NP-Complexity Reduction via Fractal-Quantum Zeta Function Theory
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2025
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| author | ZHOU, changzheng zhou, ziqing |
| author_facet | ZHOU, changzheng zhou, ziqing |
| contents | <p> This study establishes a Fractal-Quantum Zeta Function Theory by integrat<br>ing dimensional correction of fractal spacetime with Quantum Ordinal Holographic<br> Duality (QOHD). It achieves three fundamental breakthroughs: (1) Fractal quan<br>tization reconstruction based on ordinal Hamiltonian, resolving the incompatibility<br> between fractal structures and holographic duality; (2) Dimensional collapse effect<br> that reduces NP-problem complexity from O(2n) to O(n1.02); (3) Experimental<br> verification of non-trivial zero distributions at DH = 2.726 on a 127-qubit super<br>conducting processor (error < 0.4%), confirming Re(s) = DH/4. The theory pro<br>vides a measurable quantum model for black hole entropy fluctuations and bridges<br> fractal geometry, quantum computation, and holographic principles.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_16866928 |
| institution | Zenodo |
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| publishDate | 2025 |
| publisher | Zenodo |
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| spellingShingle | NP-Complexity Reduction via Fractal-Quantum Zeta Function Theory ZHOU, changzheng zhou, ziqing Fractal Riemann Hypothesis; Quantum Holography; NP-Complexity Col lapse; Black Hole Entropy; Quantum Ordinal Embedding; AdS/CFT Duality; Topological Quantum Field Theory; Quantum Arithmetic <p> This study establishes a Fractal-Quantum Zeta Function Theory by integrat<br>ing dimensional correction of fractal spacetime with Quantum Ordinal Holographic<br> Duality (QOHD). It achieves three fundamental breakthroughs: (1) Fractal quan<br>tization reconstruction based on ordinal Hamiltonian, resolving the incompatibility<br> between fractal structures and holographic duality; (2) Dimensional collapse effect<br> that reduces NP-problem complexity from O(2n) to O(n1.02); (3) Experimental<br> verification of non-trivial zero distributions at DH = 2.726 on a 127-qubit super<br>conducting processor (error < 0.4%), confirming Re(s) = DH/4. The theory pro<br>vides a measurable quantum model for black hole entropy fluctuations and bridges<br> fractal geometry, quantum computation, and holographic principles.</p> |
| title | NP-Complexity Reduction via Fractal-Quantum Zeta Function Theory |
| topic | Fractal Riemann Hypothesis; Quantum Holography; NP-Complexity Col lapse; Black Hole Entropy; Quantum Ordinal Embedding; AdS/CFT Duality; Topological Quantum Field Theory; Quantum Arithmetic |
| url | https://doi.org/10.5281/zenodo.16866928 |