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We give a new method relying on Coxeter chambers for the geometrical description of real algebraic varieties invariant under the $$CB_{n}$$ CB n -Coxeter group. It turns out that the maximal number of connected components that a $$CB_{n}$$ CB n -quartic algebraic variety can achieve is $$2^{n}+1$$ 2 n + 1 for specific coefficients. Our approach establishes a deep connection between the construction of $$CB_{n}$$ CB n -polynomials using partitions of integers and the geometrical aspect of the corresponding algebraic varieties.
Mathematische Semesterberichte – Springer Journals
Published: May 28, 2018
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