Dimension Reduction of Chaos Fields and Quantum Computation Integration
Jincheng Zhang
Abstract
This paper explores the integration of dimension reduction techniques, specifically focusing on chaotic field theory, with quantum computation. We propose a novel framework predicated on the inherent properties of chaotic systems, leveraging quantum computation's parallel processing capabilities to accelerate the analysis of complex dynamical behavior. The core mechanism involves applying chaos-driven self-organization to quantum systems, utilizing quantum simulation tools to efficiently model and optimize quantum algorithms. The research aims to identify new quantum algorithms and provide a robust method for simulating and analyzing complex quantum systems, ultimately addressing key challenges in quantum computing.