Random minimal spanning tree and percolation on the N-cube. - Mathew D. Penrose (Random Struct. Algorithms, 1998)

Layout Problems on Lattice Graphs. - Josep Díaz; Mathew D. Penrose; Jordi Petit; Maria J. Serna (COCOON, 1999)

Linear Orderings of Random Geometric Graphs. - Josep Díaz; Mathew D. Penrose; Jordi Petit; Maria J. Serna (WG, 1999)

On k-connectivity for a geometric random graph. - Mathew D. Penrose (Random Struct. Algorithms, 1999)

Convergence Theorems For Some Layout Measures On Random Lattice And Random Geometric Graphs. - Josep Díaz; Mathew D. Penrose; Jordi Petit; Maria J. Serna (Comb. Probab. Comput., 2000)

Approximating Layout Problems on Random Geometric Graphs. - Josep Díaz; Mathew D. Penrose; Jordi Petit; Maria J. Serna (J. Algorithms, 2001)

Random Geometric Graphs. - Mathew D. Penrose (Oxford University Press, 2003)

Gaussian limits for multidimensional random sequential packing at saturation (extended version) - T. Schreiber; Mathew D. Penrose; Joseph E. Yukich (CoRR, 2006)

Limit theory for the random on-line nearest-neighbor graph. - Mathew D. Penrose; Andrew R. Wade (Random Struct. Algorithms, 2008)

Discussant of Response to the Computer Journal Lecture by Francois Baccelli. - Mathew D. Penrose (Comput. J., 2010)

Percolation and limit theory for the poisson lilypond model. - Günter Last; Mathew D. Penrose (Random Struct. Algorithms, 2013)

Continuum AB percolation and AB random geometric graphs. - Mathew D. Penrose (J. Appl. Probab., 2014)

Random Graphs, Geometry and Asymptotic Structure. - Michael Krivelevich; Konstantinos Panagiotou; Mathew D. Penrose; Colin J. H. McDiarmid (Cambridge University Press, 2016)

The strong giant in a random digraph. - Mathew D. Penrose (J. Appl. Probab., 2016)

On the critical threshold for continuum AB percolation. - David Dereudre; Mathew D. Penrose (J. Appl. Probab., 2018)

Inhomogeneous random graphs, isolated vertices, and Poisson approximation. - Mathew D. Penrose (J. Appl. Probab., 2018)

Largest nearest-neighbour link and connectivity threshold in a polytopal random sample. - Mathew D. Penrose; Xiaochuan Yang; Frankie Higgs (J. Appl. Comput. Topol., 2024)