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We will explain how some new algebraic solutions of the sixth Painlevé equation arise
from complex reflection groups, thereby extending some results of Hitchin and Dubrovin--
Mazzocco for real reflection groups. The problem of finding explicit formulae for these
solutions will be addressed elsewhere.
In his proof of Szemerédi’s Theorem, Gowers introduced certain norms that are defined on a parallelepiped structure. A natural question is on which sets a parallelepiped structure (and thus a Gowers norm) can be defined. We focus on dimensions and and show when this possible, and describe a correspondence between the parallelepiped structures and nilpotent groups.
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