Titlebook: Random Fields and Geometry; Robert J. Adler,Jonathan E. Taylor Book 2007 Springer-Verlag New York 2007 Area.Gaussian process.Volume.astrop

驚惶

Stationary Fields described in the preface, one of the main reasons we shall be studying Gaussian processes on manifolds is to get around this assumption. Nevertheless, despite the fact that we shall ultimately try to avoid it, we invest a chapter on the topic for two reasons:

涂掉

長矛

Excursion Probabilities for Smooth Fieldsate the .. where . is a random process over some parameter set . . As usual, we shall restrict ourselves to the case in which . is centered and Gaussian and . is compact for the canonical metric of (1.3.1).

領帶

braggadocio

https://doi.org/10.1007/978-0-387-48116-6Area; Gaussian process; Volume; astrophysics; differential geometry; geometry; probability

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upstart

The field of archaeology continues to grow and the collaborations between archaeologists and researchers in other areas - environmental studies, landscape studies, art history, demography, biomedicine, chemistry, museum specialists, etc. - continues to grow. .This second edition builds on the massiv

持續(xù)

Overthrow

techniques.Includes supplementary material: .This second edition of the multi-volume work goes beyond the comprehensive and systematic coverage of archaeology that appears in the first edition. The field of archaeology continues to grow and the collaborations between archaeologists and researchers i

lipids