Weight Space Representation Learning via Neural Field Adaptation
Abstract
Multiplicative low-rank adaptation (LoRA) weights serve as effective representations in neural fields, enabling high-quality generation when combined with latent diffusion models.
We investigate the potential of weights to serve as effective representations, focusing on neural fields. Our key insight is that constraining the optimization space through a pre-trained base model and low-rank adaptation (LoRA) can induce structure in weight space. Across reconstruction, generation, and analysis tasks on 2D and 3D data, we find that multiplicative LoRA weights achieve high representation quality while exhibiting distinctiveness and semantic structure. When used with latent diffusion models, multiplicative LoRA weights enable higher-quality generation than existing weight-space methods.
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