Paper proves orthogonal symmetry of the differential neural tangent kernel
Operators from the same group orbit share spectra, and shallow RePU networks get an eigenvalue decay rate.
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Operators from the same group orbit share spectra, and shallow RePU networks get an eigenvalue decay rate.
The paper gives exact identities for Gaussian and Laplace mechanisms and bounds for exponential mechanisms.
A subgroup rank-1 lattice method speeds high-dimensional black-box integral estimates, including softmax attention, via FFT correlations.
Proposes the Sparse Landmark Embedding kernel, guaranteeing PSD kernels for arbitrary distances like geodesic and Wasserstein without CND requirements.
Theoretical analysis proves finite-sample learning rates for physics-informed kernel estimators, showing differential observations can improve rates from n^-1/4 to n^-1/2.
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