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so that the x -velocity is zero along the upper and lower edge and the y -velocity is zero
along the left and right boundaries. Let us take two points initially positioned at x 1 =
0.1, y 1 =
0.1, y 2 = 0.2, respectively. How does the distance between these
two points change through time ( t
0.1 and x 2 =
0.1, 0.2, etc)? (Hint: remember that x and y are
time-independent to infer the position at t
=
+
t from the position at t and proceed by
0.01; use a spreadsheet or any other software).
17. Discuss why a Poisson distribution of the length-scale of isotopic heterogeneities -
and not a homogeneous composition - are indicative of full mixing. Why can we can
we assign such a distribution to a “memoryless” process?
small increments, e.g.
t
=
References
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