# Items by Penrose, Mathew

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Number of items:

**47**.## Book/s

Morters, P., Moser, R., Penrose, M., Schwetlick, H. and Zimmer, J., eds., 2008.

*Analysis and Stochastics of Growth Processes and Interface Models.*Oxford University Press.Penrose, M., 2003.

*Random geometric graphs.Vol. 5.*Oxford University Press.## Book Sections

Penrose, M. D. and Yukich, J. E., 2011. Laws of large numbers and nearest neighbor distances.

*In*: Wells, M. T. and SenGupta, A., eds.*Advances in Directional and Linear Statistics:.*Berlin: Physica-Verlag HD, pp. 189-199.Penrose, M. D. and Yukich, J. E., 2005. Normal approximation in geometric probability.

*In*:*Stein's method and applications.Vol. 5.*Singapore: Singapore Univ. Press, 37--58. (Lect. Notes Ser. Inst. Math. Sci. Natl. Univ. Singap.)## Articles

Daniels, C. J. E. and Penrose, M. D., 2016. Percolation of even sites for enhanced random sequential adsorption.

*Stochastic Processes and their Applications*Penrose, M., 2016. Connectivity of soft random geometric graphs.

*Annals of Applied Probability*, 26 (2), pp. 986-1028.Penrose, M. D., 2016. The strong giant in a random digraph.

*Journal of Applied Probability*, 53 (1), pp. 57-70.Penrose, M. D., 2014. Continuum AB percolation and AB random geometric graphs.

*Journal of Applied Probability*, 51A, pp. 333-344.Penrose, M., 2014. Rank deficiency in sparse random GF[2] matrices.

*Electronic Journal of Probability*, 19 (83), pp. 1-36.Last, G., Penrose, M. D., Schulte, M. and Thaele, C., 2014. Moments and central limit theorems for some multivariate Poisson functionals.

*Advances in Applied Probability*, 46 (2), pp. 348-364.Gloria, A. and Penrose, M. D., 2013. Random parking, Euclidean functionals, and rubber elasticity.

*Communications in Mathematical Physics*, 321 (1), pp. 1-31.Last, G. and Penrose, M. D., 2013. Percolation and limit theory for the poisson lilypond model.

*Random Structures and Algorithms*, 42 (2), pp. 226-249.Penrose, M. D. and Yukich, J. E., 2013. Limit theory for point processes in manifolds.

*Annals of Applied Probability*, 23 (6), pp. 2161-2211.Penrose, M. D. and Rosoman, T., 2012. Percolation of even sites for random sequential adsorption.

*Stochastic Processes and their Applications*, 122 (4), pp. 1866-1886.Penrose, M. D. and Shcherbakov, V., 2011. Asymptotic normality of the maximum likelihood estimator for cooperative sequential adsorption.

*Advances in Applied Probability*, 43 (3), pp. 636-648.Last, G. and Penrose, M. D., 2011. Poisson process Fock space representation, chaos expansion and covariance inequalities.

*Probability Theory and Related Fields*, 150 (3-4), pp. 663-690.Franceschetti, M., Penrose, M. D. and Rosoman, T., 2011. Strict inequalities of critical values in continuum percolation.

*Journal of Statistical Physics*, 142 (3), pp. 460-486.Penrose, M. D. and Peres, Y., 2011. Local central limit theorems in stochastic geometry.

*Electronic Journal of Probability*, 16, 91.Last, G. and Penrose, M. D., 2011. Martingale representation for Poisson processes with applications to minimal variance hedging.

*Stochastic Processes and their Applications*, 121 (7), pp. 1588-1606.Penrose, M. D. and Wade, A. R., 2010. Limit theorems for random spatial drainage networks.

*Advances in Applied Probability*, 42 (3), pp. 659-688.Penrose, M. D., 2010. Discussant of response to the Computer Journal Lecture by Francois Baccelli.

*The Computer Journal*, 53 (5), pp. 610-611.Goldstein, L. and Penrose, M. D., 2010. Normal approximation for coverage models over binomial point processes.

*Annals of Applied Probability*, 20 (2), pp. 696-721.Penrose, M. D. and Shcherbakov, V., 2009. Maximum likelihood estimation for cooperative sequential adsorption.

