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ORCIDDonald M. Stull
Person information
- affiliation: Inria Nancy Grand Est , France
- affiliation (former): Iowa State University
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2020 – today
- 2024
[j6]Neil Lutz, Donald M. Stull:
Projection theorems using effective dimension. Inf. Comput. 297: 105137 (2024)- 2022
- [j5]Neil Lutz, Donald M. Stull:
Dimension spectra of lines. Comput. 11(2): 85-112 (2022) - [c14]Donald M. Stull:
The Dimension Spectrum Conjecture for Planar Lines. ICALP 2022: 133:1-133:20 - [c13]Donald M. Stull:
Optimal Oracles for Point-To-Set Principles. STACS 2022: 57:1-57:17 - [i11]Donald M. Stull:
Pinned Distance Sets Using Effective Dimension. CoRR abs/2207.12501 (2022) - 2021
- [j4]Xiang Huang
, Jack H. Lutz, Elvira Mayordomo, Donald M. Stull:
Asymptotic Divergences and Strong Dichotomy. IEEE Trans. Inf. Theory 67(10): 6296-6305 (2021) - [i10]Donald M. Stull:
Optimal Oracles for Point-to-Set Principles. CoRR abs/2101.11152 (2021) - [i9]Donald M. Stull:
The Dimension Spectrum Conjecture for Planar Lines. CoRR abs/2102.00134 (2021) - 2020
- [j3]Neil Lutz, Donald M. Stull:
Bounding the dimension of points on a line. Inf. Comput. 275: 104601 (2020) - [c12]Xiang Huang, Jack H. Lutz, Elvira Mayordomo, Donald M. Stull:
Asymptotic Divergences and Strong Dichotomy. STACS 2020: 51:1-51:15
2010 – 2019
- 2019
- [j2]Timothy H. McNicholl, Donald M. Stull:
The isometry degree of a computable copy of ℓ p. Comput. 8(2): 179-189 (2019) - [c11]Mathieu Hoyrup, Cristobal Rojas, Victor L. Selivanov, Donald M. Stull:
Computability on Quasi-Polish Spaces. DCFS 2019: 171-183 - [c10]Mathieu Hoyrup, Donald M. Stull:
Semicomputable Points in Euclidean Spaces. MFCS 2019: 48:1-48:13 - [i8]Xiang Huang, Jack H. Lutz, Elvira Mayordomo, Donald M. Stull:
Asymptotic Divergences and Strong Dichotomy. CoRR abs/1910.13615 (2019) - 2018
- [j1]Adam Case, Jack H. Lutz, Donald M. Stull:
Reachability problems for continuous chemical reaction networks. Nat. Comput. 17(2): 223-230 (2018) - [c9]Timothy H. McNicholl, Don M. Stull:
The Isometry Degree of a Computable Copy of 𝓁p. CiE 2018: 277-286 - [c8]Mathieu Hoyrup, Diego Nava Saucedo, Don M. Stull:
Semicomputable Geometry. ICALP 2018: 129:1-129:13 - [c7]Neil Lutz, Donald M. Stull:
Projection Theorems Using Effective Dimension. MFCS 2018: 71:1-71:15 - [c6]Donald M. Stull:
Results on the Dimension Spectra of Planar Lines. MFCS 2018: 79:1-79:15 - 2017
- [c5]Neil Lutz, Donald M. Stull:
Dimension Spectra of Lines. CiE 2017: 304-314 - [c4]Neil Lutz, Donald M. Stull:
Bounding the Dimension of Points on a Line. TAMC 2017: 425-439 - [i7]Neil Lutz, Donald M. Stull:
Dimension Spectra of Lines. CoRR abs/1701.04108 (2017) - [i6]Donald M. Stull:
Some Results on Circuit Lower Bounds and Derandomization of Arthur-Merlin Problems. CoRR abs/1701.04428 (2017) - [i5]Neil Lutz, Donald M. Stull:
Projection Theorems Using Effective Dimension. CoRR abs/1711.02124 (2017) - 2016
- [c3]Xiang Huang, Donald M. Stull:
Polynomial Space Randomness in Analysis. MFCS 2016: 86:1-86:13 - [c2]Adam Case, Jack H. Lutz, Donald M. Stull:
Reachability Problems for Continuous Chemical Reaction Networks. UCNC 2016: 1-10 - [i4]Neil Lutz, Donald M. Stull:
Bounding the Dimension of Points on a Line. CoRR abs/1612.00143 (2016) - 2015
- [i3]Adam Case, Jack H. Lutz, Donald M. Stull:
Reachability Problems for Continuous Chemical Reaction Networks. CoRR abs/1508.04125 (2015) - [i2]Xiang Huang, Donald M. Stull:
Polynomial Space Randomness in Analysis with Application to the Lebesgue Differentiation Theorem. CoRR abs/1509.08825 (2015) - [i1]Adam Case, Jack H. Lutz, Donald M. Stull:
Reachability Problems for Continuous Chemical Reaction Networks. Electron. Colloquium Comput. Complex. TR15 (2015) - 2012
- [c1]Robyn R. Lutz, Jack H. Lutz, James I. Lathrop, Titus H. Klinge, Divita Mathur, Donald M. Stull, Taylor Bergquist, Eric R. Henderson:
Requirements analysis for a product family of DNA nanodevices. RE 2012: 211-220
Coauthor Index
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