Suppose $H$ is a space of functions on $X$. If $H$ is a Hilbert space with reproducing kernel then that structure of $H$ can be used to build distance functions on $X$. We describe some of those and their interpretations and interrelations. We also present some computational properties and examples.
N. Arcozzi, R. Rochberg, E. Sawyer, B. Wick (2011). Distance Functions for Reproducing Kernel Hilbert Spaces. BOCA RATON : American Mathematical Society..
Distance Functions for Reproducing Kernel Hilbert Spaces
ARCOZZI, NICOLA;
2011
Abstract
Suppose $H$ is a space of functions on $X$. If $H$ is a Hilbert space with reproducing kernel then that structure of $H$ can be used to build distance functions on $X$. We describe some of those and their interpretations and interrelations. We also present some computational properties and examples.File in questo prodotto:
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