Neural Harmonic Measure Operator
The Neural Harmonic Measure Operator is introduced, a neural solver for elliptic PDE problems on variable-shape domains that improves over four prior baselines on the MCB-B 3D variable-shape Poisson benchmark across all five categories, and is competitive with major neural-operator baselines on a controlled 2D testbed.
Jin-Jin He, Si-Nan Wang, Yu-Chen Sun et al.
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