Michael J. Ferrara, Ph.D.

Affiliations: 
2005 Emory University, Atlanta, GA 
Area:
Mathematics
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"Michael Ferrara"

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Ronald Gould grad student 2005 Emory
 (The degree stripping method for potentially H-graphic sequences.)
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Publications

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Dairyko M, Ferrara M, Lidický B, et al. (2020) Ore and Chvátal‐type degree conditions for bootstrap percolation from small sets Journal of Graph Theory. 94: 252-266
Erbes C, Ferrara M, Martin RR, et al. (2019) On the approximate shape of degree sequences that are not potentially $H$-graphic The Journal of Combinatorics. 10: 339-363
Ferrara M, Füredi Z, Jahanbekam S, et al. (2019) List-distinguishing Cartesian products of cliques Discrete Mathematics. 342: 2012-2022
Erdős PL, Ferrara M, Hartke SG. (2019) Navigating Between Packings of Graphic Sequences Discrete Applied Mathematics. 266: 252-258
DeOrsey P, Diemunsch J, Ferrara M, et al. (2018) On the Strong Chromatic Index of Sparse Graphs Electronic Journal of Combinatorics. 25: 3-18
Erbes C, Ferrara M, Martin RR, et al. (2018) Stability of the Potential Function Siam Journal On Discrete Mathematics. 32: 2313-2331
Ferrara M, Gethner E, Hartke SG, et al. (2018) Extending Precolorings to Distinguish Group Actions European Journal of Combinatorics. 72: 12-28
Ferrara M, Kay B, Kramer L, et al. (2017) The saturation number of induced subposets of the Boolean lattice Discrete Mathematics. 340: 2479-2487
Barrus MD, Ferrara M, Vandenbussche J, et al. (2017) Colored Saturation Parameters for Rainbow Subgraphs Journal of Graph Theory. 86: 375-386
Ferrara M, Jacobson MS, Pfender F, et al. (2016) Graph saturation in multipartite graphs The Journal of Combinatorics. 7: 1-19
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