The knotted hexagon.
In C.H.C. Little, editor, Combinatorial Mathematics V, Proceedings of the fifth Australian Conference on Combinatorics, August 1976, pages 55-60. Springer Verlag (Lecture Notes in Mathematics 622), 1977.
Integrals on a moving manifold and geometrical probability.
Advances in Applied Probability, 9:588-603, 1977.
A fourth note on recent research in geometrical probability.
Advances in Applied Probability, 9:824-860, 1977.
Combinatorial foundations of stochastic geometry.
Proceedings of the London Mathematical Society, 62:151-177, 1980.
A limit theorem for statistics of spatial data.
Advances in Applied Probability, 12:447-461, 1980.
Absolute curvatures in integral geometry.
Mathematical Proceedings of the Cambridge Philosophical Society, 88:45-58, 1980.
Dissecting the needle problem.
In R. V. Ambartzumian, editor, Combinatorial Principles in Stochastic Geometry, pages 107-123. Armenian Academy of Sciences, 1981.
Stochastic geometry: an introduction and reading-list.
International Statistical Review, 50:179-183, 1982.
Appendix A.
In R. V. Ambartzumian, Combinatorial Integral Geometry, pages 194-214. John Wiley and Sons, New York and Chichester, 1982.
Stereology of tubular structures.
Journal of Microscopy, 131:323-340, 1983.
Applications of the coarea formula to stereology.
In E.B. Jensen and H.J.G. Gundersen, editors, Proceedings of the 2nd International Conference on stereology and stochastic geometry, pages 1-17, Aarhus, Denmark, 1983. Department of Theoretical Statistics, University of Aarhus.
Invited discussion (session on Stochastic Geometry).
Bulletin of the International Statistical Institute, 44 (3):383-389, 1983.
A cautionary example on the use of second-order methods for analyzing point patterns.
Biometrics, 40:1089-1094, 1984.
Vertical sections.
In W. Weil and R. V. Ambartzumian, editors, Stochastic geometry and stereology (Oberwolfach 1983), Berlin, 1984. Teubner.
Recent trends in stereology.
International Statistical Review, 53:99-108, 1985.
Unbiased estimation of particle density in the tandem-scanning reflected light microscope.
Journal of Microscopy, 138:203-212, 1985.
An anisotropic sampling design.
In W. Nagel, editor, Geobild '85, pages 92-97, Jena, DDR, 1985. Wissenschaftliche Publication, Friedrich-Schiller-Universität Jena.
Estimation of surface area from vertical sections.
Journal of Microscopy, 142:259-276, 1986.
Stochastic geometry and image analysis.
In Mathematics and Computer Science, pages 1-24. Centrum voor Wiskunde en Informatica, Amsterdam, 1986.
CWI Monograph no. 1.
Estimation of surface area from vertical sections.
Acta Stereologica, 6(1):137-140, 1987.
(Proceedings, IV European Stereology Congress, Göteborg 1985).
Three-dimensional analysis of the spatial distribution of particles using the tandem-scanning reflected light microscope.
Acta Stereologica, 6 (supplement II):87-100, 1987.
Stereology and image analysis for anisotropic plane sections.
In Proceedings of the 13th International Biometric Conference, Seattle 1987, pages 1-9, 1987.
section I-8.1.
Statistical image analysis.
In Proceedings, STATCOMP '87, pages 8-24. Statistical Society of Australia, 1987.
A class of image metrics.
In Australian and New Zealand Association for the Advancement of Science, Proceedings 11th Congress, Townsville 1987, 1987.
Nearest-neighbour Markov point processes and random sets.
International Statistical Review, 57:89-121, 1989.
Introduction to Markov spatial models.
Acta Stereologica, 9:9-14, 1990.
Nested Monte Carlo study of random packing on the surface of a sphere.
Journal of Applied Probability, 28:539-552, 1991.
Stochastic approximation for the MLE of a spatial point process.
Scandinavian Journal of Statistics, 18:39-50, 1991.
Stereology.
In Spatial Statistics and Digital Image Analysis, chapter 10, pages 181-216. National Research Council USA, Washington DC, 1991.
ICM for object recognition.
In Yadolah Dodge and Joe Whittaker, editors, Computational statistics, volume 2, pages 271-286, Heidelberg-New York, 1992. Physica/Springer.
Object recognition using Markov spatial processes.
In Proceedings, 11th IAPR International Conference on Pattern Recognition, pages B 136-139, Los Alamitos, California, 1992. IEEE Computer Society Press.
Errors in binary images and an
version of the Hausdorff
metric.
