Lotka-Volterra Equations
An ecological model which assumes that a population 
increases at a rate 
, but is destroyed at a rate
. Population 
decreases at a rate 
, but increases at 
, giving the coupled differential equations
Critical points occur when
, so 
The sole Stationary Point is therefore located at
.- Point
- Point at Infinity
- Point Estimator
- Point Groups
- Point-Line Distance--2-D
- Point-Line Distance--3-D
- Point Picking
- Point-Plane Distance
- Point-Point Distance--1-D
- Point-Point Distance--2-D
- Point-Point Distance--3-D
- Point Probability
- Point-Quadratic Distance
- Point-Set Topology
- Points Problem
- Pointwise Dimension
- Poisson Bracket
- Poisson-Charlier Function
- Poisson-Charlier Polynomial
- Poisson Distribution
- Poisson Integral
- Poisson Integral Representation
- Poisson Kernel
- Poisson Manifold
- Poisson's Bessel Function Formula