Results 231 to 240 of about 360,925 (264)
Probabilistic potential theory applied to electrical engineering problems
Proceedings of the IEEE, 1973 The mathematical equivalence between a potential satisfying a deterministic Laplace-type equation within a closed region and a certain probability associated with a particle exercising Brownian motion is described. Two methods are outlined for obtaining a potential by Brownian motion, the usual Monte Carlo method and a "number-diffusion" process.
R.M. Bevensee
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Probabilistic Potential Theory
, 2002 Consider a random subset K of ℝ d . A basic problem in probabilistic potential theory is the following: For what nonrandom sets E is ℙ(K ∩ E ≠ o) positive ? The archetypal example of such a set K is the range of a random field. Let X = (X t ; t ∈ ℝ + N ) denote an N-parameter stochastic process that takes its values in ℝ d and consider the random set K
Davar Khoshnevisan
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Classical potential theory and its probabilistic counterpart
Metrika, 1986 Marcel Brelot
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Classical Potential Theory and Its Probabilistic Counterpart (J. L. Doob)
SIAM Review, 1985 John Baxter
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POTENTIAL THEORY An Analytic and Probabilistic Approach to Balayage (Universitext)
Bulletin of the London Mathematical Society, 1987 John Taylor
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Classical Potential Theory and Its Probabilistic Counterpart
, 2001 J. L. Doob
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On the proofs of two theorems in probabilistic potential theory
, 1971 L. J. Snell
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Excursions, moderate Markov processes and probabilistic potential theory by Ronald Getoor
, 2008 R. K. Getoor
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Potential theory : an analytic and probabilistic approach to balayage
, 1986 Jürgen Bliedtner, Wolfhard Hansen
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