Equivariant Schubert calculus

Letterio Gatto Dipartimento di Matematica, Politecnico di Torino Taíse Santiago Instituto de Matemática, Universidade Federal da Bahia

TBD mathscidoc:1701.333163

Arkiv for Matematik, 48, (1), 41-55, 2008.1
We describe$T$-equivariant Schubert calculus on$G$($k$,$n$),$T$being an$n$-dimensional torus, through derivations on the exterior algebra of a free$A$-module of rank$n$, where$A$is the$T$-equivariant cohomology of a point. In particular,$T$-equivariant Pieri’s formulas will be determined, answering a question raised by Lakshmibai, Raghavan and Sankaran (Equivariant Giambelli and determinantal restriction formulas for the Grassmannian,$Pure Appl. Math. Quart.$$2$(2006), 699–717).
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@inproceedings{letterio2008equivariant,
  title={Equivariant Schubert calculus},
  author={Letterio Gatto, and Taíse Santiago},
  url={http://archive.ymsc.tsinghua.edu.cn/pacm_paperurl/20170108203626557673972},
  booktitle={Arkiv for Matematik},
  volume={48},
  number={1},
  pages={41-55},
  year={2008},
}
Letterio Gatto, and Taíse Santiago. Equivariant Schubert calculus. 2008. Vol. 48. In Arkiv for Matematik. pp.41-55. http://archive.ymsc.tsinghua.edu.cn/pacm_paperurl/20170108203626557673972.
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