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Brownian motion

Brownian motion

A community portal about Brownian motion with blogs, videos, and photos. According to Wikipedia.org: The term Brownian motion (in honor of the botanist Robert Brown) refers to eithe the physical phenomenon where minute particles... [more]

A community portal about Brownian motion with blogs, videos, and photos. According to Wikipedia.org: The term Brownian motion (in honor of the botanist Robert Brown) refers to eithe the physical phenomenon where minute particles, immersed in a fluid or floating on its surface, move about randomly; or the mathematical model used to describe such random movements, often called a Wiener process. The mathematical model can also be used to describe many phenomena not resembling (other than mathematically) the random movements of minute particles. An often quoted example is stock market fluctuations. Another example is the evolution of physical characteristics in the fossil record. Brownian motion is among the simplest continuous-time stochastic processes, and it is a limit of both simpler and more complicated stochastic processes (see random walk and Donsker's theorem). This universality is closely related to the universality of the normal distribution. In both cases, it is often mathematical convenience rather than the accuracy of the models that motivates their use.

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Under appropriate scaling we prove convergence to Brownian motion for $I 2$, and to $I $-stable LA vy motion for $I < 2$. This complements results by Slade , who proves convergence to Brownian motion for ...  
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This model is a frequent starting point for investigations of environment-induced superselection.  
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We point out that a stochastic as well as a deterministic equation of motion for the density distribution can be justified, depending on how the fluid one-body density is defined--i.e. whether it is an ensemble ...  
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There's no doubt Einstein was a clever chap. He had relativity covered, he was all over Brownian motion and the physics doyen picked up the Nobel Peace Prize for his paper on the law of the photoelectric ...  
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Abstract. Mechanism of thermal conductivity of nanofluids is analysed and calculated, including Brownian motion effects, particle agglomeration and viscosity, together influenced by temperature.  
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I have a question about virus transportation inside, say, blood. I did a rough estimate of the average virus Reynolds Number and it turned out to be around .0051. So aside from some good old Brownian Motion, ...  
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