dane taylor research

GROUP

Chamod Madusha, Mathematics PhD expected in 2028, University of Wyoming

Maisha Islam Sejunti, Mathematics PhD expected in 2027, University of Wyoming

Network optimization algorithms for temporal network epidemiology
JP40. MI Sejunti, D Taylor and N Masuda (2024) Parrondo's paradox in susceptible-infectious-susceptible dynamics over periodic temporal networks. Mathematical Biosciences 378, 109336. [arXiv] [MB]

Melissa Butler, Mathematics PhD expected in 2026, University of Wyoming

Detection and characterization of anomalous patterns in multilayer networks
SP2. M Butler, A Khan, F Afrifa, Y Hu, and D Taylor (2025) Multilayer networks characterize human-mobility patterns by industry sector for the 2021 Texas winter storm. Preprint at arXiv:2509.03642.

Cameron Purple, Mathematics PhD expected in 2025, SUNY Buffalo

Hodge theory for collective dynamics over simplicial complexes
JP33. C Ziegler, PS Skardal, H Dutta and D Taylor (2022) Balanced Hodge Laplacians optimize consensus dynamics over simplicial complexes. Chaos: An Interdisciplinary Journal of Nonlinear Science 23, 023128. [arXiv] [Chaos]
SP4. C Purple, PS Skardal and D Taylor (2026) Hodge decomposition guides the optimization of synchronization over simplicial complexes. Preprint at arXiv:2601.04326.

Aaron Wolfley, Mathematics, 2025-, Persistent homology reveals pathway resilience in spatial flows
Ross Anderson, Mathematics and EECS, 2025-, Impact of the 2022 Yellowstone flood on spending and human mobility
Carter McBurnett, Mathematics and Premed, 2024-, Predictive AI for mule deer movements

B. Ulgen Kilic, 2023, Mathematics PhD, SUNY Buffalo
Interfacing theoretical and computational neuroscience with topological data analysis
Placement: researcher scientist in Neuroscience at the Cleveland Clinic
Minh Quang Le, 2022, Mathematics PhD, SUNY Buffalo
Topological data analysis of Markov chains and PageRank
Placement: postdoc in Mathematics at University of Tennessee, Knoxville
Bao Huynh, 2022, Mathematics PhD, SUNY Buffalo
Applications of random matrix theory for machine learning
Placement: postdoc in Bioinformatics at the University at Buffalo
Zhao Song, 2021, Mathematics PhD, SUNY Buffalo
Asymmetric coupling optimizes collective dynamics for interconnected networks
Placement: postdoc in Mathematics at Dartmouth College

Iqbal Hossain, 2024-2025, Artificial Intelligence, University of Wyoming
Spectral complexity of information diffusion over networks
Placement: data scientist at EWI
Jeremy Kazimer, 2021-2023, Applied Math, SUNY Buffalo
Spectral complexity of information diffusion over networks
Placement: data scientist at EWI

Taylor LaForce, 2024-2025, Dept. of Mathematics & Statistics; Dept. of EECS; and School of Computing, University of Wyoming
Alisha Khan, 2024-2025, Dept. of Mathematics & Statistics and School of Computing, University of Wyoming
Zhenyu Li, 2022-2023, Applied Mathematics, SUNY Buffalo.
Jeremy Kazimer, 2018-2021, Computational Physics, SUNY Buffalo. Recipient of UB’s Summer Math Scholarship.
Sanaira Cyrus Mondegarian, 2018-2019, Applied Mathematics, SUNY Buffalo. Recipient of UB’s Summer Math Scholarship.
Zichao Li, 2015-2017, Mathematics, UNC Chapel Hill. Placement: PhD Program in Statistics at UNC.
Eileah Zugger, 2016-2017, Mathematics, UNC Chapel Hill.
Charlie Ramsey, 2015, Mathematics, UNC Chapel Hill. Funded by the UNC SMART program.
Kyla Maletsky, 2010-2011, Applied Mathematics, CU Boulder. Co-advised with Juan Restrepo.

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