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Estimation of Variance Components of a Wiener Process
Communications in Statistics - Simulation and Computation, 1974Let X(t) be a Wiener process with parameter σ2 . Suppose that the observations on X(t) are subject to random errors of measurement ∈(t), such that, e(t) is normally distributed with mean zero and variance τ2 . It is assumed that the measurement errors are independent of X(t) and among themselves.
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SSRN Electronic Journal, 2017
The extrema of Wiener processes are relevant to the pricing of so-called exotic options, which have many financial applications. The probability den-sities of such extrema are well known for one dimensional Wiener processes. We employ elementary methods to derive analytical expressions for the den-sities for multidimensional Wiener processes, with ...
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The extrema of Wiener processes are relevant to the pricing of so-called exotic options, which have many financial applications. The probability den-sities of such extrema are well known for one dimensional Wiener processes. We employ elementary methods to derive analytical expressions for the den-sities for multidimensional Wiener processes, with ...
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Symbolic Calculus of the Wiener Process and Wiener-Hermite Functionals
Journal of Mathematical Physics, 1965A new definition is given for the ``ideal random function'' (derivative of the Wiener function), which separates out infinite factors by fullest exploitation of the possibilities of the Dirac delta function. By allowing all integrals to be written formally as sums, this facilitates the definition and manipulation of the Wiener-Hermite functionals ...
Tsutomu Imamura +2 more
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Functionals of Wiener Processes
2013Chapter 2 discusses scalar-and multidimensional processes which are based on the Wiener process, and consequently we apply them in the context of the benchmark approach introduced in Chap. 1. The first part of the chapter collects results from the literature on important functionals of scalar versions of the Wiener process, geometric Brownian motion ...
Jan Baldeaux, Eckhard Platen
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On the Transformation of the Diffusion Process to a Wiener Process
Theory of Probability & Its Applications, 1957It is known that the conditional distribution density \[ f(t,x,\tau ,\xi ) = \frac{1}{{2\sqrt {\pi (\tau - t)} }}\exp \left[ { - \frac{{(\xi - x)^2 }}{{4(\tau - t)}}} \right] \] is a solution to the differential equation ${f_t} ^\prime + {f_{xx}} ^{\prime \prime } = 0$ and determines a continuous Markov process.
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A reliability evaluation model of rolling bearings based on WKN-BiGRU and Wiener process
Reliability Engineering and System Safety, 2022Junyu Guo
exaly

