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Based on Quantum State Reorganization for Computation

Jincheng Zhang

Published Aug 31, 2026• 0 citations
Publisher

Abstract

This paper introduces a novel computational model predicated on quantum state reorganization. The core idea centers around leveraging the inherent transformational properties of quantum states to achieve efficient computation. We present a detailed algorithmic design capable of precisely controlling the manipulation of quantum states through reorganization, ultimately enabling the execution of specified computational tasks. This approach represents a nascent quantum computing paradigm with substantial potential. The model aims to overcome limitations inherent in traditional quantum algorithms by offering a fundamentally different method for problem-solving. We explore the mathematical underpinnings of the proposed system, focusing on state vector representations, unitary transformations, and the principles of quantum state rearrangement. This work lays the groundwork for future research into this promising area, aiming for scalability and practical applications.

DOI
10.5281/zenodo.22194533

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This paper introduces a novel computing model predicated on the principles of quantum thermodynamics. The core idea is to harness quantum phenomena, specifically quantum fluctuations and phase transitions, to achieve efficient computation. Traditional computing relies on classical bits representing 0 or 1, while this model leverages quantum states to encode and manipulate information. We propose a framework where computational operations are driven by thermodynamic processes governed by quantum statistical mechanics. The model aims to overcome limitations inherent in classical computation, potentially offering advantages in specific problem domains. This work lays the foundation for a new paradigm in computing, exploring the intersection of quantum mechanics and thermodynamics. The key elements of the model are outlined, including the mapping of thermodynamic variables to quantum states and the formulation of computational operations as controlled quantum transitions. Further research is needed to fully realize the potential of this approach and to explore its scalability and applicability to real-world problems.
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