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研究生: 葉俊盈
Yeh, Jun-Ying
論文名稱: 全光多波長分工網路之錯誤存活性分析
Evaluation of Failure Survivability Based on Spare Rerouting and Cycle Decomposition for All-Optical WDM Networks
指導教授: 蘇銓清
Sue, Chuan-Ching
學位類別: 碩士
Master
系所名稱: 電機資訊學院 - 資訊工程學系
Department of Computer Science and Information Engineering
論文出版年: 2005
畢業學年度: 93
語文別: 英文
論文頁數: 64
中文關鍵詞: 全光網路路徑保護多波長分工容錯環形分解備用重組
外文關鍵詞: fault tolerance, Wavelength Division Multiplexing WDM, cycle decomposition, all-optical networks, spare reconfiguration, path protection
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  •   雖然多波長分工 (WDM) 技術已經被引入在網路運作有一段時間, 但是服務提供商之間的競爭日漸激烈,因此提供一個更可靠及更具彈性的光網路需求,不久之後將會迅速增加。 尤其,在恢復因網路元件故障所導致失效的連線。
      
      文分中提出兩個方法用來建構一個可靠的分光多波長分工網路:備用重組的波長繞路法的技術(wavelength routing technique with spare reconfiguration)以及環形分解法(cycle decomposition)。使用波長繞路法的方法中,一般以路徑保護共享備用光路徑(path protection using shared spare lightpaths)可在需要最小的備用資源情形之下改進阻斷機率(blocking probability)。但是在動態的環境下,這個方法會因備用光路徑波長連續性而無法配置給新的工作光路徑而導致效能下降。本文提出波長重配置(SR_WR)與路徑重配置(SR_PR)的備用重組機製,使得備用光路徑可動態改變以降低阻斷機率。

      有向環形分解演算法(Directional Cycle Decomposition Algorithm DCDA)可以事先決定所有節點之間的路徑,使得光纖網路中可以容許最大數量的錯誤(大於等於1)。DCDA主要是將尋找網路中可以容許的最大數量轉換成環形覆蓋問題並且使用簡單的loop-back機製來恢復受阻的光路徑(lightpath)。從結果來看,DCDA可以被用於各式各樣的網路拓樸且只增加每一個光路徑中少量的距離。

      Although the WDM technology has been introduced into networking for some time, the demands for survivable and flexible optical networks will increase more rapidly in the near future due to the intense competitions among service providers. In particular, restoration of services within a short period of time after a link or node failure is becoming a requirement.

      In this paper we evaluate failure survivability based on spare reconfiguration (SR) for single-link failure and cycle decomposition for multiple-link failures on all-optical WDM mesh networks. The technique of spare routing is to construct dependable all-optical WDM networks. Path protection using shared spare lightpaths is a general wavelength routing method to improving the blocking probability while minimizing the required spare resources. However, in a dynamic traffic environment, this method may still lead to poor performance because it is highly likely that a wavelength on a link is continuously held by a spare lightpath and can not be assigned to the working lightpath of a new connection. This paper presents a spare reconfiguration mechanism with wavelength reassignment (SR_WR) and path reassignment (SR_PR) to make the spare dynamic and thus to further reduce the blocking probability.

      The problem of finding the maximum number of faults that can be tolerated is modeled as a constrained ring cover set problem, which is a decomposition problem with exponential complexity. The Directional Cycle Decomposition Algorithm (DCDA) that can tolerate one or more faults is proposed. To restore the failure link(s) are based on a simple loop-back mechanism implemented directly in the optical layer to ensure fast restoration with little coordination overhead. From the results, we know that the maximum number of faults tolerated can be extended from one significantly under various network topologies.

    Abstract IV List of Tables VIII List of Figures IX Chapter 1 Introduction 1 1.1 Optical Networks 1 1.2 Wavelength Division Multiplexing 2 1.3 Survivable network 3 1.4 Restoration schemes 4 Chapter 2 Spare Reconfiguration 9 2.1 Overview 9 2.2 Background 10 2.2.1 Description of the configuration 10 2.3 Spare Reconfiguration 14 2.3.1 Tuning function 16 2.3.2 Description of the algorithm 18 2.3.3 Complexity 19 2.4 Performance Evaluation 19 2.4.1 Blocking probability 21 2.4.2 The number of reassigned spare lightpaths 23 2.4.3 The average number of hops of reassigned spare lightpaths 24 2.4.4 Summary 25 Chapter 3 Directional Cycle Decomposition Algorithm 27 3.1 Overview 27 3.2 Background 27 3.2.1 Description of the configuration 28 3.2.2 Generalized Loop-Back Recovery 29 3.2.3 Double Cycle Cover (DCC) 35 3.3 Directional Cycle Decomposition Algorithm 37 3.3.1 Dependency of cycle 38 3.3.2 Direction assignment 40 3.3.3 Description of the algorithm 43 3.3.3.1 The first step: find the cycle cover set 43 3.3.3.2 The second step: 2-passes graph coloring 45 3.3.3.3 The third step: direction assignment 48 3.3.3.4 Illustration 50 3.3.4 Complexity 52 3.4 Performance Evaluation 53 3.4.1 The maximum number of tolerated 53 3.4.2 Restorability 56 Chapter 4 Conclusion 61 Reference 63

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