GCA-3D adapts 3D generators to text or one-shot image domains without dataset synthesis, using depth-aware score distillation and hierarchical spatial consistency losses.
HyperDomainNet: Universal Domain Adaptation for Generative Adversarial Networks
1 Pith paper cite this work. Polarity classification is still indexing.
abstract
Domain adaptation framework of GANs has achieved great progress in recent years as a main successful approach of training contemporary GANs in the case of very limited training data. In this work, we significantly improve this framework by proposing an extremely compact parameter space for fine-tuning the generator. We introduce a novel domain-modulation technique that allows to optimize only 6 thousand-dimensional vector instead of 30 million weights of StyleGAN2 to adapt to a target domain. We apply this parameterization to the state-of-art domain adaptation methods and show that it has almost the same expressiveness as the full parameter space. Additionally, we propose a new regularization loss that considerably enhances the diversity of the fine-tuned generator. Inspired by the reduction in the size of the optimizing parameter space we consider the problem of multi-domain adaptation of GANs, i.e. setting when the same model can adapt to several domains depending on the input query. We propose the HyperDomainNet that is a hypernetwork that predicts our parameterization given the target domain. We empirically confirm that it can successfully learn a number of domains at once and may even generalize to unseen domains. Source code can be found at https://github.com/MACderRu/HyperDomainNet
citation-role summary
citation-polarity summary
fields
cs.CV 1years
2024 1verdicts
CONDITIONAL 1roles
background 1polarities
support 1representative citing papers
citing papers explorer
-
GCA-3D: Towards Generalized and Consistent Domain Adaptation of 3D Generators
GCA-3D adapts 3D generators to text or one-shot image domains without dataset synthesis, using depth-aware score distillation and hierarchical spatial consistency losses.