. Smith, “Reliability Estimation of Computer Communication Networks : ANN Model,” IEEE, 2003.
    [6] F. Altiparmak, B. Dengiz, and A. E. Smith, “Reliability Optimization of Computer Communication Networks Using Genetic Algorithms,” IEEE, pp. 4676-4681, 1998.
    [7] P. Kubat, “Estimation of Reliability for Communication/ Computer Networks-Simulation/ Analytic Approach,” IEEE, pp. 927-933, 1989.
    [8] A. Younes and M. R. Girgis, “A Tool for Computing Computer Network Reliability,” IEEE, vol. 82 (12), pp. 1455-1465, 2005.
    [9] W.-C. Yeh, “A Simple Universal Generating Function Method for Estimating the Reliability of General Multi-state Node Networks,” IIE, vol. 41, pp. 3-11, 2007.
    [10] W.-C. Yeh, Y.-C. Lin, Y. Y. Chung, and M. Chih, “A Particle Swarm Optimization Approach Based on Monte Carlo Simulation for Solving the Complex Network Reliability Problem,” IEEE, vol. 59 (1), pp. 212-221, 2010.
    [11] C.-H. Lin, A Squeeze Response Surface Methodology to Construct Approximate Reliability Function of Complex Networks. Master thesis, Department of the National Tsing Hua University, R.O.C., 2007.
    [12] J. Ching and W.-C. Hsu, “An Efficient Method for Evaluating Origin-Destination Connectivity Reliability of Real-World Lifeline Networks,” Computer-Aided Civil and Infrastructure Engineering, vol. 22, pp. 584-596, 2007.
    [13] C. Srivaree-Ratana and A. E. Smith, “Estimation of All-Terminal Network Reliability Using an Artificial Neural Network,” Computers & Operations Research, 1999.
    [14] W. C. Yeh, “An Interactive Augmented max-min MCS-RSM Method for the Multi-Objective Network Reliability Problem,” International Journal of Systems Science, vol. 38 (2), pp. 87-99, 2007.
    [15] M. J. Zuo, Z. Tian and H.-Z. Huang, “An Efficient Method for Reliability Evaluation of Multistate Networks Given All Minimal Path Vectors,” IIE, vol. 39, pp. 811-817, 2007.
    [16] W.-C. Yeh, “An improved sum-of-disjoint-products technique for the symbolic network reliability analysis with known minimal paths,” Reliability Engineering and System Safety, pp. 260-268, 2005.
    [17] J. Jia, Y. Liu, G. Zang, “A New Algorithm for Computing Complex Network Reliability Based on Cooperative Computing Thought,” IEEE, pp. 3120-3123, 2010.
    [18] W.-C. Hsu, “A MCS-RSM Approach for Network Reliability to minimize the Total Cost,” International J. Advanced Manufacturing Technology, vol. 22, pp. 681-688, 2003.
    [19] D. P. Kroese, K.-P. Hui, and S. Nariai, “Network Reliability Optimization via the Cross-Entropy Method,” IEEE, vol. 56 (2), pp. 275-287, 2007.
    [20] K.-P. Hui, “Monte Carlo Network Reliability Ranking Estimation,” IEEE, vol. 56 (1), pp. 50-57, 2007.
    [21] H. Cancela, M. El Khadiri, “Series-Parallel Reductions in Monte Carlo Network-Reliability Evaluation,” IEEE Trans. on Reliability, vol. 47 (2), pp. 275-287, 1998.
    [22] A. Konak, A. E. Smith, and S. Kulturel-Konak, “New Event-Driven Sampling Techniques for Network Reliability Estimation,” in Proc. of the 2004 Winter Simulation Conference R. G. Ingalls, 2004.
    [23] S. J. Kamat, M. W. Riley, “Determination of Reliability Using Event-Based Monte Carlo Simulation,” IEEE Trans. on Reliability, vol. 24 (1), pp. 73-75, 1975.
    [24] S. J. Kamat, W. E. Franzmeier, “Determination of Reliability Using Event-Based Monte Carlo Simulation Part II,” IEEE Trans. on Reliability, pp. 254-255, 1976.

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