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Denoising Likelihood Score Matching for Conditional Score-based Data Generation

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arxiv 2203.14206 v1 pith:JPOPWQLO submitted 2022-03-27 cs.LG stat.ML

classification cs.LGstat.ML
keywords scorescoresconditionalmethodsclassifierissuelikelihoodtraining
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Many existing conditional score-based data generation methods utilize Bayes' theorem to decompose the gradients of a log posterior density into a mixture of scores. These methods facilitate the training procedure of conditional score models, as a mixture of scores can be separately estimated using a score model and a classifier. However, our analysis indicates that the training objectives for the classifier in these methods may lead to a serious score mismatch issue, which corresponds to the situation that the estimated scores deviate from the true ones. Such an issue causes the samples to be misled by the deviated scores during the diffusion process, resulting in a degraded sampling quality. To resolve it, we formulate a novel training objective, called Denoising Likelihood Score Matching (DLSM) loss, for the classifier to match the gradients of the true log likelihood density. Our experimental evidence shows that the proposed method outperforms the previous methods on both Cifar-10 and Cifar-100 benchmarks noticeably in terms of several key evaluation metrics. We thus conclude that, by adopting DLSM, the conditional scores can be accurately modeled, and the effect of the score mismatch issue is alleviated.

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Cited by 3 Pith papers

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    A pathwise Zakai-equation control formulation is used to train conditional neural SDEs that amortize nonlinear filtering of partially observed stochastic dynamics.

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    Fine-tuning CogVideoX with autoregressive context management and bidirectional alignment enables a single model to perform event-based video reconstruction, prediction, and zero-shot interpolation with superior tempor...

  3. Ordering-based Causal Discovery via Generalized Score Matching

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    Discrete scores—reciprocal singleton conditionals—can identify leaf nodes and recover causal orders when child local distributions are no less random than parent ones.

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