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Michael Gene Dobbins
Person information
- affiliation: Binghamton University, Department of Mathematical Sciences
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2020 – today
- 2024
- [j9]Joseph Briggs
, Michael Gene Dobbins, Seunghun Lee
Transversals and Colorings of Simplicial Spheres. Discret. Comput. Geom. 71(2): 738-763 (2024) - [j8]Michael Gene Dobbins
Inscribable Order Types. Discret. Comput. Geom. 72(2): 704-727 (2024) - [c6]Michael Gene Dobbins, Andreas F. Holmsen, Dohyeon Lee:
Colorful Intersections and Tverberg Partitions. SoCG 2024: 52:1-52:13 - 2023
- [j7]Michael Gene Dobbins, Linda Kleist
Completeness for the Complexity Class $\forall \exists \mathbb {R}$ and Area-Universality. Discret. Comput. Geom. 70(1): 154-188 (2023) - 2022
- [j6]Luis Barba, Otfried Cheong, Michael Gene Dobbins, Rudolf Fleischer, Akitoshi Kawamura, Matias Korman, Yoshio Okamoto, János Pach, Yuan Tang, Takeshi Tokuyama, Sander Verdonschot:
Weight balancing on boundaries. J. Comput. Geom. 13(1): 1-12 (2022) - [j5]Sergio Cabello, Otfried Cheong, Michael Gene Dobbins:
The inverse Kakeya problem. Period. Math. Hung. 84(1): 70-75 (2022)
2010 – 2019
- 2019
- [i6]Michael Gene Dobbins, Andreas F. Holmsen, Tillmann Miltzow:
A Universality Theorem for Nested Polytopes. CoRR abs/1908.02213 (2019) - 2018
- [c5]Michael Gene Dobbins, Linda Kleist
∀∃ℝ-Completeness and Area-Universality. WG 2018: 164-175 - [i5]Michael Gene Dobbins, Andreas F. Holmsen, Tillmann Miltzow:
Smoothed Analysis of the Art Gallery Problem. CoRR abs/1811.01177 (2018) - 2017
- [j4]Boris Aronov
The Number of Holes in the Union of Translates of a Convex Set in Three Dimensions. Discret. Comput. Geom. 57(1): 104-124 (2017) - [j3]Michael Gene Dobbins:
Antiprismlessness, or: Reducing Combinatorial Equivalence to Projective Equivalence in Realizability Problems for Polytopes. Discret. Comput. Geom. 57(4): 966-984 (2017) - [j2]Michael Gene Dobbins, Andreas F. Holmsen, Alfredo Hubard:
Realization Spaces of Arrangements of Convex Bodies. Discret. Comput. Geom. 58(1): 1-29 (2017) - [i4]Michael Gene Dobbins, Linda Kleist, Tillmann Miltzow, Pawel Rzazewski:
∀∃R-completeness and area-universality. CoRR abs/1712.05142 (2017) - 2016
- [c4]Boris Aronov
The Number of Holes in the Union of Translates of a Convex Set in Three Dimensions. SoCG 2016: 10:1-10:16 - 2015
- [c3]Giovanni Viglietta, Prosenjit Bose, Jean-Lou De Carufel, Michael Gene Dobbins, Heuna Kim:
The Shadows of a Cycle Cannot All Be Paths. CCCG 2015 - [c2]Michael Gene Dobbins, Andreas F. Holmsen, Alfredo Hubard:
Realization Spaces of Arrangements of Convex Bodies. SoCG 2015: 599-614 - [i3]Boris Aronov, Otfried Cheong, Michael Gene Dobbins, Xavier Goaoc:
The Number of Holes in the Union of Translates of a Convex Set in Three Dimensions. CoRR abs/1502.01779 (2015) - [i2]Prosenjit Bose, Jean-Lou De Carufel, Michael Gene Dobbins, Heuna Kim, Giovanni Viglietta:
The Shadows of a Cycle Cannot All Be Paths. CoRR abs/1507.02355 (2015) - [i1]Luis Barba, Otfried Cheong, Jean-Lou De Carufel, Michael Gene Dobbins, Rudolf Fleischer, Akitoshi Kawamura, Matias Korman, Yoshio Okamoto, János Pach, Yuan Tang, Takeshi Tokuyama, Sander Verdonschot, Tianhao Wang:
Weight Balancing on Boundaries and Skeletons. CoRR abs/1511.04123 (2015) - 2014
- [j1]Michael Gene Dobbins:
Realizability of Polytopes as a Low Rank Matrix Completion Problem. Discret. Comput. Geom. 51(4): 761-778 (2014) - [c1]Luis Barba, Otfried Cheong, Jean-Lou De Carufel, Michael Gene Dobbins, Rudolf Fleischer, Akitoshi Kawamura, Matias Korman, Yoshio Okamoto
Weight Balancing on Boundaries and Skeletons. SoCG 2014: 436
Coauthor Index
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