| rxiVerse > Condensed Matter |
|
 |
| rxiVerse > Condensed Matter |
|
|
Previous months:
2026 - 2601(1) - 2603(1) - 2606(1)
Any replacements are listed farther down
[3] rxiVerse:2606.0084 [pdf] submitted on 2026-06-28 09:16:51
Authors: Zhaole Sun
Comments: 20 Pages.
AbstractSince the discovery of superconductivity in 1911, its microscopic mechanism has remained a central challenge in condensed matter physics. The classical BCS theory, which uses lattice phonons as mediators to establish a Cooper pair model of two electrons, can explain the basic properties of low-temperature metallic superconductivity but faces several inherent limitations: phonon coupling is only a short-range interaction, unable to resolve the cross-scale contradiction of long-range synchronous coupling among a large number of electrons, and struggles to counteract the Coulomb repulsion between electrons. This theory fails to explain experimental phenomena such as pre-paired pseudogaps and non-monotonic changes in critical temperature under magnetic fields, while also being incompatible with novel systems like high-temperature and two-dimensional flat-band superconductivity.This paper cites the 8-shaped electromagnetic standing wave + intrinsic drift electron structure model [1], proposing the electron magnetic chain microscopic conductive structure: under an external field, the intrinsic drift within electrons is suppressed, causing their inherent 8-shaped magnetic moment and magnetic coupling effects to manifest. Through the continuous chain-like connection enabled by the 8-shaped magnetic moment attraction, without fixed limitations on the number of paired electrons, a long-range ordered arrangement forms conductive pathways. This model can uniformly cover conventional and high-temperature superconducting phenomena, systematically resolving all existing internal contradictions in BCS theory, and provides a quantifiable theoretical basis for the structural design of new high-temperature and even room-temperature superconducting materials.KeywordsSuperconductivity; 8-shaped magnetic moment electron magnetic chain; BCS Cooper pairs; electron intrinsic drift; origin of Cooper pairs; dense electron array;condensed matter
Category: Condensed Matter
[2] rxiVerse:2603.0107 [pdf] submitted on 2026-03-31 14:57:57
Authors: Ingre Zangirolami
Comments: 1 Page. File lingua italiano
This paper presents the Law of Electrica Condensation (C) defining matter as a transient state of the Universal Electrical Constant (Ek). We propose that the Higgs Field acts as the primary mechanism of condensation. The research identifies the Gas phase as the primary dimensional transition (D4), observed as a "Quasi-Perfect Fluid" with Anisotropic Flow. The cyclical nature of this process is examined through Toponium, establishing the speed of liaht (c) as the mathematical limit of the 9-dimensional system under the transformational operator (ot).
Category: Condensed Matter
[1] rxiVerse:2601.0036 [pdf] submitted on 2026-01-14 21:24:31
Authors: Johan Guendouz
Comments: 5 Pages.
We propose a conceptual bridge between (i) an effective inertial dimension D ≃ 4.5 (a central phenomenological ingredient of the CINAPCE framework), (ii) the onset of superconductivity as a macroscopic coherence transition, and (iii) the unattainability of absolute zero. The goal is not to replace BCS/London/Ginzburg—Landau theory, but to provide a geometric interpretation of vanishing dissipation"as a local regime where inertial relaxation channels of the vacuum are suppressed. We define a minimal effective field description in which a tension" field T and an "inertial coherence" order parameter Ψ co-evolve, generating a phase boundary that mimics a superconducting critical temperature Tc. We derive qualitative predictions: (1) superconducting response corresponds to a region where the effectiveinertial dimension is driven toward a critical value D → 4.5, (2) the Meissner state emerges as expulsion of curvature/tension gradients, and (3) the absolute-zero limit corresponds to a residual geometric ground activity consistent with zero-point fluctuations.
Category: Condensed Matter
None