Phase transitions for the Boolean model of continuum percolation for Cox point processes
DOI10.1214/21-BJPS514MaRDI QIDQ2077447
András Tóbiás, Benedikt Jahnel, Elie Cali
Publication date: 21 February 2022
Published in: Brazilian Journal of Probability and Statistics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2003.06206
momentsstabilizationexponential stabilizationergodicityrandom environmentBoolean modelcontinuum percolationpolynomial stabilizationcomplete coverageshot-noise fields\(b\)-dependenceBoolean models on Boolean modelsCox point processesdiameter of clusteressential connectednessGilbert disk modelnumber of points in clusterrandom radiiuniqueness of infinite clustervolume of cluster
Probability theory and stochastic processes (60-XX) Statistical mechanics, structure of matter (82-XX)
Related Items (4)
Cites Work
- Unnamed Item
- Continuum percolation for Gibbsian point processes with attractive interactions
- Continuum percolation for Gaussian zeroes and Ginibre eigenvalues
- Clustering and percolation of point processes
- Continuum percolation for Gibbs point processes
- Subcritical regimes in some models of continuum percolation
- Subcritical regimes in the Poisson Boolean model of continuum percolation
- On continuum percolation
- Equilibrium distributions of physical clusters
- Sharpness of the phase transition for continuum percolation in \(\mathbb{R}^2\)
- On percolation of two-dimensional hard disks
- Exponential moments for planar tessellations
- Continuum percolation for Cox point processes
- On central complete and incomplete Bell polynomials. I
- Equivalence of some subcritical properties in continuum percolation
- Continuum percolation for quermass model
- Conditional intensity and Gibbsianness of determinantal point processes
- Continuum Percolation
- Random Plane Networks
- Random tessellations in ℝd
- Signal to interference ratio percolation for Cox point processes
- On Comparison of Clustering Properties of Point Processes
This page was built for publication: Phase transitions for the Boolean model of continuum percolation for Cox point processes