Research

Accepted or published papers

• Properties of contact toric structures and concave boundaries of linear plumbings (with Jo Nelson, Ana Rechtman, Laura Starkston, Shira Tanny, Luya Wang), Transactions of the American Mathematical Society (accepted). arXiv:2501.08451
• Symplectic circle actions on symplectic manifolds with a contact type boundary (with Klaus Niederkrüger), Journal of Symplectic Geometry, Vol. 24, No 1, 1-87 (2026). DOI: 10.4310/JSG.260420114716
• On contact 3-manifolds that admit a non-free toric action (with Laura Starkston), Bulletin of the London Mathematical Society (2025). DOI: 10.1112/blms.70259
• Concave symplectic toric fillings, Journal of Geometry and Physics, 217 (2025) 105622.
• Weinstein handlebodies for complements of smoothed toric divisors (with Bahar Acu, Orsola Capovilla-Searle, Agnès Gadbled, Emmy Murphy, Laura Starkston, Angela Wu), Memoirs of the American Mathematical Society, Vol. 309, No 1561, 1-128 (2025).
• Examples of Weinstein domains in the complement of smoothed total toric divisors, Mathematica Slovaca, Vol. 73, No 4, 997-1012 (2023).
• An introduction to Weinstein handlebodies for complements of smoothed toric divisors (with Bahar Acu, Orsola Capovilla-Searle, Agnès Gadbled, Emmy Murphy, Laura Starkston and Angela Wu), Proceedings Volume of WiSCon: Research Directions in Symplectic Geometry and Contact Topology (2021).
• On properties of Bourgeois contact structures (with Klaus Niederkrüger and Samuel Lisi), Algebraic and Geometric Topology, Vol. 19, No 7, 3409-3451 (2019).
• Contact blow up and cylindrical contact homology of contact toric manifolds of Reeb type, Publications de l'Institut Mathématique, Nouvelle Série, tome 102 (116), 61-71 (2017).
• On displaceability of pre-Lagrangian toric fibers in toric contact manifolds (with Milena Pabiniak), International Journal of Mathematics, Vol. 27, No 14, 1650113, 30 pages (2016).
• Symplectic fillability of toric contact manifolds, Periodica Mathematica Hungarica, 73, 16-26 (2016).
• Every symplectic toric orbifold is a centered reduction of Cartesian product of projective weighted spaces (with Milena Pabiniak), International Mathematics Research Notices, Vol. 2015, Issue 23, 12432-12458 (2015).

Submitted papers

• On the existence of Hamiltonian 4-manifolds with a contact type boundary. arXiv:2501.04458

Selected conferences

• IMBM Istanbul Topology Days: A Conference on Developments in Contact Topology, Mapping Class Groups, and Beyond, Boğaziçi University, Istanbul, Turkey, May 2026.
• CAST conference 2025, Institut Fourier, Grenoble, France.
• Summer collaboration at IAS (Princeton), 2024, with Jo Nelson, Ana Rechtman, Laura Starkston, Shira Tanny, Luya Wang.
• Women in Geometry III, Banff International Research Station, 2023, with Jo Nelson, Ana Rechtman, Laura Starkston, Shira Tanny, Luya Wang.
• Women in Symplectic and Contact Geometry and Topology workshop, ICERM 2019 (project led by Emmy Murphy and Laura Starkston).

Textbooks

Александра Маринковић, Срђан Стефановић, Теорија мере и интеграције : збирка задатака [Teorija mere i integracije : zbirka zadataka], Математички факултет, Београд, 2023. ISBN 978-86-7589-181-9. МАТФ репозиторијум