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Zachary M. Boyd
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2020 – today
- 2023
- [j5]Zachary M. Boyd, Nick Callor, Taylor Gledhill, Abigail Jenkins, Robert Snellman, Benjamin Z. Webb, Raelynn Wonnacott:
The persistent homology of genealogical networks. Appl. Netw. Sci. 8(1): 15 (2023) - [i5]Zachary M. Boyd, Nick Callor, Taylor Gledhill, Abigail Jenkins, Robert Snellman, Benjamin Z. Webb, Raelynn Wonnacott:
The persistent homology of genealogical networks. CoRR abs/2301.11965 (2023) - 2022
- [i4]Zachary M. Boyd, Nicolas Fraiman, Jeremy Louis Marzuola, Peter J. Mucha, Braxton Osting:
Escape times for subgraph detection and graph partitioning. CoRR abs/2212.12839 (2022) - 2021
- [j4]Zachary M. Boyd
, Nicolas Fraiman
, Jeremy Louis Marzuola
, Peter J. Mucha, Braxton Osting
, Jonathan Weare:
A Metric on Directed Graphs and Markov Chains Based on Hitting Probabilities. SIAM J. Math. Data Sci. 3(2): 467-493 (2021) - [i3]Kayvan Miri Lavassani, Zachary M. Boyd, Bahar Movahedi:
Ten-tier and multi-scale supplychain network analysis of medical equipment: Random failure and intelligent attack analysis. CoRR abs/2104.14046 (2021) - 2020
- [j3]Zachary M. Boyd, Mason A. Porter, Andrea L. Bertozzi
:
Stochastic Block Models are a Discrete Surface Tension. J. Nonlinear Sci. 30(5): 2429-2462 (2020) - [i2]Zachary M. Boyd, Nicolas Fraiman, Jeremy Louis Marzuola, Peter J. Mucha, Braxton Osting, Jonathan Weare:
A metric on directed graphs and Markov chains based on hitting probabilities. CoRR abs/2006.14482 (2020)
2010 – 2019
- 2018
- [b1]Zachary M. Boyd:
Community detection using total variation and surface tension. University of California, Los Angeles, USA, 2018 - [j2]Zachary M. Boyd
, Egil Bae, Xue-Cheng Tai, Andrea L. Bertozzi
:
Simplified Energy Landscape for Modularity Using Total Variation. SIAM J. Appl. Math. 78(5): 2439-2464 (2018) - [c1]Jacob D. Moorman, Qinyi Chen
, Thomas K. Tu, Zachary M. Boyd, Andrea L. Bertozzi
:
Filtering Methods for Subgraph Matching on Multiplex Networks. IEEE BigData 2018: 3980-3985 - [i1]Zachary M. Boyd, Mason A. Porter, Andrea L. Bertozzi:
Stochastic Block Models are a Discrete Surface Tension. CoRR abs/1806.02485 (2018) - 2014
- [j1]Zachary M. Boyd, Michael John Dorff, Maria Nowak, Matthew Romney, Magdalena Woloszkiewicz:
Univalency of convolutions of harmonic mappings. Appl. Math. Comput. 234: 326-332 (2014)
Coauthor Index

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last updated on 2023-03-07 23:06 CET by the dblp team
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