Quantum Entanglement Optimization via Parameterized Adaptive Algorithms
Jincheng Zhang
Abstract
Quantum entanglement, a fundamental phenomenon in quantum mechanics, holds immense potential for revolutionizing computation. However, realizing this potential requires sophisticated optimization techniques, particularly when dealing with complex entangled states. This paper explores the application of parameterized adaptive algorithms to optimize quantum computation, focusing on the unique properties of non-symmetric entanglement. We introduce a novel approach that leverages the inherent asymmetry of entangled states to achieve performance enhancements, particularly in systems exhibiting complex non-symmetry. The core mechanism involves dynamically adjusting parameters to steer the entangled state towards optimal configurations. This research demonstrates the effectiveness of this approach through theoretical analysis and preliminary experimentation on specific quantum systems, suggesting a significant advancement over existing optimization methods.