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Our primary goal in this preamble is to highlight the best of Vasil Popov’s
mathematical achievements and ideas. V. Popov showed his extraordinary talent
for mathematics in his early papers in the (typically Bulgarian) area of approximation
in the Hausdorff metric. His results in this area are very well presented
in the monograph of his advisor Bl. Sendov, “Hausdorff Approximation”.
We study the probability distribution of the location of a particle
performing a cyclic random motion in . The particle can take
n possible directions with different velocities and the changes of
direction occur at random times. The speed-vectors as well as the
support of the distribution form a polyhedron (the first one having
constant sides and the other expanding with time t). The
distribution of the location of the particle is made up of two
components: a singular component (corresponding...
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