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Mean free time

From Wikipedia, the free encyclopedia

Molecules in a fluid constantly collide with each other. The mean free time for a molecule in a fluid is the average time between collisions. The mean free path of the molecule is the product of the average speed and the mean free time.[1] These concepts are used in the kinetic theory of gases to compute transport coefficients such as the viscosity.[2]

In a gas the mean free path may be much larger than the average distance between molecules. In a liquid these two lengths may be very similar.

Scattering is a random process. It is often modeled as a Poisson process, in which the probability of a collision in a small time interval is . For a Poisson process like this, the average time since the last collision, the average time until the next collision and the average time between collisions are all equal to .[1]

References

[edit]
  1. ^ a b "The Feynman Lectures on Physics Vol. I Ch. 43: Diffusion". feynmanlectures.caltech.edu. Retrieved 2021-02-04.
  2. ^ "The Kinetic Theory of Gases" (PDF). Department of Physics & Astronomy Hunter College. Retrieved 16 May 2024.


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