Persistence and Global Stability for a Delayed Predator-prey System

doi:10.3969/j.issn.1000-1565.2006.03.005

Journal of Hebei University (Natural Science Edition) ›› 2006, Vol. 26 ›› Issue (3): 238-241.DOI: 10.3969/j.issn.1000-1565.2006.03.005

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Persistence and Global Stability for a Delayed Predator-prey System

LIU Qi-ming

Online:2006-05-25 Published:2006-05-25

Abstract

CLC Number:

O175.14

LIU Qi-ming. Persistence and Global Stability for a Delayed Predator-prey System[J]. Journal of Hebei University (Natural Science Edition), 2006, 26(3): 238-241.

[1]	WANG Pei-guang,LU Yan-xia. Quasilinearization Method and Three Points Boundary Value Problems on Time Scales [J]. Journal of Hebei University (Natural Science Edition), 2008, 28(1): 1-3,21.
[2]	SU Xiao-hong,ZHENG Lian-cun. Existence of Positive Solutions to a Class of Non-linear Boundary Value Problems [J]. Journal of Hebei University (Natural Science Edition), 2005, 25(1): 5-8.
[3]	. Oscillation Criteria for Second Order Nonlinear Neutral Differential Equations [J]. Journal of Hebei University (Natural Science Edition), 2004, 24(3): 229-233.
[4]	. Oscillation Theorems of Second Order Nonlinear Differential Equations [J]. Journal of Hebei University (Natural Science Edition), 2002, 22(2): 114-117.
[5]	. Asymptotic and Oscillation for a Class of First Order Neutral Functional Differential Equations [J]. Journal of Hebei University (Natural Science Edition), 2001, 21(3): 218-223.
[6]	. Oscillation of Solution for a Class of Second Order Nevtral Type Equations [J]. Journal of Hebei University (Natural Science Edition), 2001, 21(2): 127-129.

Persistence and Global Stability for a Delayed Predator-prey System

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