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一种用于小流估计的数据包公平抽样算法 被引量:3
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作者 任高明 夏靖波 +1 位作者 乔向东 杨仝 《电子科技大学学报》 EI CAS CSCD 北大核心 2014年第4期601-606,共6页
现有数据包公平抽样算法通常根据到达数据包所属流大小的估计值设置包抽样率,令大流所含数据包抽样率低,小流所含数据包抽样率高,缺点是算法的优劣依赖于不同方法对流大小估计的准确性;小流估计误差较大。针对此问题,利用大流持续时间... 现有数据包公平抽样算法通常根据到达数据包所属流大小的估计值设置包抽样率,令大流所含数据包抽样率低,小流所含数据包抽样率高,缺点是算法的优劣依赖于不同方法对流大小估计的准确性;小流估计误差较大。针对此问题,利用大流持续时间长且到达速率高的特点,提出一种基于时间分片的用于小流估计的数据包公平抽样算法(MFEPS)。该算法将测量时间分割成片,抽取每个流在每个时间片内的第一个数据包,而不需要估计数据包所属流的大小。理论分析和实验结果均表明,与已有算法相比,对于小流估计,MFEPS算法在相同的CPU资源消耗条件下,具有更高的准确性和良好的扩展性。 展开更多
关键词 重尾分布 小流估计 数据包抽样 流量测量
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General Compartmental Epidemic Models 被引量:1
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作者 Fred BRAUER 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2010年第3期289-304,共16页
The age of infection approach introduced by Kermack and Mckendrick in 1927 gives a unified way of describing and analyzing a variety of epidemic models, including models with multiple stages, treatment, and heterogene... The age of infection approach introduced by Kermack and Mckendrick in 1927 gives a unified way of describing and analyzing a variety of epidemic models, including models with multiple stages, treatment, and heterogeneous mixing. The author gives a description of the main results for such models, emphasizing the use of the final size relation to estimate the size of the epidemic. 展开更多
关键词 Epidemic models Treatment models Basic reproduction number Final size relation
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A new criterion for defining the breakpoint of the wetted perimeter-discharge curve and its application to estimating minimum instream flow requirements 被引量:2
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作者 MEN BaoHui LIU ChangMing LIN ChunKun 《Science China(Technological Sciences)》 SCIE EI CAS 2012年第10期2686-2693,共8页
The wetted perimeter method(WPM) is used in hydrology and hydraulics to calculate instream flows.The WPM requires few data.It requires only the values of the wetted perimeter,flow and water level,which can be obtained... The wetted perimeter method(WPM) is used in hydrology and hydraulics to calculate instream flows.The WPM requires few data.It requires only the values of the wetted perimeter,flow and water level,which can be obtained from the hydrologic stations of the river in question.In addition,the WPM is not limited by the impacts of human activities on the river runoff.Therefore,this method is generally suitable for the current conditions in China.However,the process of applying the WPM involves two key aspects:how to plot the curve describing the relationship between the wetted perimeter and the discharge and how to confirm the breakpoint of the wetted perimeter-discharge curve.The traditional method is to calculate the curvature or the slope of the wetted perimeter-discharge curve to obtain the minimum flow.According to this method,the minimum flow corresponds to the point of maximum curvature or to the point at which the slope of the curve is equal to 1.The wetted perimeter-discharge curve of a natural river is only part of the complete curve.Thus,the instream flow calculated by the traditional method is the minimum or maximum discharge.The new criterion for defining the breakpoint of the wetted perimeter-discharge curve is that the slope at the breakpoint is a relative maximum,the second-largest slope.The discharges at the breakpoints corresponded to the minimum flow levels required to maintain the ecological function of the river.The minimum instream flow requirements(MIFRs) of four typical reaches,Zhuba,Daofu,Ganzi and Zumuzu hydrological stations on the West Course of the First Stage Project of the South-North Water Transfer Project(WCFSPSNWTP),are calculated using an improved wetted perimeter method(IWPM).The results show that the MIFRs of Zhuba,Daofu,Ganzi and Zumuzu are approximately 9.06-14.5 m 3 s-1,20.7-43.5 m3 s-1,38.8-77.2 m 3 s-1 and 40.4-59.5 m 3 s-1,corresponding to 11.7%-33.9%,14.2%-37.6%,12.4%-28.4% and 17.5%-30.2%,respectively of the annual average flow(AAF).These MIFRs can maintain good ecological function in a river according to the criterion furnished by the Tennant method. 展开更多
关键词 wetted perimeter method SLOPE CURVATURE the West Course of the First Stage Project of South-North Water Transfer Project (WCFSPSNWTP) Tennant method
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