Veronese and the detectives: finding the symmetry of attractors
Fields Institute Communications, 5, .
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This paper explores connections between Veronese maps $R^n\to Sym_n$ (where $Sym_n$ is the $n(n+1)/2$ -dimensional space of $n\times n$ symmetric matrices) given by $x\mapsto xx^t$, and the detective maps defined by Barany et al. (Physica D, 67 (1993), 66-87). The main result is that if a quadratic detective exists then the Veronese map is a detective.
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