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Dynamic Topology Quantum State Optimization

Jincheng Zhang

Published Sep 1, 2026• 0 citations
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Abstract

This paper explores the application of dynamic topology quantum state optimization to enhance the stability of quantum states. Traditional quantum state optimization methods often rely on static approaches, which can be susceptible to noise and instability. We propose a novel algorithm that dynamically adjusts the quantum state's parameters based on a defined topological structure, resulting in improved robustness. This approach leverages the inherent properties of topological quantum systems to achieve stable and controllable quantum states. The core mechanism involves the iterative refinement of the state through a carefully designed topology, mitigating the effects of environmental perturbations. This work offers a promising path towards more reliable and adaptable quantum control.

DOI
10.5281/zenodo.22220737

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This paper explores the application of dynamic quantum topology optimization to enhance the design of quantum systems, particularly focusing on the optimization of quantum crystals and circuits. Traditional approaches to topology optimization rely on manual parameter adjustments, limiting flexibility and potentially hindering the discovery of novel solutions. We introduce a novel algorithm that dynamically adjusts the quantum topology structure during the optimization process, enabling a more intuitive and powerful approach to finding optimal configurations. The core mechanism involves iteratively refining the quantum topology through a feedback loop, leveraging the inherent properties of quantum systems to guide the optimization toward desired outcomes. This approach promises significant improvements in the design of complex quantum devices and circuits.
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Quantum topology, a novel framework for manipulating quantum states, offers unprecedented opportunities for algorithm design and optimization. This paper presents a self-adaptive quantum topology dynamic optimization algorithm, leveraging the inherent properties of quantum topology to dynamically adjust quantum circuit topologies and enhance algorithm performance. We demonstrate the algorithm's efficacy through a series of rigorous analyses and simulations, showcasing significant improvements in key performance metrics compared to traditional optimization techniques. The core mechanism centers around the continuous exploration and refinement of quantum topology through iterative adjustments, effectively circumventing the limitations of static optimization strategies. This approach provides a promising pathway toward the development of robust and highly adaptable quantum algorithms.
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