
arXiv:2602.03067v3 Announce Type: replace Abstract: Entropic optimal transport (EOT) via Sinkhorn iterations is widely used in modern machine learning, yet GPU solvers remain inefficient at scale. Tensorized implementations suffer quadratic HBM traffic from dense $n\times m$ interactions, while existing online backends avoid storing dense matrices but still rely on generic tiled map-reduce reduction kernels with limited fusion. We present \textbf{FlashSinkhorn}, an IO-aware EOT solver for squared Euclidean cost that rewrites stabilized log-domain Sinkhorn updates as row-wise LogSumExp reductio
The continuous push for more efficient AI computation, driven by the increasing scale of machine learning models, necessitates breakthroughs in foundational algorithms and their hardware implementations.
This development significantly enhances the efficiency of critical machine learning computations, directly impacting the scalability and cost-effectiveness of AI model training and deployment for advanced AI systems.
GPU-based optimal transport calculations, a bottleneck in many AI applications, become substantially faster and more memory-efficient, enabling larger scale problems to be tackled on existing hardware.
- · AI developers
- · Cloud compute providers
- · GPU manufacturers
- · Researchers using EOT
- · Developers reliant on prior inefficient EOT solvers
- · Hardware solutions that don't leverage specialized algorithms
More complex AI models using optimal transport will become feasible for training and deployment.
Reduced computational costs for certain advanced AI tasks could accelerate research and commercialization in areas like generative AI and multi-modal learning.
The improvement in fundamental AI algorithm efficiency contributes to the broader trend of AI capabilities escalating faster than expected, potentially impacting various industries through more powerful AI agents.
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