Limit theory for random sequential packing and deposition

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Gaussian Limits for Random Measures in Geometric Probability (2005, background): “1 of [25], which establishes a CLT forfunctionals of markedhomogeneous samples.”
Gaussian Limts for Random Geometric Measures (2007, background): “Motivation (when d = 2) comes from, for example, the modelling of chemical surface coating processes (see (7), and the references in (3; 22)).”
Laws of large numbers in stochastic geometry with statistical applications (2007, background): “9), we loosely follow the argument from [17], pages 298–299.”
Normal approximation on Poisson spaces: Mehler’s formula, second order Poincaré inequalities and stabilization (2014, methodology): “Add-one cost stabilization (see [42, 43] and the discussion after Proposition 1.”
The Radial Spanning Tree of a Poisson Point Process (2007, methodology): “This class was first introduced by [18] and it was used by Penrose and Yukich [23, 24]; it is slightly modified here to suit to our framework.”
Normal Approximation in Geometric Probability (2004, background): “ξ is exponentially stabilizing [12, 3] and for any continuous f ∈ B([0, 1]) and κ uniform, the variance of 〈f, μξλ〉 is bounded below by a positive multiple of λ [4], showing that 〈f, μξλ〉 satisfies a CLT with an O((log λ)λ) rate of convergence.”