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.

Distance Functions for Reproducing Kernel Hilbert Spaces / N. Arcozzi; R. Rochberg; E. Sawyer; B. Wick. - STAMPA. - (2011), pp. 25-54.

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.
2011
Function Spaces in Modern Analysis: Sixth Conference on Function Spaces Cont. Math. series of the AMS
25
54
Distance Functions for Reproducing Kernel Hilbert Spaces / N. Arcozzi; R. Rochberg; E. Sawyer; B. Wick. - STAMPA. - (2011), pp. 25-54.
N. Arcozzi; R. Rochberg; E. Sawyer; B. Wick
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/91468
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