Numerical analysis of crowding effects in symbiotic species when delta=2 Skip to main content
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2024 Abstracts

Numerical analysis of crowding effects in symbiotic species when delta=2

Authors: Chance Witt, Devan Hill
Mentors: Jianlong Han, Seth Armstrong, Sarah Duffin
Insitution: Southern Utah University

We study the steady state solutions of a Lotka-Volterra model with crowing effects when delta=2. A nonstandard numerical scheme is proposed, and numerical experiments predict the long term behavior of the numerical solution.