Segre Classes on Smooth Projective Toric Varieties
Torgunn Karoline Moe, Nikolay Qviller

TL;DR
This paper extends an existing algorithm to compute Segre classes from projective space to smooth projective toric varieties, broadening the scope of computational algebraic geometry tools.
Contribution
It generalizes the algorithm of Eklund-Jost-Peterson for Segre class computation to smooth projective toric varieties, enabling broader applications.
Findings
Algorithm successfully generalized to toric varieties
Efficient computation of Segre classes in new settings
Potential applications in algebraic geometry
Abstract
We provide a generalization of the algorithm of Eklund-Jost-Peterson for computing Segre classes of closed subschemes of projective k-space. The algorithm is here generalized to computing the Segre classes of closed subschemes of smooth projective toric varieties.
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