# On the Importance of Super-Gaussian Speech Priors for Machine-Learning   Based Speech Enhancement

**Authors:** Robert Rehr, Timo Gerkmann

arXiv: 1703.05003 · 2018-01-17

## TL;DR

This paper demonstrates that super-Gaussian priors significantly improve machine-learning based speech enhancement by better reducing noise between spectral harmonics, outperforming Gaussian priors in both theoretical and experimental evaluations.

## Contribution

The paper provides theoretical and experimental evidence that super-Gaussian priors enhance MLSE-based speech enhancement methods, surpassing Gaussian priors in noise reduction performance.

## Key findings

- Super-Gaussian priors reduce noise between spectral harmonics more effectively.
- Super-Gaussian priors outperform Gaussian priors in speech enhancement tasks.
- Experimental results show significant improvements with super-Gaussian priors.

## Abstract

For enhancing noisy signals, machine-learning based single-channel speech enhancement schemes exploit prior knowledge about typical speech spectral structures. To ensure a good generalization and to meet requirements in terms of computational complexity and memory consumption, certain methods restrict themselves to learning speech spectral envelopes. We refer to these approaches as machine-learning spectral envelope (MLSE)-based approaches.   In this paper we show by means of theoretical and experimental analyses that for MLSE-based approaches, super-Gaussian priors allow for a reduction of noise between speech spectral harmonics which is not achievable using Gaussian estimators such as the Wiener filter. For the evaluation, we use a deep neural network (DNN)-based phoneme classifier and a low-rank nonnegative matrix factorization (NMF) framework as examples of MLSE-based approaches. A listening experiment and instrumental measures confirm that while super-Gaussian priors yield only moderate improvements for classic enhancement schemes, for MLSE-based approaches super-Gaussian priors clearly make an important difference and significantly outperform Gaussian priors.

## Full text

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## Figures

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## References

46 references — full list in the complete paper: https://tomesphere.com/paper/1703.05003/full.md

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Source: https://tomesphere.com/paper/1703.05003