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| Format: | Recurso digital |
| Sprache: | Englisch |
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2026
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| Online-Zugang: | https://doi.org/10.5281/zenodo.19976626 |
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| _version_ | 1866901334807019520 |
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| author | Gluvić, Luka |
| author_facet | Gluvić, Luka |
| contents | <p>This archive contains the paper:</p> <p>Phase-5b: A Frozen Carrier-Spinor Regime Law for Dissociative Galaxy-Cluster Collisions</p> <p>The paper develops and tests a frozen carrier-spinor regime law for dissociative galaxy-cluster collisions within Phase-5 global closure geometry. The central empirical claim is that externally defined carrier geometry admits the test, while the frozen closure-gradient operator selects the collision regime.</p> <p>The construction uses a six-sector carrier-exchange geometry, fixing the protected carrier aperture by R = D_carrier / 6. The response operator is derived from closure-gradient transport and applied to Chandra soft-band X-ray data through an image-normalized closure-gradient proxy. The protected transverse core-width eta_perp is computed before classification and is not fitted to the final regime label.</p> <p>The primary empirical atlas tests the frozen law on A2146, A520, A2744, El Gordo, A2029, and ZwCl0008. These systems cover the practical regime map:</p> <p>NO_DISSOCIATIVE_REGIME<br>BALANCED_PHASE_LOCK_CANDIDATE<br>ONE_SIDED_PHASE_STRAIN<br>ANTI_PHASE_MIXED<br>ANTI_PHASE_MIXED_WITH_CORE_LOCK<br>COMPLEX_MULTI_STRUCTURE_STRESS<br>TRANSITIONAL_DOUBLE_RELIC_STRESS</p> <p>Across the primary dissociative systems, the protected width remains stable at approximately eta_perp = 0.081 to 0.085.</p> <p>The archive includes two supplementary ZIP packages.</p> <p>GEOM_PHASE5B_ALL_CERTIFICATES_MASTER.zip contains the primary empirical certificate package, including summary files, regime-map tables, object-level certificate products, robustness audits, null audits, and supporting diagnostic outputs.</p> <p>SECONDARY_ATLAS_FINAL__20260502_043400.zip contains the secondary Chandra atlas used in Appendix C. It includes additional relaxed controls, external-axis replication tests, null-stress audits, smoothing audits, leave-one-out checks where applicable, and secondary object summaries.</p> <p>The secondary atlas is not used to define or tune the law. It is included as an additional replication and robustness package.</p> <p>All empirical classifications follow the fixed rule:</p> <p>external carrier geometry first;<br>frozen regime operator second.</p> <p>Artificial axes, X-ray-selected axes, and post-result visual choices are treated only as null or stress diagnostics, not as final carrier certificates.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19976626 |
| institution | Zenodo |
| language | eng |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Phase-5b: A Frozen Carrier-Spinor Regime Law for Dissociative Galaxy-Cluster Collisions Gluvić, Luka carrier-spinor closure dissociative galaxy clusters galaxy-cluster collisions Chandra X-ray Observatory weak lensing intracluster medium collisionless carrier sector closure-gradient operator regime law anti-phase mixed response core-lock candidate relaxed null control secondary replication atlas A2146 A520 A2744 El Gordo A2029 ZwCl0008 Bullet Cluster CIZA2242 A115 A1795 ZWCL1856 protected geometry global closure <p>This archive contains the paper:</p> <p>Phase-5b: A Frozen Carrier-Spinor Regime Law for Dissociative Galaxy-Cluster Collisions</p> <p>The paper develops and tests a frozen carrier-spinor regime law for dissociative galaxy-cluster collisions within Phase-5 global closure geometry. The central empirical claim is that externally defined carrier geometry admits the test, while the frozen closure-gradient operator selects the collision regime.</p> <p>The construction uses a six-sector carrier-exchange geometry, fixing the protected carrier aperture by R = D_carrier / 6. The response operator is derived from closure-gradient transport and applied to Chandra soft-band X-ray data through an image-normalized closure-gradient proxy. The protected transverse core-width eta_perp is computed before classification and is not fitted to the final regime label.</p> <p>The primary empirical atlas tests the frozen law on A2146, A520, A2744, El Gordo, A2029, and ZwCl0008. These systems cover the practical regime map:</p> <p>NO_DISSOCIATIVE_REGIME<br>BALANCED_PHASE_LOCK_CANDIDATE<br>ONE_SIDED_PHASE_STRAIN<br>ANTI_PHASE_MIXED<br>ANTI_PHASE_MIXED_WITH_CORE_LOCK<br>COMPLEX_MULTI_STRUCTURE_STRESS<br>TRANSITIONAL_DOUBLE_RELIC_STRESS</p> <p>Across the primary dissociative systems, the protected width remains stable at approximately eta_perp = 0.081 to 0.085.</p> <p>The archive includes two supplementary ZIP packages.</p> <p>GEOM_PHASE5B_ALL_CERTIFICATES_MASTER.zip contains the primary empirical certificate package, including summary files, regime-map tables, object-level certificate products, robustness audits, null audits, and supporting diagnostic outputs.</p> <p>SECONDARY_ATLAS_FINAL__20260502_043400.zip contains the secondary Chandra atlas used in Appendix C. It includes additional relaxed controls, external-axis replication tests, null-stress audits, smoothing audits, leave-one-out checks where applicable, and secondary object summaries.</p> <p>The secondary atlas is not used to define or tune the law. It is included as an additional replication and robustness package.</p> <p>All empirical classifications follow the fixed rule:</p> <p>external carrier geometry first;<br>frozen regime operator second.</p> <p>Artificial axes, X-ray-selected axes, and post-result visual choices are treated only as null or stress diagnostics, not as final carrier certificates.</p> |
| title | Phase-5b: A Frozen Carrier-Spinor Regime Law for Dissociative Galaxy-Cluster Collisions |
| topic | carrier-spinor closure dissociative galaxy clusters galaxy-cluster collisions Chandra X-ray Observatory weak lensing intracluster medium collisionless carrier sector closure-gradient operator regime law anti-phase mixed response core-lock candidate relaxed null control secondary replication atlas A2146 A520 A2744 El Gordo A2029 ZwCl0008 Bullet Cluster CIZA2242 A115 A1795 ZWCL1856 protected geometry global closure |
| url | https://doi.org/10.5281/zenodo.19976626 |