THE CONVEX HULL OF A SPHERICALLY SYMMETRIC SAMPLE
暂无分享,去创建一个
[1] H. Carnal. Die konvexe Hülle von n rotationssymmetrisch verteilten Punkten , 1970 .
[2] H. Ruben,et al. A canonical decomposition of the probability measure of sets of isotropic random points in Rn , 1980 .
[3] G. Matheron. Random Sets and Integral Geometry , 1976 .
[4] P. Billingsley,et al. Convergence of Probability Measures , 1969 .
[5] P. J. Huber. The 1972 Wald Lecture Robust Statistics: A Review , 1972 .
[6] B. Gnedenko. Sur La Distribution Limite Du Terme Maximum D'Une Serie Aleatoire , 1943 .
[7] A. Bebbington. A Method of Bivariate Trimming for Robust Estimation of the Correlation Coefficient , 1978 .
[8] T. Sager. An Iterative Method for Estimating a Multivariate Mode and Isopleth , 1979 .
[9] J. A. Hartigan,et al. Uniform Convergence of the Empirical Distribution Function Over Convex Sets , 1977 .
[10] A. Rényi,et al. über die konvexe Hülle von n zufällig gewählten Punkten , 1963 .
[11] H. Raynaud. Sur L'enveloppe convexe des nuages de points aleatoires dans Rn . I , 1970 .
[12] S. Resnick. Weak Convergence to Extremal Processes , 1975 .
[13] B. Ripley,et al. Finding the edge of a Poisson forest , 1977, Journal of Applied Probability.
[14] B. Efron. The convex hull of a random set of points , 1965 .
[15] L. Rogers. The probability that two samples in the plane will have disjoint convex hulls , 1978 .
[16] Limiting Sets and Convex Hulls of Samples from Product Measures , 1969 .
[17] H. G. Eggleston. Convexity by H. G. Eggleston , 1958 .
[18] L.F.M. deHaan. On regular variation and its application to the weak convergence of sample extremes , 1970 .
[19] Shie-Shien Yang,et al. General Distribution Theory of the Concomitants of Order Statistics , 1977 .
[20] V. Barnett. The Ordering of Multivariate Data , 1976 .
[21] William F. Eddy,et al. The distribution of the convex hull of a Gaussian sample , 1980 .
[22] James Pickands,et al. The two-dimensional Poisson process and extremal processes , 1971, Journal of Applied Probability.
[23] S. Mase,et al. Random compact convex sets which are infinitely divisible with respect to Minkowski addition , 1979, Advances in Applied Probability.