Nieuw Archief voor Wiskunde, 10:157-183, 1992.
An error metric for binary images.
In W. Förstner and S. Ruwiedel, editors, Robust Computer Vision, pages 59-78, Karlsruhe, 1992. Wichmann.
Statistical modelling and prediction of fault processes.
In P.J. Hatherly, J. Shepherd, B.J. Evans, and N.I. Fisher, editors, Integration of methods for the prediction of faulting, chapter 6, pages 143-176. Australian Coal Industry Research Laboratories, Sydney, March 1993.
Final report on NERDDC Project 1588.
Analysis of a three-dimensional point pattern with replication.
Applied Statistics, 42(4):641-668, 1993.
Stereology and survey sampling theory.
Bulletin of the International Statistical Institute, 50, book 2:435-449, 1993.
Stochastic geometry models in high-level vision.
In K.V. Mardia, editor, Statistics and Images, pages 233-258. Carfax, Abingdon, 1993.
Dominance and incidence structures with applications to stochastic geometry and mathematical morphology.
In J. Serra and P. Soille, editors, Mathematical morphology and its applications to image processing, pages 171-178. Kluwer Academic Publishers, 1994.
Incidence and lattice calculus with applications to stochastic geometry and image analysis.
Applicable Algebra in Engineering, Communication, and Computing, 6(3):129-146, 1995.
The Rao-Blackwell theorem in stereology and some counterexamples.
Advances in Applied Probability, 27:2-19, 1995.
Line transects, covariance functions and set convergence.
Advances in Applied Probability, 27:585-605, 1995.
Area-interaction point processes.
Annals of the Institute of Statistical Mathematics, 47:601-619, 1995.
Markov Chain Monte Carlo methods for clustering of image features.
In Image Processing and its Applications, Conference Publication no. 410, pages 241-245. IEE, 1995.
A nonparametric measure of spatial interaction in point patterns.
Statistica Neerlandica, 50:344-361, 1996.
Markov properties of cluster processes.
Advances in Applied Probability, 28:346-355, 1996.
Kaplan-Meier type estimators for linear contact distributions.
Scandinavian Journal of Statistics, 23:129-155, 1996.
A new metric for grey-scale image comparison.
International Journal of Computer Vision, 24:5-17, 1997.
On the expected measure of a random set.
In D. Jeulin, editor, Advances in Theory and Applications of Random Sets, pages 3-20, Singapore, 1997. World Scientific Publishing.
Kaplan-Meier estimators of interpoint distance distributions for spatial point processes.
Annals of Statistics, 25:263-292, 1997.
Averaging of random sets based on their distance functions.
Journal of Mathematical Imaging and Vision, 8:79-92, 1998.
A crash course in stochastic geometry.
In O.E. Barndorff-Nielsen, W.S. Kendall, and M.N.M. van Lieshout, editors, Stochastic Geometry: Likelihood and Computation, chapter 1, pages 1-35. Chapman and Hall, London, 1998.
Spatial sampling and censoring.
In O.E. Barndorff-Nielsen, W.S. Kendall, and M.N.M. van Lieshout, editors, Stochastic Geometry: Likelihood and Computation, chapter 2, pages 37-78. Chapman and Hall, London, 1998.
Averaging feature maps.
Pattern Recognition, 32(9):1615-1630, 1999.
ISSN 0031-3203.
Quermass-interaction processes: conditions for stability.
Advances in Applied Probability, 31:315-342, 1999.
On connected component Markov point processes.
Advances in Applied Probability, 31:279-282, 1999.
Indices of dependence between types in multivariate point patterns.
Scandinavian Journal of Statistics, 26:511-532, 1999.
First contact distributions for spatial patterns: regularity and estimation.
Advances in Applied Probability, 31:15-33, 1999.
Practical maximum pseudolikelihood for spatial point patterns (with discussion).
Australian and New Zealand Journal of Statistics, 42(3):283-322, 2000.
Estimating the
function without edge correction.
Statistica Neerlandica, 54(3):315-328, November 2000.
Non- and semiparametric estimation of interaction in inhomogeneous point patterns.
Statistica Neerlandica, 54(3):329-350, November 2000.
Time-invariance estimating equations.
Bernoulli, 6(5):783-808, 2000.
Accuracy of estimates of volume fraction.
Image Analysis and Stereology, 19:199-204, 2000.
A third order point process characteristic.
Scandinavian Journal of Statistics, 27:657-671, 2000.
Directed Markov point processes as limits of partially ordered Markov models.
Methodology and Computing in Applied Probability, 2:5-21, 2000.
