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Local and Sparse Kernel Operator Learning for Incompressible Flows: An Operator Lagrange Formulation

arXiv cs.LG ↗ · yesterday Cached

This paper presents a local and sparse kernel method for learning solution operators of incompressible flows, using divergence-free local interpolants and compactly supported kernels with Operator Lagrange weights to achieve sparse, GPU-parallel regression that outperforms neural operators on ten fluid benchmarks.

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