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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.
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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
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A decision-making framework based on prospect theory with probabilistic linguistic term sets

Journal of the Operational Research Society, 2021
Xiaoli Tian, Jing Gu, Zeshui Xu
exaly  

Probabilistic notch fatigue assessment under size effect using weakest link theory

Engineering Fracture Mechanics, 2022
Qingyuan Wang   +2 more
exaly  

Probabilistic block theory analysis for a rock slope at an open pit mine in USA

Computers and Geotechnics, 2014
Jianhui Deng   +2 more
exaly  

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