Binary choice simulator
$$\frac{dX_i}{dt} = \mu_i \left(N-\sum_{j=1}^2 X_j\right) - \frac{\theta_i X}{1+(X_i/k)^m}\qquad i = 1, 2 \qquad(1)$$ where- \(X\) is the average number of sheltered individuals
- \(N\) is the total number of individuals
- \(\mu_i\) is the individual rate of entering the shelter \(i\)
- \(\theta_i\) is individual rate of leaving the shelter \(i\)
- \(k\) is a threshold parameter
- \(m\) is a cooperativity parameter
Parameters of the model
\(N\) =\(\mu_1\) =
\(\mu_2\) =
\(\theta_1\) =
\(\theta_2\) =
\(k\) =
\(m\) =
Parameters of the simulation
Time of simulation =Number of realisations =