Empirical analysis of the Laplace and neural tangent kernel reproducing kernel Hilbert space (RKHS)
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Updated
Aug 18, 2022 - Jupyter Notebook
Empirical analysis of the Laplace and neural tangent kernel reproducing kernel Hilbert space (RKHS)
This is the recent work of my on the importance and application of mathematical function around its Hilbert function theory on artificial intelligence algorithms. The main motivation was the desire of improving the convergence rate and learning rate of various learning algorithms via Generalized Gaussian Radial Basis Function.
This research work is about Limited Data Acquisition for the real life physical experiment of fluid flow across cylinder based on Kernelized Extended Dynamic Mode Decomposition by incorporating Gaussian Random Matrix Theory and Laplacian Kernel Function Hilbert space.
Discretized Wasserstein Particle Flows of a MMD-regularized f-divergence functional.
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