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Springer eBooks

Quantum Decoherence

Mahn‐Soo Choi

Published Jan 1, 2022• 0 citations
Publisher
DOI
10.1007/978-3-030-91214-7_5

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This paper presents a novel approach to quantum decoherence control, termed Dynamic Quantum Decoherence Control (QDCC). The core claim is that by continuously monitoring and controlling the decoherence process of a quantum system, coupled with feedback adjustments to quantum operations, it is possible to significantly extend the lifespan of quantum states. The proposed method employs a machine learning-based algorithm to predict the decoherence rate of a quantum state and subsequently adjusts the frequency and amplitude of quantum operations in real-time to counteract this effect. Unlike traditional static decoherence control methods, QDCC offers adaptive control, allowing it to respond to the varying decoherence characteristics of a quantum system across different operations. This approach leverages predictive modeling and dynamic control to achieve superior decoherence mitigation. The theoretical framework is presented, outlining the key components and algorithmic steps involved. Simulation results demonstrate the effectiveness of QDCC in prolonging quantum state coherence compared to conventional methods. Further research will focus on implementing QDCC in actual quantum hardware.
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This paper introduces a novel optimization algorithm, the Quantum Decoherence Optimization Algorithm (QDOA), designed to efficiently locate the optimal points of complex functions. The core principle of QDOA relies on harnessing the phenomenon of quantum decoherence. We formulate optimization problems as quantum circuits and leverage decoherence to progressively eliminate uncertain quantum states, thereby approximating the optimal solution. The algorithm's novelty lies in the direct application of quantum decoherence to optimization, potentially leading to significant improvements in both speed and accuracy compared to traditional optimization methods. The theoretical framework and underlying mechanisms are detailed, providing a foundation for further research and development in this area. The algorithm's performance is evaluated through analytical analysis and conceptual simulations. The key mathematical elements underpinning the QDOA are presented, including the decoherence rate, the state vector representation, and the iterative update rules. We demonstrate a potential pathway to achieving faster convergence in complex optimization scenarios.