WiMi Hologram Cloud Announces The Research Of A New Quantum Algorithm, The Holographic Quantum Linear Solver, Aiming To Provide A More Efficient And Resource-Efficient Quantum Algorithm For Solving The Quantum Linear System Problem
WiMi Hologram Cloud Announces The Research Of A New Quantum Algorithm, The Holographic Quantum Linear Solver, Aiming To Provide A More Efficient And Resource-Efficient Quantum Algorithm For Solving The Quantum Linear System Problem
WiMi Hologram Cloud Inc. (NASDAQ:WIMI) ("WiMi" or the "Company"), a leading global Hologram Augmented Reality ("AR") Technology provider, today announced the research of a new quantum algorithm—the Holographic Quantum Linear Solver (HQLS), which aims to provide a more efficient and resource-efficient quantum algorithm for solving the Quantum Linear System Problem (QLSP). This algorithm is based on a combination of Variational Quantum Algorithms (VQA) and the classical shadow framework, overcoming the hardware resource bottlenecks of traditional quantum linear solver algorithms.
全球领先的全息增强现实(“AR”)技术提供商WiMi Hologram Cloud Inc.(纳斯达克股票代码:WIMI)(“WiMi” 或 “公司”)今天宣布研究一种新的量子算法——全息量子线性求解器(HQLS),该算法旨在为解决量子线性系统问题(QLS)提供更高效、更节约资源的量子算法。该算法基于变分量子算法 (VQA) 和经典阴影框架的组合,克服了传统量子线性求解器算法的硬件资源瓶颈。
QLSP refers to the problem of solving linear systems of equations using quantum computing. Solutions to the QLSP often rely on the quantumization of classical linear algebra algorithms used in quantum computing. The most famous quantum linear system solving algorithm is the Harrow-Hassidim-Lloyd (HHL) algorithm, which accelerates the solution of linear systems through quantum superposition and interference. In theory, it can reduce the time complexity from the classical polynomial level to the logarithmic level of quantum computing. However, the HHL algorithm requires the use of large-scale controlled gate operations on quantum hardware, making it difficult to implement on existing quantum computers.
QLSP 是指使用量子计算求解线性方程组的问题。QLSP 的解决方案通常依赖于量子计算中使用的经典线性代数算法的量子化。最著名的量子线性系统求解算法是 Harrow-Hassidim-Lloyd (HHL) 算法,它通过量子叠加和干扰加速线性系统的求解。从理论上讲,它可以将时间复杂度从经典多项式级别降低到量子计算的对数水平。但是,HHL 算法需要在量子硬件上使用大规模的受控门操作,因此很难在现有的量子计算机上实现。