Contribution of Non Integer Integro-Differential Operators (NIDO) to the geometrical understanding of Riemann's conjecture-(II)

Advances in fractional analysis suggest a new way for the physics understanding of Riemann's conjecture. It asserts that, if s is a complex number, the non trivial zeros of zeta function in the gap [0,1], is characterized by . This conjecture can be understood as a consequence of 1/2-order fractional differential characteristics of automorph dynamics upon opened punctuated torus with an angle at infinity equal to . This physical interpretation suggests new opportunities for revisiting the cryptographic methodologies.

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Source https://hal.science/hal-00069527
Author Le Méhauté, Alain, El Kaabouchi, Abdelaziz, Nivanen, Laurent
Maintainer CCSD
Last Updated May 19, 2026, 17:11 (UTC)
Created May 19, 2026, 17:11 (UTC)
Identifier hal-00069527
Language en
Rights https://about.hal.science/hal-authorisation-v1/
contributor Institut Supérieur des Mécaniques et Matériaux Avancés (ISMANS CESI)
creator Le Méhauté, Alain
date 2006-05-18T00:00:00
harvest_object_id 1875e51c-e58c-4004-8a11-1b1df596f5e4
harvest_source_id 3374d638-d20b-4672-ba96-a23232d55657
harvest_source_title test moissonnage SELUNE
metadata_modified 2024-04-16T00:00:00
relation info:eu-repo/semantics/altIdentifier/arxiv/math.GT/0605504
set_spec type:UNDEFINED