STAT 592:
Special Topics: Empirical Processes
Winter Quarter 1999
Readings for Topic 8:
Multivariate Inference
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Nolan, D. (1991).
The excess mass ellipsoid.
J. Mult. Anal. 39, 348 - 371.
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Nolan, D. (1992).
Aysymptotics for multivariate trimming.
Stochastic Processes and Applications
42, 157 - 169.
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Muller, D.W. and Sawitzki, G. (1991).
Excess mass estimates and tests of multimodality.
J. Amer. Statist. Assoc. 86, 738 - 746.
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Polonik, W. (1995).
Measuring mass concentrations and estimating density contour
clusters - an excess mass approach.
Ann. Statist. 23, 855 - 881.
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Polonik, W. (1997).
Concentration and goodness of fit in higher dimensions: (asymptotically)
distribution-free methods.
Preprint.
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Chaudhuri, P. (1996).
On a geometric notion of quantiles for multivariate data.
J. Amer. Statist. Assoc. 91, 862 - 872.
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Koltchinskii, V. (1996a).
M-estimation and spatial quantiles.
In: Robust Statistics, Data Analysis, and Computer Intensive Methods.
In Honor of P. Huber's 60th Birthday. H. Rieder (Ed.)
Lecture Notes in Statistics 109, 235 - 250.
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Koltchinskii, V. (1996b).
M-estimation, convexity, and quantiles.
Ann. Statist., to appear.
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Koltchinskii, V. (1996c).
Differentiability of inverse operators and limit theorems for
inverse functions.
Preprint.
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