The repulsiveness index \(\mu\) of a determinantal
point process model was defined by
Lavancier, Moller and Rubak (2015) as
$$
\mu = \lambda \int (1- g(x)) \, dx
$$
where \(\lambda\) is the intensity of the model and
\(g(x)\) is the pair correlation function, and
the integral is taken over all two-dimensional vectors \(x\).
Values of \(\mu\) are dimensionless.
Larger values of \(\mu\) indicate stronger repulsion
between points.
If the model is stationary, the result is a single number.
If the model is not stationary,
the result is a pixel image (obtained by multiplying
the spatially-varying intensity by the integral defined above).