원문정보
보안공학연구지원센터(IJUNESST)
International Journal of u- and e- Service, Science and Technology
Vol.9 No.3
2016.03
pp.239-248
피인용수 : 0건 (자료제공 : 네이버학술정보)
초록
영어
In this paper, we analyzed the distribution of the roots of the associated characteristic equation for the Gause type predator-prey model. The point of bifurcation and a group of conditions of existence of Hopf-Fold bifurcation were obtained at the coexisting equilibrium. There are complex dynamic phenomenons such as periodic motion, quasi--periodic motion and bursting behavior by the numerical simulations.
목차
Abstract
1. Introduction
2. Hopf-Fold Bifurcation
3. The Normal Form
4. Numerical Simulations and Discussions
5. Conclusion
Acknowledgments
References
1. Introduction
2. Hopf-Fold Bifurcation
3. The Normal Form
4. Numerical Simulations and Discussions
5. Conclusion
Acknowledgments
References
저자정보
참고문헌
자료제공 : 네이버학술정보
