A general predator-prey model with combined growth terms
Presenter Status
Professor of Mathematics
Second Presenter Status
Undergraduate Student of Mathematics
Preferred Session
Poster Session
Start Date
20-10-2023 2:00 PM
End Date
20-10-2023 3:00 PM
Presentation Abstract
The purpose of this research is to give sufficient conditions for the existence and uniqueness of positive solutions to a rather general type of elliptic system of the Dirichlet problem on a bounded domain. Also considered are the effects of perturbations on the coexistence state and uniqueness. These results yield an algebraically computable criterion for the positive coexistence of species of animals with predator-prey relation in many biological models.
A general predator-prey model with combined growth terms
The purpose of this research is to give sufficient conditions for the existence and uniqueness of positive solutions to a rather general type of elliptic system of the Dirichlet problem on a bounded domain. Also considered are the effects of perturbations on the coexistence state and uniqueness. These results yield an algebraically computable criterion for the positive coexistence of species of animals with predator-prey relation in many biological models.