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Geometric Electric Dipole Moments and CP Violation in the MMA–DMF Framework
Paulo Jorge Adriano
Posted: 26 December 2025
Numerical Validation of the Discrete Extramental Clock Law: Hierarchical Emergence of Objective Time from Ordinal Conjunctions in Chaotic Systems
Johel Padilla
Posted: 26 December 2025
Coherence Thermodynamics: Structure from Contradiction
Jordan Barton
This paper advances Coherence Thermodynamics for understanding systems composed purely of information and coherence. It derives five laws of coherence thermodynamics and applies them to two case studies. Three canonical modes of coherent informational systems are developed: Standing State, Computation Crucible, and Holographic Projection. Each mode has its own dynamics and natural units, with thermodynamic coherence defined as the reciprocal of the entropy–temperature product. Within this theory, reasoning is proposed to emerge as an ordered, work‑performing process that locally resists entropy and generates coherent structure across universal features.
This paper advances Coherence Thermodynamics for understanding systems composed purely of information and coherence. It derives five laws of coherence thermodynamics and applies them to two case studies. Three canonical modes of coherent informational systems are developed: Standing State, Computation Crucible, and Holographic Projection. Each mode has its own dynamics and natural units, with thermodynamic coherence defined as the reciprocal of the entropy–temperature product. Within this theory, reasoning is proposed to emerge as an ordered, work‑performing process that locally resists entropy and generates coherent structure across universal features.
Posted: 26 December 2025
Astronaut Selection: Implications for the New Era of Spaceflight
Simon Evetts
,Beth Healey
,Tessa Morris-Paterson
,Vladimir Pletser
Posted: 26 December 2025
Quantum Statistics of Indistinguishable Particles (Series III)
Jian-Hua Wang
Posted: 26 December 2025
The Critical Hypersurface as a Geometric Origin of Nonsingular Cosmic Expansion
Vladlen Shvedov
Posted: 26 December 2025
On the Unitarity of the Stueckelberg Wave Equation and Measurement as Bayesian Update from Maximum Entropy Prior Distribution
Jussi Lindgren
Posted: 26 December 2025
Anomalies in the Energy Spectrum of Cosmic Ray Nuclei in Spacecraft Orbits
Grichshenko Valentina
,Alibi Baden
,Asemkhan Mukushev
,Aigerim Kalybekova
,Marat Nurtas
Posted: 26 December 2025
QICT Defense Note: Why Experiments Highlight 470 GeV (and Other Scales) Reconciling Collider “Heavy Scales” with the QICT Golden-Relation Structural Band at 58.1 GeV
Mohamed Sacha
Posted: 26 December 2025
Causal Lorentzian Theory (CLT) Applied to Planck-Scale Black Holes and Micro-Scale Quantum Correlations
Azzam AlMosallami
Posted: 26 December 2025
The Geometric Proca Field in Gauge-Invariant Weyl Theory
Mauro Duarte
,Thais Sanomiya
,Fábio Dahia
,Carlos Romero
Posted: 26 December 2025
From Deterministic Counterspace to Stochastic Shadow: Deriving the Born Rule as a Projection Invariant in TCGS-SEQUENTION
Henry Arellano-Peña
Posted: 26 December 2025
Causal Emergence in Quantum Systems: A First-Principles Simulation of the Double-Slit Experiment
Yueshui Lin
Posted: 26 December 2025
Entropic Resonance Principle: A Unified Informational Framework for Persistence
Mohamed Khorwat
Posted: 26 December 2025
Why Non-Linear Source Geometry Does Not Imply Superluminal Signaling: A TCGS-SEQUENTION Response to Gisin-Polchinski
Henry Arellano-Peña
Posted: 26 December 2025
The Kuznetsov Tensor as a Foundation of the Electric Double Layer Theory at the Metal–Electrolyte Interface
Vyacheslav Kuznetsov
This paper presents a generalized theoretical framework for describing the electric double layer (EDL) at the metal–electrolyte interface based on the introduction of the Kuznetsov tensor. In contrast to classical EDL models, which rely on a scalar electrostatic potential and assume integer ionic charges, the proposed approach accounts for the tensorial nature of interactions arising from specific ion adsorption and partial charge transfer between ions and the metal surface. The Kuznetsov tensor is formulated as a generalized interfacial field tensor that incorporates contributions from energy and momentum transport, charge density, adsorption effects, and entropy fluxes. It is shown that the equilibrium state of the electric double layer corresponds to the condition of vanishing divergence of the Kuznetsov tensor, allowing the EDL to be interpreted as a stationary tensor field rather than a simple superposition of compact and diffuse layers. Within this formalism, fractional effective ionic charges, ion competition in multicomponent electrolytes, and the influence of the chemical nature of the electrode surface are naturally captured. It is demonstrated that classical Poisson–Nernst–Planck equations and Stern-type models can be recovered as limiting cases of the tensor description under appropriate simplifying assumptions. The proposed theory provides a unified mathematical foundation for multiscale modeling of electrochemical interfaces and offers a consistent framework for analyzing charge storage, capacitance, and interfacial phenomena in batteries, supercapacitors, and electrocatalytic systems.
This paper presents a generalized theoretical framework for describing the electric double layer (EDL) at the metal–electrolyte interface based on the introduction of the Kuznetsov tensor. In contrast to classical EDL models, which rely on a scalar electrostatic potential and assume integer ionic charges, the proposed approach accounts for the tensorial nature of interactions arising from specific ion adsorption and partial charge transfer between ions and the metal surface. The Kuznetsov tensor is formulated as a generalized interfacial field tensor that incorporates contributions from energy and momentum transport, charge density, adsorption effects, and entropy fluxes. It is shown that the equilibrium state of the electric double layer corresponds to the condition of vanishing divergence of the Kuznetsov tensor, allowing the EDL to be interpreted as a stationary tensor field rather than a simple superposition of compact and diffuse layers. Within this formalism, fractional effective ionic charges, ion competition in multicomponent electrolytes, and the influence of the chemical nature of the electrode surface are naturally captured. It is demonstrated that classical Poisson–Nernst–Planck equations and Stern-type models can be recovered as limiting cases of the tensor description under appropriate simplifying assumptions. The proposed theory provides a unified mathematical foundation for multiscale modeling of electrochemical interfaces and offers a consistent framework for analyzing charge storage, capacitance, and interfacial phenomena in batteries, supercapacitors, and electrocatalytic systems.
Posted: 26 December 2025
Quantum Relativity (Electron Ripple)
Ahmed Mohamed Ismail
,Samira Ezzat Mohamed
Posted: 25 December 2025
The Clausius-Mossotti Factor in Dielectrophoresis: A Critical Appraisal of Its Proposed Role as an ‘Electrophysiology Rosetta Stone’
Ronald Pethig
Posted: 25 December 2025
Ultra-Compact and High Performance Three-Way Optical Power Splitter
Irem O. ALP
,Bilgehan B. ONER
Posted: 25 December 2025
Interpretation of New Particle Phenomena in Collider Experiments: Based on the "Elementary Particles-Fragments-Composite Particles" Framework of the Great Tao Model
Jiqing Zeng
Posted: 25 December 2025
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