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中国鼠疫菌生态型的数值分群及其意义的探讨
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作者 杨国栋 《首都师范大学学报(自然科学版)》 1996年第2期88-92,共5页
本文用聚类分析的方法,对中国鼠疫苗生态型进行了数值分群的研究.得到了反映它们性状一致程度的聚类分群谱系.从而为进行中国鼠疫疾病地理区划,提供了一种病原地理的依据.此外,也为探讨“鼠疫菌种内变异及各菌型的亲缘关系尚不清... 本文用聚类分析的方法,对中国鼠疫苗生态型进行了数值分群的研究.得到了反映它们性状一致程度的聚类分群谱系.从而为进行中国鼠疫疾病地理区划,提供了一种病原地理的依据.此外,也为探讨“鼠疫菌种内变异及各菌型的亲缘关系尚不清楚”的问题[1],提供了线索. 展开更多
关键词 鼠疫菌生态型 数值分群 中国 聚类分析
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A new model of foraging behavior in ant system
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作者 刘佰龙 张汝波 史长亭 《Journal of Harbin Institute of Technology(New Series)》 EI CAS 2009年第6期821-826,共6页
Foraging behavior in ant colonies has come to be viewed as a prototypical example to describe how complex group behavior can arise from simple individuals. In order to research the feature of self-organization in swar... Foraging behavior in ant colonies has come to be viewed as a prototypical example to describe how complex group behavior can arise from simple individuals. In order to research the feature of self-organization in swarm intelligence (SI), a mean field model is given and analyzed in foraging process with three sources in this paper. The distance of trails and the richness of each source are considered. Both of the theoretical numerical analysis and Monte Carlo simulation show the power law relationship between the completion time and the flux of foragers. The work presented here guides a better understanding on self-organization and swarm intelligence. It can be used to design more efficient, adaptive, and reliable intelligent systems. 展开更多
关键词 swarm intelligence SELF-ORGANIZATION FORAGING mean field model Monte Carlo simulation
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Homotopy Analysis Method for Solving Biological Population Model 被引量:2
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作者 A.A.M.Arafa S.Z.Rida H.Mohamed 《Communications in Theoretical Physics》 SCIE CAS CSCD 2011年第11期797-800,共4页
In this paper,the homotopy analysis method (HAM) is applied to solve generalized biological populationmodels.The fractional derivatives are described by Caputo's sense.The method introduces a significant improveme... In this paper,the homotopy analysis method (HAM) is applied to solve generalized biological populationmodels.The fractional derivatives are described by Caputo's sense.The method introduces a significant improvementin this field over existing techniques.Results obtained using the scheme presented here agree well with the analyticalsolutions and the numerical results presented in Ref.[6].However,the fundamental solutions of these equations stillexhibit useful scaling properties that make them attractive for applications. 展开更多
关键词 biological populations model fractional calculus homotopy analysis method Mittag-Leffier function
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