Differentiable short-time Fourier transform with respect to the hop length

Maxime Leiber, Y. Marnissi, A. Barrau, M. Mohamed el Badaoui
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Abstract

In this paper, we propose a differentiable version of the short-time Fourier transform (STFT) that allows for gradient-based optimization of the hop length or the frame temporal position by making these parameters continuous. Our approach provides improved control over the temporal positioning of frames, as the continuous nature of the hop length allows for a more finely-tuned optimization. Furthermore, our contribution enables the use of optimization methods such as gradient descent, which are more computationally efficient than conventional discrete optimization methods. Our differentiable STFT can also be easily integrated into existing algorithms and neural networks. We present a simulated illustration to demonstrate the efficacy of our approach and to garner interest from the research community.
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关于跳长可微分的短时傅里叶变换
在本文中,我们提出了短时傅里叶变换(STFT)的可微分版本,该版本允许通过使这些参数连续来对跳长或帧时间位置进行基于梯度的优化。我们的方法提供了对帧时间定位的改进控制,因为跳长的连续性允许更精细的优化。此外,我们的贡献能够使用优化方法,如梯度下降,这比传统的离散优化方法更具计算效率。我们的可微STFT也可以很容易地集成到现有的算法和神经网络中。我们提出了一个模拟的例子来证明我们的方法的有效性,并引起研究界的兴趣。
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