Geometric method for global stability and repulsion in Kolmogorov systems
A class of autonomous Kolmogorov systems that are dissipative and competitive with the origin as a repellor are considered when each nullcline surface is either concave or convex. Geometric method is developed by using the relative positions of the upper and lower planes of the nullcline surfaces fo...
Main Author: | Hou, Zhanyuan |
---|---|
Format: | Article |
Language: | English |
Published: |
Taylor & Francis
2018
|
Subjects: | |
Online Access: | https://repository.londonmet.ac.uk/4039/1/Geometric%20method%20for%20glovbal%20tability%20and%20repulsion.pdf |
Similar Items
-
Global stability and repulsion in autonomous Kolmogorov systems
by: Hou, Zhanyuan, et al.
Published: (2015) -
Global attraction and repulsion of a heteroclinic limit cycle in three dimensional Kolmogorov maps
by: Hou, Zhanyuan
Published: (2023) -
Geometric method for global stability of discrete population models
by: Hou, Zhanyuan
Published: (2020) -
On existence and uniqueness of a carrying simplex in Kolmogorov differential systems
by: Hou, Zhanyuan
Published: (2020) -
On existence and uniqueness of a modified carrying simplex for discrete Kolmogorov systems
by: Hou, Zhanyuan
Published: (2021)