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Sequential Function-Space Variational Inference via Gaussian Mixture Approximation

10 March 2025
Menghao Waiyan William Zhu
Pengcheng Hao
E. Kuruoglu
    BDL
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Abstract

Continual learning is learning from a sequence of tasks with the aim of learning new tasks without forgetting old tasks. Sequential function-space variational inference (SFSVI) is a continual learning method based on variational inference which uses a Gaussian variational distribution to approximate the distribution of the outputs of a finite number of selected inducing points. Since the posterior distribution of a neural network is multi-modal, a Gaussian distribution could only match one mode of the posterior distribution, and a Gaussian mixture distribution could be used to better approximate the posterior distribution. We propose an SFSVI method which uses a Gaussian mixture variational distribution. We also compare different types of variational inference methods with and without a fixed pre-trained feature extractor. We find that in terms of final average accuracy, Gaussian mixture methods perform better than Gaussian methods and likelihood-focused methods perform better than prior-focused methods.

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@article{zhu2025_2503.07114,
  title={ Sequential Function-Space Variational Inference via Gaussian Mixture Approximation },
  author={ Menghao Waiyan William Zhu and Pengcheng Hao and Ercan Engin Kuruoğlu },
  journal={arXiv preprint arXiv:2503.07114},
  year={ 2025 }
}
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