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An Altitude-Based Dissipative Quantum Model: Interpretation of Macroscopic Tunnelling and Entanglement

Tantisukarom, Chaiya

Published Dec 14, 2025• 0 citations
Publisher

Abstract

This paper presents a non-standard, conceptual framework for interpreting quantum mechanics, replacing the probabilistic wave function collapse with a deterministic, energy-exchange system. This framework utilizes distinct "altitudes" (Planck/Quantum and Einstein/Classical) separated by dynamic interfaces. The core concept is the Law of Information Coherence ($\tau$) and the Coherence Correction Factor ($\alpha$), which quantify the dissipative cost of quantum-classical transitions. The model provides novel, testable, and materialistic predictions for Macroscopic Quantum Tunnelling (MQT) and Quantum Entanglement.

DOI
10.5281/zenodo.17927017

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This paper presents a non-standard, conceptual framework for interpreting quantum mechanics, replacing the probabilistic wave function collapse with a deterministic, energy-exchange system. This framework utilizes distinct "altitudes" (Planck/Quantum and Einstein/Classical) separated by dynamic interfaces. The core concept is the Law of Information Coherence (τ\tauτ) and the Coherence Correction Factor (α\alphaα), which quantify the dissipative cost of quantum-classical transitions. The model provides novel, testable, and materialistic predictions for Macroscopic Quantum Tunnelling (MQT) and Quantum Entanglement.
Abstract: The transition from a quantum superposition to a definite classical state remains one of the foundational challenges in physics. We propose a dynamical, objective reduction model where wave function collapse is driven by the exchange and dissipation of energy (Δ�dis) between a quantum system and an observer/environment. Replacing the abstract notion of "measurement" with a physical dissipation threshold (Δ�dis⋅�collapse≥ℏ/2), we demonstrate that phase coherence decay is directly coupled to energy flux. The model is integrated with the Lindblad Master Equation and Stochastic Schrödinger Equations, incorporating Planck's quantum of action (�=ℎ�) as a discrete condition for state reduction. Numerical evaluations for an isolated electron and a C60 fullerene molecule confirm that the model naturally predicts macro-localization while preserving micro-scale quantum superposition, offering a thermodynamically consistent boundary for the quantum-classical transition.
This paper, authored by Aidan McGill in October 2024, proposes a novel reinterpretation of quantum decoherence by framing it as a physical phase transition in probability distributions. It challenges conventional interpretations, such as the Copenhagen and many-worlds theories, which rely on the concept of wave function "collapse" driven by an external observer or measurement. Key aspects of this framework include: Observer-Independent Decoherence: The model removes the necessity of an observer, proposing that classical behavior is an emergent property of quantum complexity rather than a separate reality. The Phase Transition Mechanism: Decoherence is defined as a transition in the probability distribution of a system's wave function, triggered when interactions with external systems cross a specific threshold of complexity. Information and Energy Dynamics: The shift from quantum to classical behavior is driven by informational exchanges and energy transfers between a system and its environment. Empirical Alignment: The framework is supported by real-world examples, including buckyball double-slit experiments and superconducting qubits, which demonstrate quantum effects in macroscopic systems. Consistency with the Born Rule: This reinterpretation maintains the probabilistic outcomes of standard quantum mechanics and remains fully consistent with the Born rule. By focusing on the intrinsic properties of system interactions, this work offers a unified view where quantum mechanics governs all scales, and classical reality is a byproduct of informational complexity.
The transition from a quantum superposition to a definite classical state remains one of the foundational challenges in physics. We propose a dynamical, objective reduction model where wave function collapse is driven by the exchange and dissipation of energy (∆Edis) between a quantum system and an environment/apparatus. Replacing the abstract notion of "measurement" with a physical dissipation threshold (∆Edis · τcollapse ≥ ℏ/2), we demonstrate that phase coherence decay is directly coupled to environmental energy flux. The model is integrated with the Lindblad Master Equation and Stochastic Schrödinger Equations, incorporating Planck’s quantum of action (E = hν) as a discrete condition for state reduction. Numerical evaluations for an isolated electron, a fullerene (C60) molecule, and photoelectric emission confirm that the model naturally predicts macro-localization while preserving micro-scale quantum superposition, offering a thermodynamically consistent boundary for the quantum-classical transition.
Resumen / Abstract Abstract: The transition from a quantum superposition to a definite classical state remains one of the foundational challenges in physics. We propose a dynamical, objective reduction model where wave function collapse is driven by the exchange and dissipation of energy quanta between a quantum system and an observer/environment. Replacing the abstract notion of "measurement" with a physical resolving-rate threshold, we demonstrate that phase coherence decay is directly coupled to the rate of environmentally-emitted quanta capable of resolving the system's spatial superposition. The model is integrated with the Lindblad Master Equation and Stochastic Schrödinger Equations. Numerical evaluations for an isolated electron and a fullerene molecule, validated quantitatively against published thermal decoherence data (Hackermüller et al. 2004), confirm that the corrected model naturally predicts macro-localization on timescales consistent with experiment, while preserving micro-scale quantum superposition — offering a thermodynamically consistent and empirically calibrated boundary for the quantum-classical transition.
Quantum mechanics has been remarkably successful in predicting experimental outcomes, yet foundational questions—such as the nature of wave function collapse and the mechanism of quantum entanglement—remain unresolved. Standard interpretations invoke observer-dependence, intrinsic randomness, or non-local interactions, leading to conceptual difficulties. This work proposes a unifying explanation based on a universal balance-based system framework. Within this approach, quantum systems are treated as interconnected, defect-free systems whose behavior emerges through feedback mechanisms. Wave function collapse corresponds to the enforcement of systemic balance under new constraints, while entanglement arises from globally enforced balance across spatially separated nodes. This framework preserves empirical predictions of quantum mechanics, is consistent with relativistic causality, and provides a coherent conceptual foundation that links microscopic quantum phenomena to universal system dynamics.
Quantum mechanics has been remarkably successful in predicting experimental outcomes, yet foundational questions—such as the nature of wave function collapse and the mechanism of quantum entanglement—remain unresolved. Standard interpretations invoke observer-dependence, intrinsic randomness, or non-local interactions, leading to conceptual difficulties. This work proposes a unifying explanation based on a universal balance-based system framework. Within this approach, quantum systems are treated as interconnected, defect-free systems whose behavior emerges through feedback mechanisms. Wave function collapse corresponds to the enforcement of systemic balance under new constraints, while entanglement arises from globally enforced balance across spatially separated nodes. This framework preserves empirical predictions of quantum mechanics, is consistent with relativistic causality, and provides a coherent conceptual foundation that links microscopic quantum phenomena to universal system dynamics.