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David I. Inouye

Researcher at Purdue University

Publications -  30
Citations -  713

David I. Inouye is an academic researcher from Purdue University. The author has contributed to research in topics: Poisson distribution & Univariate. The author has an hindex of 9, co-authored 29 publications receiving 494 citations. Previous affiliations of David I. Inouye include Georgia Institute of Technology & University of Texas at Austin.

Papers
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Proceedings Article

On the (In)fidelity and Sensitivity of Explanations

TL;DR: By varying the perturbation distribution that defines inf fidelity, this work obtains novel explanations by optimizing infidelity, which is shown to out-perform existing explanations in both quantitative and qualitative measurements.
Proceedings ArticleDOI

Comparing Twitter Summarization Algorithms for Multiple Post Summaries

TL;DR: This paper compares algorithms for extractive summarization of micro log posts with two algorithms that produce summaries by selecting several posts from a given set.
Journal ArticleDOI

A review of multivariate distributions for count data derived from the Poisson distribution

TL;DR: In this article, a review of multivariate distributions derived from the univariate Poisson, categorizing these models into three main classes: 1 where the marginal distributions are Poisson distributions, 2 where the joint distribution is a mixture of independent multivariate poisson distributions and 3 where the node-conditional distributions are derived from Poisson.
Journal ArticleDOI

Summarization of Twitter Microblogs

TL;DR: This paper presents algorithms that produce single-document summaries but later extend them to produce summaries containing multiple documents, and evaluates the generated summaries by comparing them to both manually produced summaries and to the summarization results of some of the leading traditional summarization systems.
Proceedings Article

Admixture of Poisson MRFs: A Topic Model with Word Dependencies

TL;DR: A tractable method for estimating the parameters of an APM based on the pseudo log-likelihood is presented and an equivalence between the conditional distribution of LDA and independent Poissons is shown--suggesting that APM subsumes the modeling power of L DA.