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MD5: 3d014ff0e1b03019737ba160ddacc477
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Mar 4, 2024 - Bonn Mathematics
Held, Stephan, 2024, "Minimum Mean Cycle Instances", https://doi.org/10.60507/FK2/1DGUVE, bonndata, V1
This data set contains some large real-world instances of the minimum mean cycle problem. They are reported as the bonn01 to bonn09 instances in the paper: Georgiadis, L., Goldberg, A. V., Tarjan, R. E., & Werneck, R. F. "An experimental study of minimum mean cycle algorithms", i... |
Mar 4, 2024 -
Minimum Mean Cycle Instances
Plain Text - 3.8 KB -
MD5: cb88362d49622f3677adc43b03cf9f7f
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Mar 4, 2024 -
Minimum Mean Cycle Instances
TAR Archive - 642.7 MB -
MD5: 204f7799f46c32af563064ea6325a8e2
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Feb 16, 2024 - Bonn Mathematics
Ferrari, Patrik; Liu, Min, 2024, "Numerical calculation for persistence probability of Airy1 process", https://doi.org/10.60507/FK2/ANX3PQ, bonndata, V1
Via Bornemann's method (arxiv: 0804.2543), we provide a numerical calculation for persistence probability of Airy1 process. |
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MD5: a270601e46277092d9692602aa91f2e9
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MD5: 6b06078f8002227e3007bc3933bfd09b
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MD5: a2e2341a3a347194780a745ea62fbbf5
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application/vnd.wolfram.nb - 20.3 KB -
MD5: 2b2b1efffbac1b57e78c9d5ab7c427e3
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Wolfram Mathematica Code - 1.4 KB -
MD5: ef5d30b316136f9eafc40a1c0401e01e
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