Svjetlana Terzi'c

activity

20242026

collaborators

4 papers

math.AT2026

Cohomology of symplectic $T^{n}$ - reductions and compactifications of $M_{0, n}$

Victor M. Buchstaber, Svjetlana TerziÄ

A symplectic $T^{n}$ - reduction on a complex Grassmann manifold $G_{n, 2}$ for the canonical action of the maximal compact torus depends on the $S_{n}$ - orbit of a maximal chamber in…

math.AT2025

Smooth manifolds in $G_{n, 2}$ and $C P^{N}$ defined by symplectic reductions of $T^{n}$ -action

Victor M. Buchstaber, Svjetlana TerziÄ

PlÃ¼cker coordinates define the $T^{n}$ -equivariant embedding $p : G_{n,2}\to \C P^{N}$ of a complex Grassmann manifold $G_{n, 2}$ into the complex projective space $\C P^{N}$, $N=\bi…

math.AG2024

Moduli space of weighted pointed stable curves and toric topology of Grassmann manifolds

Victor M. Buchstaber, Svjetlana TerziÄ

We relate the theory of moduli spaces $M_{0, A}$ of stable weighted curves of genus $0$ to the equivariant topology of complex Grassmann manifolds $G_…

math.AG2024

$Z_{2}$ - homology of the orbit spaces $G_{n, 2} / T^{n}$

Vladimir IvanoviÄ, Svjetlana TerziÄ

We study the $Z_{2}$ -homology groups of the orbit space $X_{n} = G_{n, 2} / T^{n}$ for the canonical action of the compact torus $T^{n}$ on a complex Grassmann manifold $G_{n, 2}$ . Ou…

Cohomology of symplectic Tn - reductions and compactifications of M0,n​

Smooth manifolds in Gn,2​ and CPN defined by symplectic reductions of Tn-action

Moduli space of weighted pointed stable curves and toric topology of Grassmann manifolds

Z2​- homology of the orbit spaces Gn,2​/Tn

Cohomology of symplectic $T^{n}$ - reductions and compactifications of $M_{0, n}$

Smooth manifolds in $G_{n, 2}$ and $C P^{N}$ defined by symplectic reductions of $T^{n}$ -action

$Z_{2}$ - homology of the orbit spaces $G_{n, 2} / T^{n}$