Andrew R Buck

Dr. Andrew R Buck

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Research Focus & Metrics

Academic Career Length

7Years (2020-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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3 August 2023 in Sensors
Verified
Journal Article
Open access
PDF file
BABrendan Alvey
Brendan Alvey
DADerek Anderson
Derek Anderson
JKJames Keller
James Keller
ABAndrew R Buck
Andrew R Buck
Deep learning has become increasingly common in aerial imagery analysis. As its use continues to grow, it is crucial that we understand and can explain its behavior. One eXplainable AI (XAI) approach is to generate linguistic summarizations of data and/or models. However, the number of summaries can increase significantly with the number of data attributes, posing a challenge. Herein, we proposed a hierarchical approach for generating and evaluating linguistic statements of black box deep learning models. Our approach scores and ranks statements according to user-specified criteria. A systematic process was outlined for the evaluation of an object detector on a low altitude aerial drone. A deep learning model trained on real imagery was evaluated on a photorealistic simulated dataset with known ground truth across different contexts. The effectiveness and versatility of our approach was demonstrated by showing tailored linguistic summaries for different user types. Ultimately, this process is an efficient human-centric way of identifying successes, shortcomings, and biases in data and deep learning models.

25 May 2025
Verified
Book Chapter
Closed access
PDF file
AAAudrey Aldridge
Audrey Aldridge
CHChristopher Hudson
Christopher Hudson
Karl SminkKarl Smink
Karl Smink
ABAndrew R Buck
Andrew R Buck
DADerek Anderson
Derek Anderson
Daniel CarruthDaniel Carruth
Daniel Carruth

20 October 2020 in arXiv
Verified
Preprint
Open access
PDF file
DADerek Anderson
Derek Anderson
MDMatthew Deardorff
Matthew Deardorff
THTimothy C. Havens
Timothy C. Havens
SKSiva Kakula
Siva Kakula
TWTimothy Wilkin
Timothy Wilkin
ABAndrew R Buck
Andrew R Buck
The fuzzy integral is a powerful parametric nonlin-ear function with utility in a wide range of applications, from information fusion to classification, regression, decision making,interpolation, metrics, morphology, and beyond. While the fuzzy integral is in general a nonlinear operator, herein we show that it can be represented by a set of contextual linear order statistics(LOS). These operators can be obtained via sampling the fuzzy measure and clustering is used to produce a partitioning of the underlying space of linear convex sums. Benefits of our approach include scalability, improved integral/measure acquisition, generalizability, and explainable/interpretable models. Our methods are both demonstrated on controlled synthetic experiments, and also analyzed and validated with real-world benchmark data sets.