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  • The Noncommutative Torus from Adelic Geometry: A Constructive Approach to the Riemann Hypothesis and Particle Masses
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The Noncommutative Torus from Adelic Geometry: A Constructive Approach to the Riemann Hypothesis and Particle Masses

Fuente: Zenodo
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Bibliographic Details
Main Author: Valeri Vukolov
Format: Recurso digital
Published: Zenodo 2026
Subjects:
Noncommutative geometry, adelic space, Riemann hypothesis, Dirichlet characters, theta constants, modular group, wavelet analysis, spectral geometry, fermion masses, noncommutative torus, trace formula, complex multiplication, CM point, j-invariant, prime numbers, Hilbert-Pólya operator, canonical enumeration, equivariant action, Berezin quantization, Higgs field, Standard Model, generation structure, arithmetic geometry, Birch-Swinnerton-Dyer conjecture, L-functions, gamma function, Jacobi theta functions, Meyer wavelets, unitary isomorphism, Dirac operator, spectral triple
Online Access:
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Internet

https://doi.org/10.5281/zenodo.18887058

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