Advances in Applied Probability: Volume 9 - Issue 3

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Advances in Applied Probability
ISSN: 0001-8678

EISSN: 1475-6064

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Volume 9 - Issue 3 - September 1977

Contents

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Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Introduction
D.G. Kendall
Published online by Cambridge University Press:

01 July 2016, pp. 423-425
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I. Stochastic Geometry and Random Sets

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Stochastic geometry from the standpoint of integral geometry
R. V. Ambartzumian
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01 July 2016, pp. 425-426
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Fuzzy random correspondences
R. Féron
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01 July 2016, pp. 426-427
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The distribution function of the distance between two points in a convex domain
E. Gečiauskas
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01 July 2016, p. 427
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The diffusion of shape
D. G. Kendall
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01 July 2016, pp. 428-430
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The thrown string: an unsolved problem
J. F. C. Kingman
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01 July 2016, p. 431
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Statistics of random flats
K. Krickeberg
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01 July 2016, p. 432
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An ergodic theorem for random products of euclidean motions
V. M. Maximov
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01 July 2016, p. 433
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Conditional intensities of point processes: their application to Davidson's problem and to entropy
F. Papangelou
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01 July 2016, p. 434
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The point processes of stochastic geometry
B. D. Ripley
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01 July 2016, pp. 434-435
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II. Directional Statistics and Decomposability Problems

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Distributions on Stiefel and Grassmann manifolds, and their applications
K. V. Mardia
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01 July 2016, pp. 435-436
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Convolutions and diffusions on fractional-dimensional spheres, with applications to the von Mises–Fisher distribution
J. T. Kent
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01 July 2016, pp. 436-437
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Geometric decomposability properties of probability measures
K. Urbanik
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01 July 2016, pp. 437-439
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III. Point Processes

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Random point-measures with non-random dual predictable projections
B. Grigelionis
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01 July 2016, pp. 439-440
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Stochastic processes with basic stationary marked point processes
D. König
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01 July 2016, pp. 440-442
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A characterization of the probability-generating functional for point processes on measurable spaces
J. Mecke
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01 July 2016, p. 442
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On the regular increase of the variance of the number of random points in euclidean space
V. I. Piterbarg
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01 July 2016, pp. 443-444
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IV. Spatial Processes and Applications

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Point fields from the Gibbsian point of view
R. L. Dobrushin
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01 July 2016, pp. 444-445
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Spatially homogeneous branching processes
K. Matthes
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01 July 2016, pp. 445-446
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Integral and differential characterizations of the Gibbs process
X. X. Nguyen, H. Zessin
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01 July 2016, pp. 446-447
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Advances in Applied Probability

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Volume 9 - Issue 3 - September 1977

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Introduction

I. Stochastic Geometry and Random Sets

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Stochastic geometry from the standpoint of integral geometry

Fuzzy random correspondences

The distribution function of the distance between two points in a convex domain

The diffusion of shape

The thrown string: an unsolved problem

Statistics of random flats

An ergodic theorem for random products of euclidean motions

Conditional intensities of point processes: their application to Davidson's problem and to entropy

The point processes of stochastic geometry

II. Directional Statistics and Decomposability Problems

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Distributions on Stiefel and Grassmann manifolds, and their applications

Convolutions and diffusions on fractional-dimensional spheres, with applications to the von Mises–Fisher distribution

Geometric decomposability properties of probability measures

III. Point Processes

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Random point-measures with non-random dual predictable projections

Stochastic processes with basic stationary marked point processes

A characterization of the probability-generating functional for point processes on measurable spaces

On the regular increase of the variance of the number of random points in euclidean space

IV. Spatial Processes and Applications

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

Point fields from the Gibbsian point of view

Spatially homogeneous branching processes

Integral and differential characterizations of the Gibbs process

Advances in Applied Probability

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Volume 9 - Issue 3 - September 1977

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

I. Stochastic Geometry and Random Sets

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

II. Directional Statistics and Decomposability Problems

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

III. Point Processes

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics

IV. Spatial Processes and Applications

Buffon Bicentenary Symposium on Stochastic Geometry and Directional Statistics