Kyle D. Maddox
Affiliation confirmed via AI analysis of OpenAlex, ORCID, and web sources.
Visiting Assistant Professor
Also affiliated: United States Department of Veterans Affairs (2017–2024); University of Kentucky (2023); University of Kansas (2022–2023); University of Utah (2023); Veterans Health Administration (2017–2024); University of Illinois Chicago (2023); Department of Veterans Affairs (2017); University of Missouri (2019–2023)
Research Areas
Biomedical Subjects
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Biography and Research Information
OverviewAI-generated summary
Kyle Maddox's research interests are centered on the application of human factors principles within healthcare settings. He has investigated methods for improving quality improvement initiatives by visualizing patient experiences through journey mapping. Maddox has also focused on assessing clinician experiences and demonstrating the value of human factors-based projects in healthcare, considering factors such as team dynamics and the use of rapid human factors methods for effective results.
His work also includes contributions to abstract algebra, with publications on F-nilpotent rings and homological properties of pinched Veronese rings. Maddox's academic profile includes a total of 27 publications and 52 citations, with an h-index of 5. He has collaborated with researchers Kriti Goel and Austyn Simpson at the University of Arkansas at Fayetteville on multiple shared publications.
Metrics
- h-index: 5
- Publications: 26
- Citations: 58
Positions
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Visiting Assistant Professor 2023–presentUniversity of Arkansas at Fayetteville Department of Mathematical Sciences ORCID
Selected Publications
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A Buchsbaum theory for Frobenius closure (2026)
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The weak normalization of an affine semigroup (2026)
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Generalized F -depth and graded nilpotent singularities (2024)
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COUNTING GEOMETRIC BRANCHES VIA THE FROBENIUS MAP AND F-NILPOTENT SINGULARITIES (2024)
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Counting geometric branches via the Frobenius map and $F$-nilpotent singularities (2023)
Collaboration Network
Top Collaborators
- Counting geometric branches via the Frobenius map and $F$-nilpotent singularities
- COUNTING GEOMETRIC BRANCHES VIA THE FROBENIUS MAP AND F-NILPOTENT SINGULARITIES
- Counting geometric branches via the Frobenius map and $F$-nilpotent singularities
- COUNTING GEOMETRIC BRANCHES VIA THE FROBENIUS MAP AND F-NILPOTENT SINGULARITIES
- Generalized F -depth and graded nilpotent singularities
- A Buchsbaum theory for Frobenius closure
- The weak normalization of an affine semigroup
- A Buchsbaum theory for Frobenius closure
- A Buchsbaum theory for Frobenius closure
- A Buchsbaum theory for Frobenius closure
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