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《JOURNAL OF ANHUI NORMAL UNIVERSITY(NATURAL SCIENCE)》 1999-01
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THE UNIFORM PERSISTENCE FOR TWO NUTRIENT CHEMOSTAT MODEL

QIU Zhi peng (Department of Mathematics Southwest Normal University, 400715, Chongqing, China)  
In this paper, by applying the uniform persistence of infinite dimensional dynamical systems in paper , the model in paper is analysised, and the sufficient conditions of the uniform persistence are obtained. And the method of proof in this paper simplifies that of the paper and moreover, the method is more easier to be improved.
【CateGory Index】: Q93-335
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【Citations】
Chinese Journal Full-text Database 2 Hits
1 Wang Kaifa (Dept.of Mathematics,Southwest China Normal University,Chongqing 400715);Uniform persistence and periodic solution of chemostat model[J];西南师范大学学报(自然科学版);1997-06
2 Wang Wendi (Dept. of Mathemtics, Southwest China Teachers University, Chongqing 630715);PERSISTENCE FUNCTION IN THE MODELS WITH TIME DELAYS[J];西南师范大学学报(自然科学版);1991-04
【Co-citations】
Chinese Journal Full-text Database 9 Hits
1 FU Gui-Fang 1,2** MA Wan-Biao 1(Department of Mathematics and Mechanics,Applied Science College, University of Science and Technology Beijing,Beijing 100083) 1 (Department of Mathematics,University of Science and Technology Inner Mongolia,Baotou 014010) 2;Chemostat Dynamics Models Described By differential Equations(II)[J];微生物学通报;2004-06
2 WANG Kaifa,FAN AijunDept. of Mathematics,College of Medicine,Third Military Medical University,Chongqing 400038, China;Global Stability in a Chemostat Model with Two-Nutrients Recycling[J];西南师范大学学报(自然科学版);2003-02
3 QiuZhipeng ZouYun ① (School of Sciences,① School of Power Engineering,NUST,Nanjing 210094);Uniform Persistence of a Two-nutrient Chemostat Model[J];南京理工大学学报(自然科学版);2002-04
4 WANG Kai fa,FAN Ai jun (Dept\^ of Mathematics, Third Military Medical University, Chongqing 400038);Permanence of Prey in a Predator-Prey Chemostat Model[J];西南师范大学学报(自然科学版);2001-01
5 QIU Zhi-peng,WANG Wen-di (Department of Mathematics, Southwest - China Normal University, Chongqing 4O0715 China);The Gobal Attractivity of Periodic Solution of a Two-Nutrient Chemostat Model[J];生物数学学报;2000-04
6 WANG Kai fa, LIU Jun kang, XU Qi wang (Department of Mathematics, Third Military Medical University, Chongqing 400038);A mathematical model for simple wave growth of a single bacillus population[J];第三军医大学学报;2000-02
7 Tang Sanyi; Li Jun(Hubei Institute for Nationalities, Enshi 445000);PERMANENCE OF HIGH-DIMENSIONAL DELAY DIFFERENCE SYSTEMS[J];湖北民族学院学报(自然科学版);1999-02
8 QIU Zhi peng (Department of Mathematics Southwest Normal University, 400715, Chongqing, China);THE UNIFORM PERSISTENCE FOR TWO NUTRIENT CHEMOSTAT MODEL[J];安徽师范大学学报(自然科学版);1999-01
9 Qiu Zhipeng (Dept.of Mathematics,Southwest China Normal University,Chongqing 400715);The asymptotic behavior of a chemostat model with two nutrient[J];西南师范大学学报(自然科学版);1999-01
【Secondary Citations】
Chinese Journal Full-text Database 2 Hits
1 Ruan Jiong ( Fudan University );THE PERSISTENCE IN MODELS OF POPULATIONS DYNAMICAL SYSTEMS WITH LAGS[J];高校应用数学学报A辑(中文版);1989-03
2 Liu Ping-zhou;Liu Zhi-han Shanxi Normal University, Xian;THE DIRECT METHODS OF ЛЯПУНОВ FOR PERSISTENCE IN ECOSYSTEMS[J];生物数学学报;1988-02
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