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Marinković, Aleksandra

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Marinković, Aleksandra
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Bibliometrics

Total Citations
SCOPUSTM

16
checked on Jun 9, 2026

Works indexed in
SCOPUSTM

12
checked on Jun 9, 2026

Publications

Results 1-13 of 13 (Search time: 0.014 seconds).

Issue DateTitleAuthor(s)Rank
1Jan-2026On contact 3-manifolds that admit a nonfree toric actionMarinković, Aleksandra ; Starkston, LauraM21
22026Symplectic circle actions on manifolds with contact type boundaryMarinković, Aleksandra ; Niederkrüger-Eid, KlausM22
31-Nov-2025Concave symplectic toric fillingsMarinković, Aleksandra M21a
41-May-2025Weinstein Handlebodies for Complements of Smoothed Toric DivisorsAcu, Bahar; Capovilla-Searle, Orsola; Gadbled, Agnès; Marinković, Aleksandra ; Murphy, Emmy; Starkston, Laura; Wu, AngelaM21а+
51-Aug-2023Examples of Weinstein Domains in the Complement of Smoothed Total Toric DivisorsMarinković, Aleksandra M21a
62023Теорија мере и интеграције : збирка задатакаMarinković, Aleksandra ; Stefanović, Srđan 
72021Erratum: Every symplectic toric orbifold is a centered reduction of a Cartesian product of weighted projective spaces (International Mathematics Research Notices DOI: 10.1093/imrn/rnv066)Marinković, Aleksandra ; Pabiniak, M.M21
82021An Introduction to Weinstein Handlebodies for Complements of Smoothed Toric DivisorsAcu, B.; Capovilla-Searle, O.; Gadbled, A.; Marinković, Aleksandra ; Murphy, E.; Starkston, L.; Wu, A.M10
92019On properties of Bourgeois contact structuresLisi, Samuel; Marinković, Aleksandra ; Niederkrüger, KlausM22
102017Contact blow up and cylindrical contact homology of toric contact manifolds of Reeb typeMarinković, Aleksandra 
112016On displaceability of pre-Lagrangian toric fibers in contact toric manifoldsMarinković, Aleksandra ; Pabiniak, M.M22
122016Symplectic fillability of toric contact manifoldsMarinković, Aleksandra M22
132015Every Symplectic Toric Orbifold is a Centered Reduction of a Cartesian Product of Weighted Projective SpacesMarinković, Aleksandra ; Pabiniak, M.M21a