9781439837733

**Gaussian process**regression analysis for functional data.This definition appears very frequently and is found in the following Acronym Finder categories:

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9781439837733 **Gaussian process** regression analysis for functional data.

n](s) - [OMEGA](s)) converges in law towards the generalized **gaussian process** [DELTA](s) = 2/[pi] [summation over (k[greater than or equal to]2)] [[xi].

t], t [member of] K} is called an isonormally-indexed **Gaussian process** in view of the isometric-isomorphism: K [?

The estimators are found to follow asymptotically a **Gaussian process** with a certain quadratic variation process under certain regularity conditions.

Recall that a **Gaussian process** is a random function Z(t) such that the value for a fixed t has a normal distribution, and the values Z([t.