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MOTIVIC DECOMPOSITION AND THE HODGE CONJECTURE: A PROOF VIA K3 SURFACES AND LOGICAL CALABI-YAU MANIFOLDS
MOTIVIC DECOMPOSITION AND THE HODGE CONJECTURE: A PROOF VIA K3 SURFACES AND LOGICAL CALABI-YAU MANIFOLDS
Fuente:
Zenodo
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Bibliographic Details
Main Author:
Valeri Vukolov
Format:
Recurso digital
Published:
Zenodo
2026
Subjects:
Hodge Conjecture, Motivic Decomposition, K3 Surfaces, Calabi-Yau Manifolds, Logical Imaginary Unit, BPS Solitons, Minimal Model Program, Chow Motives, Algebraic Cycles, Torsion, Gauge Fields, Yang-Mills Equations, Instantons, Monopoles, Elliptic Curves, Noncommutative Geometry, Göttingen Circle, Millennium Prize Problems, Shioda's Theorem, Twisted Product, Group Actions, Projective Varieties, Hodge Classes, Lefschetz Theorem, Bogomol'nyi Equations, Harmonic Forms, Chern Classes, Moduli Spaces, String Theory, Quantum Geometry
Online Access:
Acceder al recurso
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https://doi.org/10.5281/zenodo.18987554
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