Statistical aspects of determinantal point processes
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[1] O. Barndorff-Nielsen. Exponentially decreasing distributions for the logarithm of particle size , 1977, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[2] E. B. Jensen,et al. Asymptotic Palm likelihood theory for stationary point processes , 2013 .
[3] B. Ripley. Modelling Spatial Patterns , 1977 .
[4] H. Rue,et al. An explicit link between Gaussian fields and Gaussian Markov random fields: the stochastic partial differential equation approach , 2011 .
[5] Zongmin Wu,et al. Compactly supported positive definite radial functions , 1995 .
[6] M. Palma,et al. Covariance functions and models for complex-valued random fields , 2003 .
[7] Antti Penttinen,et al. Modern Statistics for Spatial Point Processes. Commentary , 2007 .
[8] T. Shirai,et al. Random point fields associated with certain Fredholm determinants I: fermion, Poisson and boson point processes , 2003 .
[9] Trevor Bailey,et al. Statistical Analysis of Spatial Point Patterns. Second Edition. By PETER J. DIGGLE (London: Edward Arnold). [Pp. viii+159]. ISBN 0-340-74070-1. Price £40.00. Hardback , 2004, Int. J. Geogr. Inf. Sci..
[10] J. Møller,et al. Statistical Inference and Simulation for Spatial Point Processes , 2003 .
[11] J. Møller,et al. Handbook of Spatial Statistics , 2008 .
[12] Timothy C. Coburn,et al. Geostatistics for Natural Resources Evaluation , 2000, Technometrics.
[13] I. S. Gradshteyn,et al. Table of Integrals, Series, and Products , 1976 .
[14] O. Macchi. The coincidence approach to stochastic point processes , 1975, Advances in Applied Probability.
[15] Yuval Peres,et al. Zeros of Gaussian Analytic Functions and Determinantal Point Processes , 2009, University Lecture Series.
[16] P. Diggle,et al. Monte Carlo Methods of Inference for Implicit Statistical Models , 1984 .
[17] H. Georgii,et al. Conditional Intensity and Gibbsianness of Determinantal Point Processes , 2004, math/0401402.
[18] Peter J. Diggle,et al. Statistical analysis of spatial point patterns , 1983 .
[19] T. Shirai,et al. Random point fields associated with certain Fredholm determinants II: Fermion shifts and their ergodic and Gibbs properties , 2003 .
[20] R Core Team,et al. R: A language and environment for statistical computing. , 2014 .
[21] A. Yaglom. Correlation Theory of Stationary and Related Random Functions I: Basic Results , 1987 .
[22] John A. Nelder,et al. A Simplex Method for Function Minimization , 1965, Comput. J..
[23] Tilmann Gneiting,et al. Normal scale mixtures and dual probability densities , 1997 .
[24] E. Stein,et al. Introduction to Fourier Analysis on Euclidean Spaces. , 1971 .
[25] M. Solomjak,et al. Spectral Theory of Self-Adjoint Operators in Hilbert Space , 1987 .
[26] Adrian Baddeley,et al. spatstat: An R Package for Analyzing Spatial Point Patterns , 2005 .
[27] Horst Alzer,et al. On some inequalities for the incomplete gamma function , 1997, Math. Comput..
[28] B. Ripley. The Second-Order Analysis of Stationary Point Processes , 1976 .
[29] A. Soshnikov. Determinantal random point fields , 2000, math/0002099.
[30] I. M. Pyshik,et al. Table of integrals, series, and products , 1965 .
[31] Chase E. Zachary,et al. Statistical properties of determinantal point processes in high-dimensional Euclidean spaces. , 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.
[32] W. Kendall,et al. Perfect simulation using dominating processes on ordered spaces, with application to locally stable point processes , 2000, Advances in Applied Probability.
[33] Y. Peres,et al. Determinantal Processes and Independence , 2005, math/0503110.
[34] T. Gneiting. Compactly Supported Correlation Functions , 2002 .
[35] E. R. Speer,et al. Realizability of Point Processes , 2007 .
[36] P. McCullagh,et al. The permanental process , 2006 .