Hyperspherical Representation Learning
Overview
Hyperspherical representation learning studies how to encode data as directions on a unit sphere, where angles express similarity and embeddings have controlled magnitude. Common approaches include cosine-based contrastive learning, class prototypes, and probability distributions such as von Mises–Fisher, Power Spherical, and Kent models, alongside regularizers that shape the spread of embeddings. These representations are used for image classification and retrieval, anomaly and out-of-distribution detection, generative models, and time-series or multimodal tasks, with evaluations ranging from ImageNet to UCR and UEA benchmarks. A central open question is how to match latent geometry to the data and downstream task: uniformity can aid retrieval and estimation, while concentrated or class-structured embeddings may better preserve semantic distinctions.
Latest papers
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