Berlin, Stadt, Alemania
Argentina
Santander, España
We introduce the concept of a bipolar variety of a real algebraic hypersurface.
This notion is then used for the design and complexity estimations of a novel type of algorithms that finds algebraic sample points for the connected components of a singular real hypersurface. The complexity of these algorithms is polynomial in the maximal geometric degree of the bipolar varieties of the given hypersurface and in this sense intrinsic.
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