I have two first order differential equations of the following:
x'=pxy - qx
y'=rxy - sy
These two equations are meant to mimic two interacting populations.
Is it possible to rearrange them into the Lotka-Volterra equations to solve them for equilibrium points?
this would give:
x'=px(1 - y/Y)
y'=-ry(1 - x/X)