Partially trainable networks show a sharp approximation phase transition
For spherical biased-ReLU features at d=5 and τ=10, about 4.1% trainable width captures 90% of the bound reduction.
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For spherical biased-ReLU features at d=5 and τ=10, about 4.1% trainable width captures 90% of the bound reduction.
Neural tanh PDE solvers can miss finite limits as parameters diverge; kernel derivatives restore attainable approximations.
Proposes the Sparse Landmark Embedding kernel, guaranteeing PSD kernels for arbitrary distances like geodesic and Wasserstein without CND requirements.
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