Results 221 to 230 of about 26,927 (261)
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Stochastic differential geometry

Russian Mathematical Surveys, 1983
The paper gives another exposition of what is now called ''Malliavin's stochastic calculus''. The approach is somewhat close to the Bismut's one. The results are extended to the case of diffusion processes on infinite dimensional smooth manifolds. This enables the author to construct certain quasi-invariant measures on infinite dimensional Lie groups ...
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Stochastic Geometry and Perception

1987
Recently the concept of a proximity measure has emerged as a computational cornerstone for modelling human perception. In particular, for visual perception a proximity measure is an index defined over pairs of images that quantifies the degree to which the two objects are alike as perceived by a respondent at the particular time of measurement ...
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Stochastic Differential Geometry

2008
Abstract The chapter further develops the theory of (non-degenerate) diffusion processes, considered as existing on an arbitrary manifold ℳ, from the point of view of stochastic differential geometry. In this description the diffusion tensor plays an essential underlying role in supplying the metrical structure of the manifold.
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Stochastic Geometry Analysis of Spatial-Temporal Performance in Wireless Networks: A Tutorial

IEEE Communications Surveys and Tutorials, 2021
Xiao Lu, Mohammad Salehi, Martin Haenggi
exaly  

Evaluating the Accuracy of Stochastic Geometry Based Models for LEO Satellite Networks Analysis

IEEE Communications Letters, 2022
ruibo wang   +2 more
exaly  

Stochastic geometry from the standpoint of integral geometry

Advances in Applied Probability, 1977
This two-part paper surveys some recent developments in integral and stochastic geometry. Part I surveys applications of integral geometry to the theory of euclidean motion-invariant random fibrefields (a fibrefield is a collection of smooth arcs on the plane), involving marked point processes, Palm distribution theory and vertex pattern analysis. Part
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Stochastic Geometry and Its Applications.

Biometrics, 1987
D. Stoyan, W . S. Kendall, T. Mecke
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Some Stochastic Geometry

1996
We begin with a review of some basic definitions and ideas from probability theory. The reader wishing a more detailed description of the tools that will be necessary can consult [43].
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Stochastic Geometry

1993
Weil, Wolfgang, Wieacker, John Andre
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