Markov interacting component processes.
Advances in Applied Probability, 32:597-619, 2000.
Likelihoods and pseudolikelihoods for Markov spatial processes.
In Mathisca de Gunst, Chris Klaassen, and Aad van der Vaart, editors, State of the Art in Probability and Statistics: Festschrift for Willem R. van Zwet, volume 36 of Lecture Notes-Monograph Series, pages 21-49. Institute of Mathematical Statistics, 2001.
Is stereology `unbiased'?
Trends in Neurosciences, 24(7):375-376, July 2001.
Georges Matheron (1930-2000).
In Bulletin of the International Statistical Institute, volume 59, pages 529-532, 2001.
Proceedings, 53rd session of the ISI, Seoul, Korea 2001.
Nonparametric measures of association between a spatial point process and a random set, with geological applications.
Applied Statistics, 51(2):165-182, 2002.
Extrapolating and interpolating spatial patterns.
In A.B. Lawson and D.G.T. Denison, editors, Spatial cluster modelling 4, pages 61-86. Chapman and Hall/CRC Press, Boca Raton, 2002.
ISBN 1-58488-266-2.
Bivariate J-function and other graphical statistical methods help select the best predictor variables as inputs for a neural network method of mineral prospectivity mapping.
In U. Bayer, H. Burger, and W. Skala, editors, IAMG 2002: 8th Annual Conference of the International Association for Mathematical Geology, volume 1, pages 257-268. International Association of Mathematical Geology, 2002.
Addendum to: ``Practical maximum pseudolikelihood for spatial point patterns (with discussion)''.
Australian and New Zealand Journal of Statistics, 44:503, 2002.
Estimation of mean particle volume using the set covariance function.
Stochastic Geometry and Statistical Applications (Advances in Applied Probability), 35:27-46, 2003.
Residuals and diagnostics for spatial point processes.
In Proceedings, International Statistical Institute, Berlin, 2003.
Stereology for Statisticians.
Chapman and Hall/CRC, Boca Raton, 2005.
ISBN 1-58488-405-3.
Spatstat: an R package for analyzing spatial point patterns.
Journal of Statistical Software, 12(6):1-42, 2005.
URL: www.jstatsoft.org, ISSN: 1548-7660.
Residual analysis for spatial point processes (with discussion).
Journal of the Royal Statistical Society, series B, 67(5):617-666, 2005.
Modelling spatial point patterns in R.
In A. Baddeley, P. Gregori, J. Mateu, R. Stoica, and D. Stoyan, editors, Case Studies in Spatial Point Pattern Modelling, number 185 in Lecture Notes in Statistics, pages 23-74. Springer-Verlag, New York, 2006.
ISBN: 0-387-28311-0.
Spatial point processes and their applications.
In A. Baddeley, I. Bárány, R. Schneider, and W. Weil, editors, Stochastic Geometry: Lectures given at the C.I.M.E. Summer School held in Martina Franca, Italy, September 13-18, 2004, Lecture Notes in Mathematics 1892 (subseries: Fondazione C.I.M.E., Firenze), pages 1-75. Springer Verlag, 2006.
ISBN 3-540-38174-0.
A note on the stereological implications of irregular spacing of sections.
Journal of Microscopy, 222(3):177-181, 2006.
Tracking an unknown time-varying number of speakers using TDOA measurements: a Random Finite Set approach.
IEEE Transactions on Signal Processing, 54(9):3291-3304, 2006.
Validation of statistical models for spatial point patterns.
In J.G. Babu and E.D. Feigelson, editors, Statistical Challenges in Modern Astronomy IV, volume 371 of Astronomical Society of the Pacific, Conference Series, pages 22-38, San Francisco, California, USA, 2007. Astronomical Society of the Pacific.
Proceedings of a conference held at Penn State University, 12-15 June 2006. www.astrosociety.org.
Deriving Bayesian and frequentist estimators from time-invariance estimating equations: a unifying approach (with discussion).
In J.M. Bernardo, M.J. Bayarri, J.O. Berger, A.P. Dawid, D. Heckerman, A.F.M. Smith, and M. West, editors, Bayesian Statistics 8, pages 325-348. Oxford University Press, 2007.
Properties of residuals for spatial point processes.
Annals of the Institute of Statistical Mathematics, 60:627-649, 2008.
Monitoring native vegetation on an urban groundwater supply mound using airborne digital imagery.
Journal of Spatial Science, 53:63-73, 2008.
ISSN 1449-8596.
Systematic sampling with errors in sample locations.
Accepted for publication in Biometrika, subject to revision, 2008.