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| Κύριος συγγραφέας: | |
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| Μορφή: | Recurso digital |
| Γλώσσα: | Αγγλικά |
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Zenodo
2026
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| Θέματα: | |
| Διαθέσιμο Online: | https://doi.org/10.5281/zenodo.20100599 |
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| _version_ | 1866901918720196608 |
|---|---|
| author | Satinover, Jeffrey |
| author_facet | Satinover, Jeffrey |
| contents | <p>Protected subspaces are usually introduced to suppress noise. Here they are used as diagnostic filters for gravitational channel structure. The question is not whether a gravitationally motivated environment causes decoherence, but what error algebra it induces on a protected code and its nearby error shell. We first formulate a recoverability diagnostic for collective versus constituent-resolving channels. For the code $\C=\operatorname{span}\{\ket{01},\ket{10}\}$, collective dephasing obeys $P_\C(Z_1+Z_2)P_\C=0$, while an unmatched spin-coupled response obeys $P_\C(q_1Z_1+q_2Z_2)P_\C=(q_1-q_2)Z_L$. Thus matched response is protected and unmatched response becomes logical dephasing. We then work this out in a weak-field axial-torsion model drawn from the propagating-torsion sector of quadratic Poincare gauge gravity. Under an even-$N$ CPMG sequence, the unmatched recoverability contrast samples a torsion spectral density at a tunable control frequency. A thermal or quasi-static axial background consistent with present spin-gravity and torsion bounds appears far too small for discovery, while a narrowband nonequilibrium bath remains only a conditional enhancement window. Finally, we describe three upgrade paths: $n>3$ hybrid-code design, a model-derived two-block axial exchange term, and a bath-commutator protocol. These are routes toward stronger nonclassicality tests, not results already achieved. The uploaded PDF contains the fully typeset abstract and mathematical notation.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_20100599 |
| institution | Zenodo |
| language | eng |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Protected-Code Recoverability as a Diagnostic for Spin-Coupled Gravitational Channels Satinover, Jeffrey protected subspaces decoherence-free subspaces quantum error correction recoverability gravitational decoherence spin-torsion coupling Poincaré gauge gravity dynamical decoupling spectroscopy classical-channel gravity spin-dependent gravitational interactions <p>Protected subspaces are usually introduced to suppress noise. Here they are used as diagnostic filters for gravitational channel structure. The question is not whether a gravitationally motivated environment causes decoherence, but what error algebra it induces on a protected code and its nearby error shell. We first formulate a recoverability diagnostic for collective versus constituent-resolving channels. For the code $\C=\operatorname{span}\{\ket{01},\ket{10}\}$, collective dephasing obeys $P_\C(Z_1+Z_2)P_\C=0$, while an unmatched spin-coupled response obeys $P_\C(q_1Z_1+q_2Z_2)P_\C=(q_1-q_2)Z_L$. Thus matched response is protected and unmatched response becomes logical dephasing. We then work this out in a weak-field axial-torsion model drawn from the propagating-torsion sector of quadratic Poincare gauge gravity. Under an even-$N$ CPMG sequence, the unmatched recoverability contrast samples a torsion spectral density at a tunable control frequency. A thermal or quasi-static axial background consistent with present spin-gravity and torsion bounds appears far too small for discovery, while a narrowband nonequilibrium bath remains only a conditional enhancement window. Finally, we describe three upgrade paths: $n>3$ hybrid-code design, a model-derived two-block axial exchange term, and a bath-commutator protocol. These are routes toward stronger nonclassicality tests, not results already achieved. The uploaded PDF contains the fully typeset abstract and mathematical notation.</p> |
| title | Protected-Code Recoverability as a Diagnostic for Spin-Coupled Gravitational Channels |
| topic | protected subspaces decoherence-free subspaces quantum error correction recoverability gravitational decoherence spin-torsion coupling Poincaré gauge gravity dynamical decoupling spectroscopy classical-channel gravity spin-dependent gravitational interactions |
| url | https://doi.org/10.5281/zenodo.20100599 |