Publications and preprints
- Toric degenerations in symplectic geometry.
Conference proceedings paper which gathers results from projects joint with I. Halacheva, X. Fang and P. Littelmann, and a project in progress joint with S. Tolman.
- Givental's non-linear Maslov index on lens spaces.
(with Gustavo Granja, Yael Karshon and Sheila Sandon), submited for publication.
- Simplices in Newton-Okounkov bodies and the Gromov width of coadjoint orbits.
(with Xin Fang and Peter Littelmann) Bull. Lond. Math. Soc. 50 (2018), 202–218.
- The Gromov width of coadjoint orbits of the symplectic group.
(with Iva Halacheva) Pacific J. Math. 295 (2018), 403–420.
- Canonical bases for the equivariant cohomology and K-theory rings of symplectic toric manifolds.
(with Silvia Sabatini), J Symplect Geom. 16 (2018), 1117--1164.
- Gromov width of polygon spaces.
(with Alessia Mandini) Transform. Groups 23 (2018), 149–183.
- On displaceability of pre-Lagrangian fibers in toric contact manifolds.
(with Aleksandra Marinković), International Journal of Mathematics, 27 (2016) doi: http://dx.doi.org/10.1142/S0129167X16501135.
- Symplectic Toric Orbifolds as centered reductions of products of projective spaces.
(with Aleksandra Marinković), International Mathematics Research Notices (2015) doi: 10.1093/imrn/rnv066.
- Gromov width of non-regular coadjoint orbits of U(n), SO(2n) and SO(2n+1).
Mathematical Research Letters, 21 (2014), 187 – 205.
- Localization and Specialization for Hamiltonian Torus Actions.
J Symplect Geom. 12 (2014), 23 – 47.
- Displacing Lagrangians in the manifolds of full flags in C^3.
Advances in Geometry, 15 (2015), 101–108.
- PhD Thesis: Hamiltonian Torus Actions in Equivariant Cohomology and Symplectic Topology.
- Lower bounds for Gromov width in the SO(n) coadjoint orbits.
- Lower bounds for Gromov width of coadjoint orbits in U(n).
The version available on arxiv is older.
- On the first group of the chromatic cohomology of graphs.
(with Józef H. Przytycki and Radmila Sazdanović) Geometriae Dedicata
140 (2009), 19-48.