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Zeros of Dirichlet L-functions on the critical line with the accuracy of 40000 decimal places

Deakin University
Gleb Beliakov (Aggregated by) Prof Gleb Beliakov (Aggregated by) Yuri Matiyasevich (Aggregated by)
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ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Adc&rfr_id=info%3Asid%2FANDS&rft_id=info:doi10.4225/16/5382d9a62073e&rft.title=Zeros of Dirichlet L-functions on the critical line with the accuracy of 40000 decimal places&rft.identifier=https://doi.org/10.4225/16/5382d9a62073e&rft.publisher=Deakin University&rft.description=The zeros of Dirichlet L-functions for various moduli and characters are being computed with very high accuracy on a cluster of workstations at Deakin University. This collection is growing to include more zeros (other moduli and characters).&rft.creator=Gleb Beliakov&rft.creator=Prof Gleb Beliakov&rft.creator=Yuri Matiyasevich&rft.date=2025&rft_rights=All Rights Reserved&rft_subject=Riemann zeta function&rft_subject=Durichlet L-functions&rft_subject=8th Hilbert problem&rft_subject=Riemann hypothesis&rft_subject=Numerical Analysis&rft_subject=Algebra and Number Theory&rft_subject=Real and Complex Functions (incl. Several Variables)&rft.type=dataset&rft.language=English Access the data
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The zeros of Dirichlet L-functions for various moduli and characters are being computed with very high accuracy on a cluster of workstations at Deakin University. This collection is growing to include more zeros (other moduli and characters).

Issued: 2014-01-01

Created: 2025-02-04

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8th Hilbert problem | Algebra and Number Theory | Durichlet L-functions | Numerical Analysis | Real and Complex Functions (incl. Several Variables) | Riemann hypothesis | Riemann zeta function |

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