Quantised Global Autoencoder: A Holistic Approach to Representing Visual Data
Tim Elsner, Paula Usinger, Victor Czech, Gregor Kobsik, Yanjiang He, Isaak Lim, Leif Kobbelt
TL;DR
This work proposes a Quantised Global Autoencoder (QG-VAE) that replaces local patch-based tokens with globally informed tokens, enabling a holistic representation of images. It learns a set of pseudo-frequency components via a shared transform applied to multiple feature maps, with per-channel codebooks and a Voronoi-inspired reset mechanism to balance information across tokens. A Laplacian-pyramid-inspired regularisation orders the latent space, yielding interpretable progressive reconstructions, while a QGGAN extension demonstrates sharpening and improved generation. The approach delivers strong compression performance, sharper imagery, and a flexible latent space that supports downstream tasks, suggesting a new direction for autoencoders that prioritise global structure over local patches.
Abstract
In quantised autoencoders, images are usually split into local patches, each encoded by one token. This representation is redundant in the sense that the same number of tokens is spend per region, regardless of the visual information content in that region. Adaptive discretisation schemes like quadtrees are applied to allocate tokens for patches with varying sizes, but this just varies the region of influence for a token which nevertheless remains a local descriptor. Modern architectures add an attention mechanism to the autoencoder which infuses some degree of global information into the local tokens. Despite the global context, tokens are still associated with a local image region. In contrast, our method is inspired by spectral decompositions which transform an input signal into a superposition of global frequencies. Taking the data-driven perspective, we learn custom basis functions corresponding to the codebook entries in our VQ-VAE setup. Furthermore, a decoder combines these basis functions in a non-linear fashion, going beyond the simple linear superposition of spectral decompositions. We can achieve this global description with an efficient transpose operation between features and channels and demonstrate our performance on compression.
