大偏差及其對ATM高速網路有效頻寬的應用
碩士 === 國立中正大學 === 數學研究所 === 87 === Abstract The notion of effective bandwidths has provided a useful practical framework for connection admission control and capacity planning in high-speed communication networks. First, we use large deviations principles for wor...
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ndltd-TW-087CCU004790052016-02-03T04:32:14Z http://ndltd.ncl.edu.tw/handle/59959717534334955768 大偏差及其對ATM高速網路有效頻寬的應用 ASurveyonEffectiveBandwidthsofATMSourcesUsingLargeDeviations Wen Chin Lung 溫金龍 碩士 國立中正大學 數學研究所 87 Abstract The notion of effective bandwidths has provided a useful practical framework for connection admission control and capacity planning in high-speed communication networks. First, we use large deviations principles for workload tail probabilities (loss probabilities) as a theoretical basis. When traffic parameters are known, effective bandwidths can be calculated and may be used to obtain a circuit-switched style call acceptance and routing algorithm for ATM networks. Finally, we give the formula of effective bandwidths for ATM traffic sources. 紀美秀 學位論文 ; thesis 25 en_US |
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碩士 === 國立中正大學 === 數學研究所 === 87 === Abstract
The notion of effective bandwidths has provided a useful practical framework for connection admission control and capacity planning in high-speed communication networks.
First, we use large deviations principles for workload tail probabilities (loss probabilities) as a theoretical basis. When traffic parameters are known, effective bandwidths can be calculated and may be used to obtain a circuit-switched style call acceptance and routing algorithm for ATM networks.
Finally, we give the formula of effective bandwidths for ATM traffic sources.
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紀美秀 |
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紀美秀 Wen Chin Lung 溫金龍 |
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Wen Chin Lung 溫金龍 |
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Wen Chin Lung 溫金龍 大偏差及其對ATM高速網路有效頻寬的應用 |
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Wen Chin Lung |
title |
大偏差及其對ATM高速網路有效頻寬的應用 |
title_short |
大偏差及其對ATM高速網路有效頻寬的應用 |
title_full |
大偏差及其對ATM高速網路有效頻寬的應用 |
title_fullStr |
大偏差及其對ATM高速網路有效頻寬的應用 |
title_full_unstemmed |
大偏差及其對ATM高速網路有效頻寬的應用 |
title_sort |
大偏差及其對atm高速網路有效頻寬的應用 |
url |
http://ndltd.ncl.edu.tw/handle/59959717534334955768 |
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