Geometry of Random Motion - Contemporary Mathematics
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26

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Published By American Mathematical Society

9780821850817, 9780821876626

Latest Documents Most Cited Documents Contributed Authors Related Sources Related Keywords

Transience and recurrence for multidimensional diffusions: a survey and a recent result

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954645 ◽

1988 ◽

pp. 273-285

Author(s):

Ross Pinsky

Keyword(s):

Recent Result ◽

Multidimensional Diffusions

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Stochastic parallel translation for Riemannian Brownian motion conditioned to hit a fixed point of a sphere

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954639 ◽

1988 ◽

pp. 203-210 ◽

Author(s):

Ming Liao ◽

Mark Pinsky

Keyword(s):

Fixed Point ◽

Brownian Motion ◽

Parallel Translation

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Harmonic functions on Riemannian manifolds

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954636 ◽

1988 ◽

pp. 159-172 ◽

Author(s):

Yuri Kifer

Keyword(s):

Riemannian Manifolds ◽

Harmonic Functions

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On deciding whether a surface is parabolic or hyperbolic

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954627 ◽

1988 ◽

pp. 41-48 ◽

Author(s):

Peter G. Doyle

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The Iwasawa decomposition and the limiting behaviour of Brownian motion on a symmetric space of noncompact type

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954647 ◽

1988 ◽

pp. 303-332 ◽

Author(s):

J. C. Taylor

Keyword(s):

Brownian Motion ◽

Symmetric Space ◽

Iwasawa Decomposition ◽

Noncompact Type ◽

Limiting Behaviour

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Constructing stochastic flows: some examples

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954625 ◽

1988 ◽

pp. 21-24

Author(s):

R. W. R. Darling

Keyword(s):

Stochastic Flows

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Fluctuations of the Wiener sausage for surfaces

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954623 ◽

1988 ◽

pp. 1-7

Author(s):

Isaac Chavel ◽

Edgar Feldman ◽

Jay Rosen

Keyword(s):

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Brownian motion and the ends of a manifold

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954629 ◽

1988 ◽

pp. 55-64

Author(s):

K. D. Elworthy

Keyword(s):

Brownian Motion

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Local stochastic differential geometry, or What can you learn about a manifold by watching Brownian motion?

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954644 ◽

1988 ◽

pp. 263-272 ◽

Author(s):

Mark Pinsky

Keyword(s):

Differential Geometry ◽

Brownian Motion

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A counterexample for Brownian motion on manifolds

Geometry of Random Motion - Contemporary Mathematics ◽

10.1090/conm/073/954641 ◽

1988 ◽

pp. 217-221

Author(s):

Carl Mueller

Keyword(s):

Brownian Motion

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