*Advances in Applied Probability*, 41 (4), pp. 978-1001.Penrose, M. D., 2009. Normal approximation for isolated balls in an urn allocation model.

*Electronic Journal of Probability*, 14, 74.Baryshnikov, Y., Penrose, M. D. and Yukich, J. E., 2009. Gaussian limits for generalized spacings.

*Annals of Applied Probability*, 19 (1), pp. 158-185.Penrose, M. D. and Wade, A. R., 2008. Multivariate normal approximation in geometric probability.

*Journal of Statistical Theory and Practice*, 2 (2), pp. 293-326.Penrose, M. D., 2008. Existence and spatial limit theorems for lattice and continuum particle systems.

*Probability Surveys*, 5 (1), pp. 1-36.Penrose, M. D., 2008. Growth and roughness of the interface for ballistic deposition.

*Journal of Statistical Physics*, 131 (2), pp. 247-268.Penrose, M. D. and Wade, A. R., 2008. Limit theory for the random on-line nearest-neighbor graph.

*Random Structures and Algorithms*, 32 (2), pp. 125-156.Schreiber, T., Penrose, M. D. and Yukich, J. E., 2007. Gaussian limits for multidimensional random sequential packing at saturation.

*Communications in Mathematical Physics*, 272 (1), pp. 167-183.Penrose, M. D., 2007. Gaussian limits for random geometric measures.

*Electronic Journal of Probability*, 12, pp. 989-1035.Penrose, M. D., 2007. Laws of large numbers in stochastic geometry with statistical applications.

*Bernoulli*, 13 (4), pp. 1124-1150.Penrose, M. D. and Wade, A. R., 2006. On the total length of the random minimal directed spanning tree.

*Advances in Applied Probability*, 38 (2), pp. 336-372.Bai, Z. D., Lee, S. and Penrose, M. D., 2006. Rooted edges of a minimal directed spanning tree on random points.

*Advances in Applied Probability*, 38 (1), pp. 1-30.Penrose, M. D. and Sudbury, A., 2005. Exact and approximate results for deposition and annihilation processes on graphs.

*Annals of Applied Probability*, 15 (1B), pp. 853-889.Penrose, M. D., 2005. Multivariate spatial central limit theorems with applications to percolation and spatial graphs.

*Annals of Probability*, 33 (5), pp. 1945-1991.Penrose, M. D. and Wade, A. R., 2004. Random minimal directed spanning trees and Dickman-type distributions.

*Advances in Applied Probability*, 36 (3), pp. 691-714.Penrose, M. D. and Yukich, J. E., 2003. Weak laws of large numbers in geometric probability.

*Annals of Applied Probability*, 13 (1), 277--303.Penrose, M. D., 2002. Focusing of the scan statistic and geometric clique number.

*Advances in Applied Probability*, 34 (4), 739--753.Penrose, M. D., 2002. Limit theorems for monotonic particle systems and sequential deposition.

*Stochastic Processes and their Applications*, 98 (2), p. 175.Penrose, M. D. and Yukich, J. E., 2002. Limit theory for random sequential packing and deposition.

*Annals of Applied Probability*, 12 (1), 272--301.Penrose, M. D., 2001. A central limit theorem with applications to percolation, epidemics and Boolean models.

*Annals of Probability*, 29 (4), 1515--1546.Daz, J., Penrose, M. D., Petit, J. and Serna, M., 2001. Approximating layout problems on random geometric graphs.

*Journal of Algorithms*, 39 (1), 78--116.Penrose, M. D. and Yukich, J. E., 2001. Central limit theorems for some graphs in computational geometry.

*Annals of Applied Probability*, 11 (4), 1005--1041.Penrose, M. D., 2001. Limit theorems for monolayer ballistic deposition in the continuum.

*Journal of Statistical Physics*, 105 (3-4), pp. 561-583.Penrose, M. D. and Yukich, J. E., 2001. Mathematics of random growing interfaces.

*Journal of Physics A: Mathematical and General*, 34 (32), p. 6239.Penrose, M. D., 2001. Random parking, sequential adsorption, and the jamming limit.

*Communications in Mathematical Physics*, 218 (1), 153--176.