Generally, the performance of deep neural networks (DNNs) heavily depends on the quality of data representation learning. Our preliminary work has emphasized the significance of deep representation learning (DRL) in the context of speech enhancement (SE) applications. Specifically, our initial SE algorithm employed a gated recurrent unit variational autoencoder (VAE) with a Gaussian distribution to enhance the performance of certain existing SE systems. Building upon our preliminary framework, this paper introduces a novel approach for SE using deep complex convolutional recurrent networks with a VAE (DCCRN-VAE). DCCRN-VAE assumes that the latent variables of signals follow complex Gaussian distributions that are modeled by DCCRN, as these distributions can better capture the behaviors of complex signals. Additionally, we propose the application of a residual loss in DCCRN-VAE to further improve the quality of the enhanced speech. {Compared to our preliminary work, DCCRN-VAE introduces a more sophisticated DCCRN structure and probability distribution for DRL. Furthermore, in comparison to DCCRN, DCCRN-VAE employs a more advanced DRL strategy. The experimental results demonstrate that the proposed SE algorithm outperforms both our preliminary SE framework and the state-of-the-art DCCRN SE method in terms of scale-invariant signal-to-distortion ratio, speech quality, and speech intelligibility.
Qualcomm AI Research, Qualcomm Technologies, Inc.(高通技术公司高通人工智能研究院);Qualcomm AI Research, Qualcomm Technologies Netherlands B.V.(高通技术荷兰私人有限公司高通人工智能研究院);University of California San Diego(加州大学圣地亚哥分校)
Pruning-aware Loss Functions for STOI-Optimized Pruned Recurrent Autoencoders for the Compression of the Stimulation Patterns of Cochlear Implants at Zero Delay
A Speech Enhancement Method Using Fast Fourier Transform and Convolutional Autoencoder
Department of Artificial Intelligence, Tamkang University, New Taipei City 251301, Taiwan.(人工智能系,台湾桃园大学);Department of Mathematical Sciences, National Chengchi University, Taipei 116, Taiwan.(数学科学系,台湾国立成功大学)