Toric Topology of the Grassmannian Of Planes In ℂ⁵ and the Del Pezzo Surface of Degree 5Citation formats

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Toric Topology of the Grassmannian Of Planes In ℂ⁵ and the Del Pezzo Surface of Degree 5. / Süß, Hendrik.

In: Moscow Mathematical Journal, 17.08.2020.

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@article{140ba7ddf0264d1a9358f386d7ea9ebc,
title = "Toric Topology of the Grassmannian Of Planes In ℂ⁵ and the Del Pezzo Surface of Degree 5",
abstract = "We determine the integral homology of the orbit space of a maximal compact torus action on the Grassmannian Gr(2;C5). This problem has been also studied by Buchstaber and Terzic via purely topological methods. Here, we propose an alternative approach via the well-known Geometric Invariant Theory of the algebraic torus action on this Grassmannian.",
author = "Hendrik S{\"u}{\ss}",
year = "2020",
month = aug,
day = "17",
language = "English",
journal = "Moscow Mathematical Journal",
issn = "1609-3321",
publisher = "Independent University of Moscow",

}

RIS

TY - JOUR

T1 - Toric Topology of the Grassmannian Of Planes In ℂ⁵ and the Del Pezzo Surface of Degree 5

AU - Süß, Hendrik

PY - 2020/8/17

Y1 - 2020/8/17

N2 - We determine the integral homology of the orbit space of a maximal compact torus action on the Grassmannian Gr(2;C5). This problem has been also studied by Buchstaber and Terzic via purely topological methods. Here, we propose an alternative approach via the well-known Geometric Invariant Theory of the algebraic torus action on this Grassmannian.

AB - We determine the integral homology of the orbit space of a maximal compact torus action on the Grassmannian Gr(2;C5). This problem has been also studied by Buchstaber and Terzic via purely topological methods. Here, we propose an alternative approach via the well-known Geometric Invariant Theory of the algebraic torus action on this Grassmannian.

M3 - Article

JO - Moscow Mathematical Journal

JF - Moscow Mathematical Journal

SN - 1609-3321

ER -