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Activity Number: 488 - Novel Methods for Unique Spatial Imaging Applications
Type: Contributed
Date/Time: Wednesday, August 10, 2022 : 2:00 PM to 3:50 PM
Sponsor: Section on Statistics in Imaging
Abstract #322434
Title: Faster Estimation for Constrained Gamma Mixture Models Using Closed-Form Estimators
Author(s): Jiangmei Ruby Xiong* and Eliot McKinley and Joseph T Roland and Robert Coffey and Martha Shrubsole and Ken S Lau and Simon N Vandekar
Companies: Vanderbilt University and Vanderbilt University School of Medicine and Vanderbilt University School of Medicine and Vanderbilt University School of Medicine and Vanderbilt University School of Medicine and Vanderbilt University School of Medicine and Vanderbilt University Medical Center
Keywords: Imaging; multiplexed immunofluorescence; Bayesian
Abstract:

Mixture models are useful in a wide array of applications to identify subpopulations in noisy overlapping distributions. For example, in multiplexed immunofluorescence (mIF), cell image intensities represent expression levels and the cell population is a noisy mixture of expressed and unexpressed cells. Among mixture models, the gamma mixture model has the strength of being flexible in fitting skewed strictly positive data that occur in many biological measurements. However, the current method uses numerical optimization within the expectation maximization algorithm and is computationally expensive. This makes it infeasible to be applied across many slides and marker channels of mIF data with a large number of cells. Powered by a recently developed closed-form estimator for the gamma distribution, we propose a closed-form gamma mixture model that is not only more computationally efficient, but can also incorporate constraints from known biological information to the fitted distribution. We use simulations to demonstrate that our model produces comparable results with the current model with significantly less time, and is excellent in constrained model fitting.


Authors who are presenting talks have a * after their name.

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