Lefschetz Properties Current and New Directions /
The study of Lefschetz properties for Artinian algebras was motivated by the Lefschetz theory for projective manifolds. Recent developments have demonstrated important cases of the Lefschetz property beyond the original geometric settings, such as Coxeter groups or matroids. Furthermore, there are c...
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| Institutionell upphovsman: | |
|---|---|
| Övriga upphovsmän: | , , , , |
| Materialtyp: | Elektronisk E-bok |
| Språk: | engelska |
| Publicerad: |
Singapore :
Springer Nature Singapore : Imprint: Springer,
2024.
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| Upplaga: | 1st ed. 2024. |
| Serie: | Springer INdAM Series,
59 |
| Ämnen: | |
| Länkar: | https://doi.org/10.1007/978-981-97-3886-1 |
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Innehållsförteckning:
- Survey articles about specific topics
- Jordan types and relation with WLP/SLP
- Unexpected objects, connections with Lefschetz properties and special sets of points
- Combinatorial aspects
- Working group on Perazzo hypersurfaces Hilbert functions, WLP, Jordan types.