A Study on Efficient Online Scheduling Algorithms

碩士 === 國立臺北大學 === 資訊工程學系 === 103 === We study the bounded-delay model for Qualify-of-Service buffer management. Time is discrete. There is a buffer. Unit-length jobs (also called packets) arrive at the buffer over time. Each packet has an integer release time, an integer deadline, and a positive real v...

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Main Authors: Tsung-Chien Wu, 吳宗謙
Other Authors: Dr. Jen-Chun Chang
Format: Others
Language:en_US
Published: 2015
Online Access:http://ndltd.ncl.edu.tw/handle/36744735116164154974
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spelling ndltd-TW-103NTPU03920132016-07-31T04:21:41Z http://ndltd.ncl.edu.tw/handle/36744735116164154974 A Study on Efficient Online Scheduling Algorithms 線上封包排程演算法的研究 Tsung-Chien Wu 吳宗謙 碩士 國立臺北大學 資訊工程學系 103 We study the bounded-delay model for Qualify-of-Service buffer management. Time is discrete. There is a buffer. Unit-length jobs (also called packets) arrive at the buffer over time. Each packet has an integer release time, an integer deadline, and a positive real value. A packet’s characteristics are not known to an online algorithm until the packet actually arrives. So it is a classic online algorithm problem. In each time step, at most one packet can be sent out of the buffer. If the packet cannot be sent until its deadline, the packet would be abandon from buffer. So algorithm’s object is to maximize the total value of the packets sent by their respective deadlines in an online manner. An online algorithm’s performance is usually measured in terms of competitive ratio, when this online algorithm is compared with an optimal algorithm achieving the maximum total value. If an online algorithm’s total value is no less than 1/c what an optimal algorithm sent, we can call this algorithm is c-competitive. In this paper, we propose a new online algorithm call VRα by improving modified greedy algorithm. We give a proof that VRα obtains 2- competitive for any 1 ≤ α ≤ 2. Dr. Jen-Chun Chang Dr. Hsin-Lung Wu 張仁俊 博士 吳信龍 博士 2015 學位論文 ; thesis 31 en_US
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description 碩士 === 國立臺北大學 === 資訊工程學系 === 103 === We study the bounded-delay model for Qualify-of-Service buffer management. Time is discrete. There is a buffer. Unit-length jobs (also called packets) arrive at the buffer over time. Each packet has an integer release time, an integer deadline, and a positive real value. A packet’s characteristics are not known to an online algorithm until the packet actually arrives. So it is a classic online algorithm problem. In each time step, at most one packet can be sent out of the buffer. If the packet cannot be sent until its deadline, the packet would be abandon from buffer. So algorithm’s object is to maximize the total value of the packets sent by their respective deadlines in an online manner. An online algorithm’s performance is usually measured in terms of competitive ratio, when this online algorithm is compared with an optimal algorithm achieving the maximum total value. If an online algorithm’s total value is no less than 1/c what an optimal algorithm sent, we can call this algorithm is c-competitive. In this paper, we propose a new online algorithm call VRα by improving modified greedy algorithm. We give a proof that VRα obtains 2- competitive for any 1 ≤ α ≤ 2.
author2 Dr. Jen-Chun Chang
author_facet Dr. Jen-Chun Chang
Tsung-Chien Wu
吳宗謙
author Tsung-Chien Wu
吳宗謙
spellingShingle Tsung-Chien Wu
吳宗謙
A Study on Efficient Online Scheduling Algorithms
author_sort Tsung-Chien Wu
title A Study on Efficient Online Scheduling Algorithms
title_short A Study on Efficient Online Scheduling Algorithms
title_full A Study on Efficient Online Scheduling Algorithms
title_fullStr A Study on Efficient Online Scheduling Algorithms
title_full_unstemmed A Study on Efficient Online Scheduling Algorithms
title_sort study on efficient online scheduling algorithms
publishDate 2015
url http://ndltd.ncl.edu.tw/handle/36744735116164154974
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