The present paper spirits to study the interactions between the species in a mathematical model of an Ammensal - enemy species pair with unlimited resources in which the mortality rate of enemy species is greater than its birth rate. The model is built by a coupled system of first order non-linear ordinary differential equations. The only one equilibrium point is acknowledged and the criteria for its stability are deduced. The numerical solutions for this model are calculated for tracing the nature and the interactions between the species by using Runge-Kutta method of fourth order.
목차
Abstract 1. Introduction 1.1 Notation adopted: 2. Basic Equations 2.1 Trajectories of Perturbed Species 3. The Solutions of the Model are Computed by the Classical Runge-Kutta Method of Fourth Order with the help of Genetic Algorithm 3.1.Case(A): 3.2. Conclusions: 4.0 Case(B): 4.1. Conclusions: References
키워드
Equilibrium pointsNormal steady statestabilityR.K method of fourth order.
저자
K.V.L.N.Acharyulu [ Faculty of Science, Department of Mathematics Bapatla Engineering College ]
N.Ch. Pattabhi Ramacharyulu [ Professor (Retd.) of Mathematics Department of Mathematics & Humanities National Institute of Technology ]
보안공학연구지원센터(IJAST) [Science & Engineering Research Support Center, Republic of Korea(IJAST)]
설립연도
2006
분야
공학>컴퓨터학
소개
1. 보안공학에 대한 각종 조사 및 연구
2. 보안공학에 대한 응용기술 연구 및 발표
3. 보안공학에 관한 각종 학술 발표회 및 전시회 개최
4. 보안공학 기술의 상호 협조 및 정보교환
5. 보안공학에 관한 표준화 사업 및 규격의 제정
6. 보안공학에 관한 산학연 협동의 증진
7. 국제적 학술 교류 및 기술 협력
8. 보안공학에 관한 논문지 발간
9. 기타 본 회 목적 달성에 필요한 사업
간행물
간행물명
International Journal of Advanced Science and Technology
간기
월간
pISSN
2005-4238
수록기간
2008~2016
십진분류
KDC 505DDC 605
이 권호 내 다른 논문 / International Journal of Advanced Science and Technology vol.30