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Exact and Approximate Quantum Independent Component Analysis for Qubit Uncoupling

机译:量子比特解耦的精确和近似量子独立分量分析

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As a tool for solving the Blind Quantum Source Separation problem introduced in our previous papers, we here propose the concept of Quantum Independent Component Analysis (QICA). Starting from quantum bits (qubits) with cylindrical-symmetry Heisenberg coupling, quantum-to-classical conversion yields an original nonlinear mixing model, which leads us to develop QICA methods dedicated to this model. Our first method consists in minimizing the mutual information of the outputs of our nonlinear separating system. It is attractive because it yields an exact solution, without any spurious points thanks to the (Q)ICA separability of the considered model. The second proposed method is a simpler approximation of the first one. It is based on a truncated expansion of differential entropy (or negentropy), derived from the Edgeworth expansion of probability density functions.
机译:作为解决先前论文中介绍的盲量子源分离问题的工具,我们在此提出量子独立分量分析(QICA)的概念。从具有圆柱对称Heisenberg耦合的量子位(qubit)开始,量子到经典转换产生了原始的非线性混合模型,这使我们开发了专用于此模型的QICA方法。我们的第一种方法是最小化非线性分离系统输出的相互信息。之所以具有吸引力,是因为所考虑的模型具有(Q)ICA可分离性,它可以提供精确的解决方案,而没有任何虚假点。提出的第二种方法是第一种方法的简单近似。它基于从概率密度函数的Edgeworth展开得出的微分熵(或负熵)的截断展开。

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