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Bayesian Blind Identification of Nonlinear Distortion with Memory for Audio Applications

机译:音频应用中带有记忆的非线性失真的贝叶斯盲辨识

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Whenever an audio device introduces unwanted nonlinear distortions into the manipulated signal, finding a tractable system to approximately model and estimate such degradations can be instrumental to recover the undistorted audio. This paper approaches such blind estimation task (for which classical identification tools are unsuitable) by bringing into the Bayesian framework a Hammerstein system model: the cascade of a static memoryless nonlinearity with a memory-inducing linear filter, which has been shown to be effective in describing many real systems. By assuming the underlying clean audio signal is autoregressive in short sections, the proposed method identifies the distorting system by simulating, in a Markov-Chain Monte Carlo context, the posterior distribution of the model parameters conditioned on the distorted signal. To deal with the resulting non-standard posterior distribution, a combination of the Metropolis-Hastings (MH) algorithm and the Gibbs Sampling is adopted. MH proposals are based on the Laplace approximation of the posterior distribution thanks to its almost Gaussian shape around modes. A heuristic that forces a broad region of the parameter space to be visited on an occasional basis prevents the Markov Chain from getting stuck around local maxima. A series of experiments with artificially distorted music recordings attests the effectiveness of the proposed algorithm.
机译:每当音频设备将不想要的非线性失真引入到操纵信号中时,找到一个易于处理的系统来近似建模并估计这种劣化可能有助于恢复未失真的音频。本文通过将Hammerstein系统模型引入贝叶斯框架中来解决这种盲估计任务(经典识别工具不适合这种盲估计任务):静态无记忆非线性与记忆诱导线性滤波器的级联,已证明是有效的。描述许多真实的系统。通过假设基本干净的音频信号在短时间内是自回归的,所提出的方法通过在马尔可夫链蒙特卡洛上下文中模拟以失真信号为条件的模型参数的后验分布来识别失真系统。为了处理由此产生的非标准后验分布,采用了Metropolis-Hastings(MH)算法和Gibbs采样的组合。 MH提议基于后验分布的Laplace近似,这是由于MH围绕模态几乎呈高斯形状。强制偶尔访问较大范围参数空间的启发式方法可防止马尔可夫链陷入局部最大值。经过一系列人为失真的音乐录制的实验证明了该算法的有效性。

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