Zero-patterns of polynomials and Newton polytopes
We present an upper bound on the number of regions into which affine space or the torus over a field may be partitioned by the vanishing and non-vanishing of a finite collection of multivariate polynomials. The bound is related to the number of lattice points in the Newton polytopes of the polynomia...
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| Médium: | Journal article |
| Jazyk: | English |
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Elsevier
2003
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