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Definition of Brownian motion
1. Noun. The random motion of small particles suspended in a gas or liquid.
Definition of Brownian motion
1. Noun. (physics lang=en) random Random motion of particles suspended in a fluid, arising from those particles being struck by individual molecules of the fluid. ¹
¹ Source: wiktionary.com
Medical Definition of Brownian motion
1.
Lexicographical Neighbors of Brownian Motion
Literary usage of Brownian motion
Below you will find example usage of this term as found in modern and/or classical literature:
1. Elementary Chemical Microscopy by Emile Monnin Chamot (1921)
"... colloids increases the brownian motion, while electrolytes by reason of their
causing agglutination tend to decrease the amplitude of the paths of ..."
2. A Festschrift for Herman Rubin by Anirban DasGupta, Herman Rubin (2004)
"After discussing some basic concepts of self- similar processes and fractional
brownian motion, we review some recent work on parametric and nonparametric ..."
3. Crossing Boundaries: Statistical Essays in Honor of Jack Hall by William Jackson Hall, John Edward Kolassa, David Oakes (2003)
"Consider testing the hypotheses HQ : 0 = 0Q versus HI : 0 = 01 for the drift 0
of a brownian motion Y. Kiefer and Weiss [12] suggest searching for the test ..."
4. The Microscope: An Illustrated Monthly Designed to Popularize the Subject of (1894)
"This is brownian motion and was so called because it was first described by the
celebrated Robert Brown in a paper published iu 1827. ..."
5. Probability, Statistics, and Their Applications: Papers in Honor of Rabi by Krishna B. Athreya, Rabindra Nath Bhattacharya (2003)
"Keywords: brownian motion; sign-symmetry; classical groups; random matrix; Haar
measure 1 Introduction Let On be the group of nxn orthogonal matrices, ..."
6. The Monthly Microscopical Journal: Transactions of the Royal Microscopical (1877)
"The brownian motion of minute particles in suspension in liquids, ... The Brownian
motion is more active in heated liquids than in those of a low ..."
7. Geometry and Identification: Proceedings of APSM Workshop on System Geometry by Róbert Hermann, Peter E. Caines (1983)
"Furthermore the realvalued ItO Integrals formed from the brownian motion can be
... Now f<a,dBt> = defines the formal vectors dBt of a brownian motion ..."