next up previous index
Next: ims.16 Up: Institute of Mathematical Statistics Previous: ims.14

ims.15


IMS

Session Slot: 8:30-10:20 Monday

Estimated Audience Size: 100

AudioVisual Request: Overhead Projector


Session Title: Difficult Likelihoods and Simple Solutions

Theme Session: No

Applied Session: No


Session Organizer: Lele, Subhash The Johns Hopkins University


Address: Department of Biostatistics, 615 N.Wolfe St., Baltimore, MD 21205.

Phone: (410) 955 3505

Fax: (410) 955 0958

Email: slele@welchlink.welch.jhu.edu


Session Timing: 110 minutes total (Sorry about format):

Opening Remarks by Chair - 2 minutes First Speaker - 25 minutes Second Speaker - 25 minutes Third Speaker - 25 minutes Discussant - 10 minutes Floor Discusion - 5 minutes


Session Chair: Lele, Subhash The Johns Hopkins University


Address: Department of Biostatistics, 615 N. Wolfe St., Baltimore, MD 21205.

Phone: (410) 955 3505

Fax: (410) 955 0958

Email: slele@welchlink.welch.jhu.edu


1. A Composite Likelihood Approach to (Co)variance components estimation

Taper, Mark,   The Montana State University


Address: Department of Biology, Montana State University, Bozeman, MT 59715.

Phone: (406) 994 2332

Fax:

Email: taper@rivers.oscs.montana.edu

Lele, Subhash, The Johns Hopkins University

Abstract: Variance and covariance components estimation has significant practical applications in animal breeding and evolutionary biology. The use of Maximum likelihood and Restricted maximum likelihood is difficult for very large data sets that commonly occur in animal breeding. This is mainly due to the necessity of inverting large matrices and the non-uniqueness of the solutions. In this paper we suggest a new approach that is applicable as generally as the maximum likelihood, involves no inversion of matrices and is guaranteed to have a unique solution. We present the consistency and efficiency properties of this method of estimation. We also present an analysis of a dataset that involves covariance components estimation in the presence of correlated random effects.


2. Weighted likelihood equations: The case of mixture models

Markatou, Marianthi,   Columbia University


Address: Department of Statistics, 615 Mathematics Building, New York, NY 10027.

Phone: (212) 854 3969

Fax:

Email: markat@stat.columbia.edu

Abstract: Assume that the operating model is finite mixture of K components. We will discuss a computationally simple approach of obtaining estimates for the parameters of the mixture model which are consistent, efficient, asymptotically normal and robust in the presence of the outliers. We will discuss goodness of fit and address a number of issues associated with the algorithm such as starting values, stopping rule and rate of convergence of the algorithm.


3. Pseudo-likelihood is interesting and easy to use

Seymour, Lynne,   University of Georgia


Address: Department of Statistics, 204 Statistics Building, Athens, GA 30602.

Phone: (706) 542 3307

Fax:

Email: seymour@rolf.stat.uga.edu

Abstract: In cases in which the joint distribution is intractable but conditional probabilities are known, the pseudo-likelihood provides a quick and dirty method for parameter estimation. The maximum psedo-likelihood parameter estimate has some very nice properties and is a promising alternative to the lengthy MCMC estimation schemes.


Discussant: Natarajan, Nandini   Brown University


Address:

Phone:

Fax:

Email: ranjin@stat.brown.edu

List of speakers who are nonmembers: Taper, Mark


next up previous index
Next: ims.16 Up: Institute of Mathematical Statistics Previous: ims.14
David Scott
6/1/1998