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[电气工程与系统科学] FASTFCA-AS:基于联合对角化的满秩加速 分离任意多个源的空间协方差分析 [推广有奖]

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大多数88 在职认证  发表于 2022-4-12 16:00:00 来自手机 |只看作者 |坛友微信交流群|倒序 |AI写论文

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摘要翻译:
本文提出了FastFCA-AS,它是Duong等人提出的一种鲁棒的音频源分离方法,是一种用于全秩空间协方差分析(FCA)的加速算法。[“使用满秩空间协方差模型分离欠定混响音频源”,IEEE Trans.ASLP,Vol.18,No.7,pp.1830-1840,t.2010年9月]。在传统的FCA算法中,迭代参数估计算法的每次迭代都需要在每个时频点进行矩阵求逆和矩阵乘法。这会导致大量的计算负载,从而使FCA在许多应用程序中变得不可行。为了克服这一缺点,我们采用了一种联合对角化方法,将矩阵求逆和矩阵乘法简化为对角项的求逆和乘法。这使得FastFCA-AS明显比FCA快,甚至适用于长持续时间的观测数据或计算资源受限的情况。虽然我们已经提出了对两个源的FCA的另一种加速,但所提出的FastFCA-AS适用于任意数目的源。在三个源和三个麦克风的实验中,FastFCA-AS比FCA快420倍以上,源分离性能略好。
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英文标题:
《FastFCA-AS: Joint Diagonalization Based Acceleration of Full-Rank
  Spatial Covariance Analysis for Separating Any Number of Sources》
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作者:
Nobutaka Ito and Tomohiro Nakatani
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最新提交年份:
2018
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分类信息:

一级分类:Computer Science        计算机科学
二级分类:Sound        声音
分类描述:Covers all aspects of computing with sound, and sound as an information channel. Includes models of sound, analysis and synthesis, audio user interfaces, sonification of data, computer music, and sound signal processing. Includes ACM Subject Class H.5.5, and intersects with H.1.2, H.5.1, H.5.2, I.2.7, I.5.4, I.6.3, J.5, K.4.2.
涵盖了声音计算的各个方面,以及声音作为一种信息通道。包括声音模型、分析和合成、音频用户界面、数据的可听化、计算机音乐和声音信号处理。包括ACM学科类H.5.5,并与H.1.2、H.5.1、H.5.2、I.2.7、I.5.4、I.6.3、J.5、K.4.2交叉。
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一级分类:Electrical Engineering and Systems Science        电气工程与系统科学
二级分类:Audio and Speech Processing        音频和语音处理
分类描述:Theory and methods for processing signals representing audio, speech, and language, and their applications. This includes analysis, synthesis, enhancement, transformation, classification and interpretation of such signals as well as the design, development, and evaluation of associated signal processing systems. Machine learning and pattern analysis applied to any of the above areas is also welcome.  Specific topics of interest include: auditory modeling and hearing aids; acoustic beamforming and source localization; classification of acoustic scenes; speaker separation; active noise control and echo cancellation; enhancement; de-reverberation; bioacoustics; music signals analysis, synthesis and modification; music information retrieval;  audio for multimedia and joint audio-video processing; spoken and written language modeling, segmentation, tagging, parsing, understanding, and translation; text mining; speech production, perception, and psychoacoustics; speech analysis, synthesis, and perceptual modeling and coding; robust speech recognition; speaker recognition and characterization; deep learning, online learning, and graphical models applied to speech, audio, and language signals; and implementation aspects ranging from system architecture to fast algorithms.
处理代表音频、语音和语言的信号的理论和方法及其应用。这包括分析、合成、增强、转换、分类和解释这些信号,以及相关信号处理系统的设计、开发和评估。机器学习和模式分析应用于上述任何领域也是受欢迎的。感兴趣的具体主题包括:听觉建模和助听器;声波束形成与声源定位;声场景分类;说话人分离;有源噪声控制和回声消除;增强;去混响;生物声学;音乐信号的分析、合成与修饰;音乐信息检索;多媒体音频和联合音视频处理;口语和书面语建模、切分、标注、句法分析、理解和翻译;文本挖掘;言语产生、感知和心理声学;语音分析、合成、感知建模和编码;鲁棒语音识别;说话人识别与特征描述;应用于语音、音频和语言信号的深度学习、在线学习和图形模型;以及从系统架构到快速算法的实现方面。
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英文摘要:
  Here we propose FastFCA-AS, an accelerated algorithm for Full-rank spatial Covariance Analysis (FCA), which is a robust audio source separation method proposed by Duong et al. ["Under-determined reverberant audio source separation using a full-rank spatial covariance model," IEEE Trans. ASLP, vol. 18, no. 7, pp. 1830-1840, Sept. 2010]. In the conventional FCA, matrix inversion and matrix multiplication are required at each time-frequency point in each iteration of an iterative parameter estimation algorithm. This causes a heavy computational load, thereby rendering the FCA infeasible in many applications. To overcome this drawback, we take a joint diagonalization approach, whereby matrix inversion and matrix multiplication are reduced to mere inversion and multiplication of diagonal entries. This makes the FastFCA-AS significantly faster than the FCA and even applicable to observed data of long duration or a situation with restricted computational resources. Although we have already proposed another acceleration of the FCA for two sources, the proposed FastFCA-AS is applicable to an arbitrary number of sources. In an experiment with three sources and three microphones, the FastFCA-AS was over 420 times faster than the FCA with a slightly better source separation performance.
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PDF链接:
https://arxiv.org/pdf/1805.09498
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关键词:协方差分析 fast 方差分析 协方差 FCA 空间 matrix source Covariance 乘法

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