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WaveGrad: Estimating Gradients for Waveform Generation (2009.00713v2)

Published 2 Sep 2020 in eess.AS, cs.LG, cs.SD, and stat.ML

Abstract: This paper introduces WaveGrad, a conditional model for waveform generation which estimates gradients of the data density. The model is built on prior work on score matching and diffusion probabilistic models. It starts from a Gaussian white noise signal and iteratively refines the signal via a gradient-based sampler conditioned on the mel-spectrogram. WaveGrad offers a natural way to trade inference speed for sample quality by adjusting the number of refinement steps, and bridges the gap between non-autoregressive and autoregressive models in terms of audio quality. We find that it can generate high fidelity audio samples using as few as six iterations. Experiments reveal WaveGrad to generate high fidelity audio, outperforming adversarial non-autoregressive baselines and matching a strong likelihood-based autoregressive baseline using fewer sequential operations. Audio samples are available at https://wavegrad.github.io/.

An Overview of WaveGrad: Estimating Gradients for Waveform Generation

The paper under review presents WaveGrad, a conditional model for waveform generation which leverages gradient estimation of data density. It builds upon frameworks like score matching and diffusion probabilistic models. The paper investigates WaveGrad's ability to start from Gaussian white noise and iteratively refine signals using gradient-based sampling conditioned on mel-spectrograms.

Key Insights and Results

WaveGrad offers an innovative mechanism to balance inference speed against sample quality, thus bridging the gap between non-autoregressive and autoregressive models regarding audio fidelity. A notable advantage is its ability to generate high-fidelity audio samples with as few as six iterations, significantly improving upon adversarial non-autoregressive baselines and matching strong autoregressive models with fewer operations.

The model's architecture involves training a neural network to learn the Stein score function and utilizes Langevin dynamics for sampling, a strategy that has acclaim in recent image synthesis research. By refining the sampler trajectory, WaveGrad can maintain sample quality efficiently, a crucial factor for applications necessitating fast real-time inference, such as in digital voice assistants.

Technical Developments

WaveGrad employs a diffusion probabilistic model during training, enhancing the score matching framework by coupling it with a Gaussian noise schedule to support learning the gradients efficiently. It conditions on noise variance directly, which infers a continuous noise level instead of discrete indices, offering considerable flexibility.

A significant portion of the research explores optimization of noise schedules. The authors identify conditions necessary for effective schedules, facilitating a balance between model robustness and computational expediency, suggesting that a hierarchical sampling strategy improves the training and inference stages.

Implications and Future Directions

Practically, WaveGrad's efficiency and flexibility offer substantial improvements for real-time applications, especially in text-to-speech synthesis where it simplifies training processes. The model's architecture also supports decoupling vocoder training from text-to-spectrogram predictions, a simplification that may inspire further research in modular design and training of generative models.

Theoretically, the combination of diffusion probabilistic models with score matching opens avenues in generative modeling by exploiting the probabilistic nature of audio waveform synthesis, suggesting potential cross-domain applications such as in image or video generation.

WaveGrad's success in matching autoregressive models in fidelity, while being less resource-intensive, signals a paradigm shift in waveform generation practices. Future exploration may focus on further refining the model's noise schedule for diverse datasets and expanding its applicability in other generative tasks, leveraging its efficient gradient estimation for high-dimensional data synthesis.

Conclusion

WaveGrad is a compelling contribution to waveform generation, demonstrating that through strategic model conditioning and effective sampling techniques, non-autoregressive methods can not only meet but sometimes exceed the fidelity of their autoregressive counterparts. As AI continues to evolve, approaches akin to WaveGrad will likely be pivotal in developing efficient and scalable solutions for real-world generative modeling challenges.

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Authors (6)
  1. Nanxin Chen (30 papers)
  2. Yu Zhang (1400 papers)
  3. Heiga Zen (36 papers)
  4. Ron J. Weiss (30 papers)
  5. Mohammad Norouzi (81 papers)
  6. William Chan (54 papers)
Citations (708)
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