Generative Models for Image Representation Learning, Clustering, and Compression

Report on Current Developments in the Research Area

General Direction of the Field

The recent advancements in the research area are predominantly focused on enhancing the capabilities of generative models, particularly in the context of image representation learning, clustering, and compression. The field is witnessing a convergence of techniques from contrastive learning, diffusion models, and subspace clustering, which are being leveraged to address the inherent challenges of sparse and noisy image data, as well as extremely low-bitrate image compression.

Representation Learning and Clustering: There is a significant push towards developing frameworks that integrate representation learning and clustering in a cohesive manner. These frameworks aim to improve the quality of learned representations by addressing issues such as the "class collision problem" in contrastive learning. The use of graph attention networks and Student's t mixture models is becoming more prevalent to enhance the local perceptibility, distinctiveness, and relational semantics of the learned representations. This approach is particularly beneficial for sparse and noisy images, such as those found in spatial gene expression data.

Image Compression at Extremely Low Bitrates: The challenge of compressing remote-sensing images at extremely low bitrates is being tackled through the integration of diffusion models with semantic and structural guidance. This approach allows for the generation of high-realism reconstructions despite significant information loss at low bitrates. The use of vector maps and a two-stage compression pipeline is emerging as a promising solution, offering improvements in both perceptual quality and semantic accuracy over traditional codecs and learning-based methods.

Theoretical Insights into Diffusion Models: Theoretical advancements are being made to understand why diffusion models can effectively learn low-dimensional distributions and generate new samples even with a small number of training samples. These insights are based on the low intrinsic dimensionality of image data, the union of manifold structure, and the low-rank property of denoising autoencoders. This theoretical grounding is facilitating the development of more efficient and robust diffusion models, particularly in the context of subspace clustering and image editing.

Joint Learning with Diffusion Models: There is a growing interest in combining autoencoder representation learning with diffusion models to improve reconstruction quality. This approach, which integrates continuous encoders and decoders under a diffusion-based loss, is demonstrating superior performance compared to GAN-based autoencoders. The resulting representations are not only easier to model with latent diffusion models but also capable of generating details that are not explicitly encoded in the latent representation.

Noteworthy Papers

  1. Dual Advancement of Representation Learning and Clustering for Sparse and Noisy Images:

    • Introduces a novel framework that integrates contrastive learning and clustering to improve representation quality for sparse and noisy images.
  2. Map-Assisted Remote-Sensing Image Compression at Extremely Low Bitrates:

    • Proposes a two-stage compression framework using diffusion models and vector maps to achieve high-realism reconstructions at extremely low bitrates.
  3. Diffusion Models Learn Low-Dimensional Distributions via Subspace Clustering:

    • Provides theoretical insights into why diffusion models can learn low-dimensional distributions and generate new samples with minimal training data.
  4. Sample what you can't compress:

    • Demonstrates the efficacy of combining autoencoder representation learning with diffusion models to improve reconstruction quality and generate detailed outputs.

Sources

Dual Advancement of Representation Learning and Clustering for Sparse and Noisy Images

Map-Assisted Remote-Sensing Image Compression at Extremely Low Bitrates

Diffusion Models Learn Low-Dimensional Distributions via Subspace Clustering

Sample what you cant compress