This collection of preprints establishes a unified theoretical framework based on the core axiom that all existence arises from stable phase‑locked closed‑loop systems. From the fundamental principle of phase gradient force, the series reconstructs deterministic descriptions of quantum tunneling, fusion dynamics, quantum‑classical thermodynamics, quantum‑gravitational signatures, consciousness phase transition, and social collective steady‑state behaviors. All models eliminate non‑probabilistic assumptions, derive physical quantities from pure dynamic coupling, and propose verifiable predictions across multiple disciplines.
This collection of preprints establishes a unified theoretical framework based on the core axiom that all existence arises from stable phase‑locked closed‑loop systems. From the fundamental principle of phase gradient force, the series reconstructs deterministic descriptions of quantum tunneling, fusion dynamics, quantum‑classical thermodynamics, quantum‑gravitational signatures, consciousness phase transition, and social collective steady‑state behaviors. All models eliminate non‑probabilistic assumptions, derive physical quantities from pure dynamic coupling, and propose verifiable predictions across multiple disciplines.
This work derives ten core physical predictions from the phase‑ontology axiom system, covering quantum open‑system dynamics and gravitational quantum phenomenology. Quantum predictions address the phase‑gradient coherence relation, quantum‑classical transition threshold, spontaneous phase synchronization, entanglement robustness, superlinear weak‑coupling coherence lifetime, and continuous phase‑calibration measurement. Gravitational predictions map weak gravity gradients to phase‑driving fields, predict enhanced microgravity coherence, derive gravity‑quantum coupling scaling, and confirm gravitational phase locking of quantum ensembles. All predictions are compatible with mainstream physics, embedded in phenomenological models, and oriented to progressive experimental tests, laying a foundation for quantum‑gravity unification.
Abstract This paper takes quantum coherence as a unifying framework to establish a streamlined physical model that spans microscopic quantum phenomena, macroscopic motion, the four fundamental interactions, and conscious perception. Changes in an object’s motion state are fundamentally the transition and reconstruction of the system’s overall coherent mode. Electromagnetism, gravity, friction, contact forces, and the strong/weak interactions are all forms of coherent coupling at different scales. Macroscopic continuous motion is a sensory illusion of high-speed transitions between discrete coherent states, synthesized into a smooth temporal sequence by consciousness. Decoherence corresponds to the release of phase constraints, accompanied by energy release. From a dimensional perspective, the high-dimensional quantum coherent field is the underlying reality, and the macroscopic classical world is its low-dimensional projection after decoherence and conscious integration. Macroscopic physics is a simplified version of quantum physics, just as conventional calculus is a simplified version of its deeper mathematical foundations. This framework achieves a unified explanation of matter, force, energy, consciousness, and spacetime dimensions, with rigorous logical simplicity and self-consistency.
Physical theory remains fragmented across classical, quantum, thermodynamic, and gravitational regimes despite deep mathematical overlap. This work proposes phase coherenceas a primitive organizing principle governing physical evolution. By formalizing dynamics as extremization of a global coherence functional over admissible phase states, classicalequations of motion, unitary quantum evolution, thermodynamic irreversibility, quantumnonlocal correlations, and probabilistic structure emerge without independent postulation.Gravitation is reinterpreted as curvature of a coherence metric rather than a fundamentalforce. The framework is explicitly falsifiable and forbids objective wavefunction collapse,fundamental time asymmetry, and point-like graviton degrees of freedom.
We propose a self-consistent axiomatic framework that unifies quantum unitary evolution, thermal dissipation, and spacetime geometry based on three fundamental principles: the \emph{complex-time principle}, the \emph{information-geometry equivalence principle}, and the \emph{maximal entropy gradient principle}. Starting from these axioms, we rigorously derive three core equations: a complex-time quantum-thermal master equation, an information-induced gravitational field equation, and a unified gradient-flow dynamics that couples quantum states, thermodynamics, and curvature. From these, we further derive four key derived equations: a generalized Einstein field equation in the low-energy limit, a quantum-thermodynamic uncertainty relation, a relation between entropy production and curvature scalar, and a conservation law for quantum information current. The framework naturally recovers standard quantum mechanics, thermodynamics, and general relativity in appropriate limits, while offering new predictions about the relation between quantum entanglement and spacetime structure. All derivations are carried out in full mathematical detail, and the resulting equations are original, closed-form, and internally consistent.
Abstract: This study proposes a unified framework that integrates topological quantum field theories with statistical mechanics to provide a comprehensive understanding of quantum states and dynamics. The problem of reconciling the quantum mechanical description of microscopic systems with macroscopic statistical behavior is addressed by exploring the relationship between topological invariants and thermodynamic properties in quantum systems. The methodology involves the development of a mathematical model that combines the abstract principles of topological quantum field theory with the probabilistic approaches of statistical mechanics, utilizing tensor calculus and advanced mathematical physics tools. Key results indicate that the proposed framework offers new insights into quantum phase transitions, critical phenomena, and the thermodynamic behavior of quantum systems, especially in systems exhibiting topological phases. The framework is further evaluated through a series of theoretical simulations, demonstrating its applicability to quantum information science, condensed matter physics, and quantum technology applications. The implications of this research are significant, providing a foundation for the development of new quantum technologies, such as quantum computing and quantum materials, and contributing to a deeper understanding of the connections between topological properties and statistical mechanics in quantum systems. Keywords: Topological Quantum Field Theory, Statistical Mechanics, Quantum States, Quantum Dynamics, Phase Transitions, Critical Phenomena, Quantum Computing, Quantum Materials, Thermodynamics, Topological Phases, Quantum Information Science.
This work presents a rigorous mathematical framework for phase dynamics in configuration space. All physical dynamics are derived from a smooth phase field Φ without assuming forces, particles, or fundamental time. The framework introduces the Euler–Phase equation, derives the unique quantum potential, and recovers classical mechanics in the limit κ → 0. It includes explicit mappings to Hamilton–Jacobi and Madelung formulations, gauge symmetry analysis, circulation quantization, and a comparison of Phase Dynamics with classical and quantum mechanics. This unified approach generalizes both CM and QM, allowing topologically nontrivial and multi-valued phase structures.