The Arditi–Ginzburg equations describe ratio-dependent predator–prey dynamics. Where N is the population of a prey species and P that of a predator, the...

over 60 countries. Ginzburg’s most known academic work is a theory of predation (the ratio-dependent or Arditi-Ginzburg equations) that is an alternative...

neuroscience Young–Laplace equation in cardiovascular physiology Arditi–Ginzburg equations to describe predator–prey dynamics Fisher's equation to model population...

Lotka–Volterra equations, also known as the Lotka–Volterra predator–prey model, are a pair of first-order nonlinear[disambiguation needed] differential equations, frequently...

Lotka–Volterra predator-prey equations are another famous example, as well as the alternative Arditi–Ginzburg equations. When describing growth models...

Lotka–Volterra predator-prey equations are another famous example, as well as the alternative Arditi–Ginzburg equations. Simplified population models...

its common prey dependent generalizations is the ratio dependent or Arditi-Ginzburg model. The two are the extremes of the spectrum of predator interference...

common prey dependent generalizations) emerged, the ratio dependent or Arditi–Ginzburg model. The two are the extremes of the spectrum of predator interference...

their common prey dependent generalizations is the ratio dependent or Arditi-Ginzburg model. The two are the extremes of the spectrum of predator interference...

assumption of the prey dependence of the functional response. The Arditi–Ginzburg model, which uses a ratio dependent functional response, does not show...