Results 291 to 300 of about 212,713 (312)
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Brownian Motion on a Hypersurface

Bulletin of the London Mathematical Society, 1985
Let \(f:R^ d\to R\) be a \(C^ 2\) function and let \(V=f^{-1}(c)\) be a level surface on which grad f(x) is never zero and orient V with the field n(\(\cdot)\) of normal vectors. Let H(x) be the mean curvature at x. We prove the following: 1. A process X in \(R^ d\) with \(f(X_ 0)=c\) and \(dX=dB n(X)+2^{-1}(d- 1)H(X)n(X)dt\) is a Brownian motion on ...
van den Berg, M., Lewis, J. T.
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Quantization of Brownian Motion

International Journal of Theoretical Physics, 2006
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Rabei, Eqab M.   +2 more
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Catastrophes in Brownian motion

Physics Letters A, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guz SA, MANNELLA, RICCARDO, Sviridov MV
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On Equations of Brownian Motion

Theory of Probability & Its Applications, 1964
A study is made of the relationships between the different descriptions of Brownian motion expressed as an integro-differential equation of Boltzmann type, as a Langevin equation and a partial differential equation corresponding to it, and as Fokker-Plank-Kolmogorov equations.
Il'in, A. M., Has'minskij, R. Z.
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Confined Brownian motion

Physical Review E, 1994
We present microscopic observations of the diffusion in water of micrometer-sized spheres confined between two walls. Deviations from the Stokes-Einstein law are observed, which for different bead diameters and different separations between the walls depend on a single dimensionless parameter.
, Faucheux, , Libchaber
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Vibratory Brownian Motion

American Journal of Physics, 1962
In this paper, we derive the general law for the Brownian motion displacement of a particle in a colloidal solution on the basis of a wave equation for energy, which adequately explains its vibratory character.
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On isotropic brownian motions

Zeitschrift f�r Wahrscheinlichkeitstheorie und Verwandte Gebiete, 1985
A Gaussian measure \(\mu\) on the vector space M(d) of real \(d\times d\) matrices is called isotropic if it is invariant under all automorphisms \(\tau_ u: M(d)\to M(d)\), \(A\mapsto U^{-1}AU\), where \(U\in O(d)\), the group of orthogonal matrices. \(\mu\) is characterized by its covariance C. Let W(t) be an M(d) valued (''additive'') Brownian motion
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Brownian motion in confinement

Physical Review E, 2003
This research modifies an earlier approach based on the single-wall reflection method to predict the perpendicular and parallel diffusion coefficients of a Brownian sphere in confinement. The modified version provides predictions that match experimental data reported in the literature more accurately than those provided by other available models ...
Thorben, Benesch   +2 more
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Quantum Brownian Motion

Physical Review Letters, 1983
A new master equation describing the irreversible process of a quantum mechanical Brownian particle is proposed. The master equation is shown to obey the symmetry of detailed balance leading to a quantum analog of the reciprocity relations, and the fluctuation-dissipation theorem is obtained. The method is applied to the damped harmonic oscillator. The
Grabert, Hermann, Talkner, Peter
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Is it Brownian or fractional Brownian motion?

Economics Letters, 2016
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Li, Meiyu, Gençay, Ramazan, Xue, Yi
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