Topological deep learning
Simplicial, cellular, sheaf, and Hodge-theoretic models for structured signals and higher-dimensional relations.
Frontiers of Higher-Order Representation Learning.
Rethinking representation learning through higher-order structure in the foundation-model era.
A visual metaphor for moving from flat representations and pairwise relations toward multiscale, multimodal, and topological structure.
Modern machine learning increasingly needs representations that preserve geometry, topology, group relations, and local-global structure across modalities and scales.
How should modern ML systems represent data when the relevant information is relational, multiscale, multimodal, constrained, or topological?
The foundation-model era has sharpened this question. Token-, patch-, and pairwise-graph representations are powerful, but many scientific, visual, linguistic, and multimodal systems contain structure that is not naturally reducible to these forms.
We welcome theoretical, methodological, empirical, benchmark, dataset, reproducibility, negative-result, and position papers.
Simplicial, cellular, sheaf, and Hodge-theoretic models for structured signals and higher-dimensional relations.
Geometric latent spaces, metric structure, Wasserstein methods, and topology-aware comparison of structured data.
Structured latent spaces, multimodal reasoning, self-supervised objectives, and integration with modern encoders.
Physical systems, molecules, cells, clinical pathways, sensor interactions, and biological organization across scales.
Shared baselines, lifting procedures, datasets, evaluation protocols, reproducibility studies, and computational trade-offs.
Spatial layout, video interactions, language compositionality, code dependencies, grounding, and cross-modal correspondences.
The speaker list is deliberately compact to preserve time for discussion, contributed work, posters, demos, and mentoring.
ANU, Australia
Computational topology, TDA, persistent homology.
University of Fribourg, Germany
Topological ML and robust multi-scale analysis.
ANU, Australia
TDA, metric geometry, and statistical topology.
Apple, CREST - ENSAE
Optimal transport and Wasserstein geometry.
A one-day workshop with invited talks, contributed spotlights, posters, demos, a panel, tutorial, and mentoring tables.
We invite non-archival submissions, including extended abstracts, short papers, position papers, benchmark and dataset reports, reproducibility studies, and negative results. Student-led and interdisciplinary submissions are especially encouraged.
29 August 2026
26 September 2026
29 September 2026
Submissions will be managed through OpenReview. Accepted papers will be made available as non-archival workshop contributions, following NeurIPS workshop policy.
The team spans topological deep learning, geometric representation learning, optimal transport, multimodal sensing, NLP, computer vision, and applied AI.
UCSB · Topological deep learning.
Post Urban Ventures · Mathematical and applied AI perspectives.
La Trobe University · Machine learning, computer vision, and topological deep learning.
CSIRO · Optimal transport, topological deep learning, and multimodal sensing.
NLP and representation learning.
University of South Florida · GRaM Workshop and TDL Challenge organiser.
Wei Xiang, La Trobe University. Zeeshan Hayder, Google Australia.
We plan to recruit 25–35 PC members, with approximately three reviews per submission and a maximum of three papers per reviewer.