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Complex Correntropy Induced Metric Applied to Compressive Sensing with Complex-Valued Data

机译:复数熵诱导度量应用于复数值数据的压缩感知

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The correntropy induced metric (CIM) is a well-defined metric induced by the correntropy function and has been applied to different problems in signal processing and machine learning, but CIM was limited to the case of real-valued data. This paper extends the CIM to the case of complex- valued data, denoted by Complex Correntropy Induced Metric (CCIM). The new metric preserves the well known benefits of extracting high order statistical information from correntropy, but now dealing with complex-valued data. As an example, the paper shows the CCIM applied in the approximation of ℓ0-minimization in the reconstruction of complex-valued sparse signals in a compressive sensing problem formulation. A mathematical proof is presented as well as simulation results that indicate the viability of the proposed new metric.
机译:正文诱导的指标(CIM)是由正文函数引起的明确定义的度量,并且已应用于信号处理和机器学习中的不同问题,但CIM仅限于实值数据的情况。本文将CIM扩展到复合数据的情况,由复杂的正管诱导度量(CCIM)表示。新的度量标准保留了从控制权中提取高阶统计信息的众所周知的效益,但现在处理复杂的数据。作为一个例子,本文显示了CCIM应用于近的ℓ 0 - 在压缩传感问题配方中重建复合值稀疏信号的澄清。提出了一种数学证据以及仿真结果,表明所提出的新度量的可行性。

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