<--- Back to Details
First PageDocument Content
Population ecology / Population / Mathematical modeling / Reaction–diffusion system / Competitive Lotka–Volterra equations / Partial differential equation / Lotka–Volterra equation / Alfred J. Lotka / Community matrix / Differential equations / Mathematical analysis / Mathematics
Date: 2013-01-16 21:16:08
Population ecology
Population
Mathematical modeling
Reaction–diffusion system
Competitive Lotka–Volterra equations
Partial differential equation
Lotka–Volterra equation
Alfred J. Lotka
Community matrix
Differential equations
Mathematical analysis
Mathematics

Numerical examination of competitive and predatory behaviour for the Lotka-Volterra equations with diffusion based on the maximum-minimum theorem and the one-sided maximum principle

Add to Reading List

Source URL: www.mssanz.org.au

Download Document from Source Website

File Size: 760,37 KB

Share Document on Facebook

Similar Documents

Mathematical Biology Lecture notes for MATH 4333 Jeffrey R. Chasnov  The Hong Kong University of

Mathematical Biology Lecture notes for MATH 4333 Jeffrey R. Chasnov The Hong Kong University of

DocID: 1aaAP - View Document

Earth / J. Barkley Rosser /  Jr. / Fisheries science / C. S. Holling / Fisheries management / Lotka–Volterra equation / Ecological economics / Overfishing / Chaos theory / Environment / Environmental economics / Biology

COMPLEX DYNAMICS IN ECOLOGIC-ECONOMIC SYSTEMS

DocID: 19uRj - View Document

Mathematical Models in Biology, An Introduction VersionElizabeth S. Allman1

Mathematical Models in Biology, An Introduction VersionElizabeth S. Allman1

DocID: 18URD - View Document

Statistics / Business / Predation / Operations research / Innovation / Lotka–Volterra equation / Diffusion of innovations / Population model / Alfred J. Lotka / Product management / Marketing / Science

A Two Population Model for the Stock Market Problem

DocID: 18zc7 - View Document