Keynote: Prof. Chin-Hui Lee

"From Classical Universal Approximation to Deep Regression in Machine Learning"

Date: May 10, 2023 (星期三)

Time: 1:20-3:10 PM

Place: 陽明交通大學/光復校區/電子與資訊研究中心國際會議廳

Address: 新竹市大學路1001號,電子與資訊研究大樓1樓

Title: From Classical Universal Approximation to Deep Regression in Machine Learning

Abstract:

Recently there arise plenty of algorithms supporting artificial intelligence (AI) based applications. However, most of them are simply reporting experimental results without theoretical analyses. In this talk, we attempt to interpret deep regression, a new approach to solving classical signal processing problems leveraging upon machine learning and big data paradigms. Based on Komogorov’s Representation Theorem (1957), a multivariate scalar function can be expressed exactly as a superposition of a finite number of outer functions with another linear combination of inner functions embedded within. Cybenko (1989) developed a universal approximation theorem showing such a scalar function can be approximated by a superposition of sigmoid functions, inspiring a new wave of neural network algorithms. Barron (1993) later proved that the error in approximation can be tightly bounded and related to the representation power in learning theory. In order to make the mapping learnable and computable for some practical applications, we cast the classical function approximation problems into a nonlinear regression setting using deep neural networks (DNNs) as mapping functions, such that the DNN parameters can be estimated with deep learning and big data configurations for machine learning. In this talk, we first develop four new theorems to generalize the universal approximation theorems from sigmoid to DNNs and from vector-to-scalar to vector-to-vector regression. We also show that the generalization loss or regression error in machine learning can be decomposed into three terms, approximation, estimation and optimization errors, such that each of them can be tightly bounded, separately.

 

Many classical speech processing problems, such as enhancement, source separation and dereverberation, can be formulated as finding mapping functions to transform input to output spectra. Our developed theorems also provide some guidelines for parameter and architecture selections in DNN designs. In a series of experiments for high-dimensional nonlinear regression, we validate our theory in terms of representation and generalization powers in machine learning for speech spectrum mapping. As a result, DNN-transformed speech usually exhibits a good quality and a clear intelligibility under adverse acoustic conditions. Finally, our proposed deep regression framework was also tested on recent challenging tasks in CHiME-2, CHiME-4, CHiME-5, CHiME-6, REVERB and DIHARD III. Based on the top quality achieved in microphone-array based enhancement, separation and dereverberation, our teams scored the lowest error rates in almost all the above-mentioned open evaluation scenarios.

Speaker: Chin-Hui Lee, School of ECE, Georgia Tech

Chin-Hui Lee is a professor at School of Electrical and Computer Engineering, Georgia Institute of Technology. Before joining academia in 2001, he had accumulated 20 years of industrial experience ending in Bell Laboratories, Murray Hill, as the Director of the Dialogue Systems Research Department. Dr. Lee is a Fellow of the IEEE and a Fellow of ISCA. He has published over 550 papers and 30 patents, with more than 55,000 citations and an h-index of 80 on Google Scholar. He received numerous awards, including the Bell Labs President's Gold Award in 1998. He won the SPS's 2006 Technical Achievement Award for “Exceptional Contributions to the Field of Automatic Speech Recognition''. In 2012 he gave an ICASSP plenary talk on the future of automatic speech recognition. In the same year he was awarded the ISCA Medal in Scientific Achievement for “pioneering and seminal contributions to the principles and practice of automatic speech and speaker recognition''. His two pioneering papers on deep regression accumulated over 2000 citations and won a Best Paper Award from IEEE Signal Processing Society in 2019.

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