5 citations · 7 across the 6 of their papers we have counts for
7 papers · 1 filter
Concave symplectic toric fillings
Aleksandra Marinković
As shown by Etnyre and Honda in [EH], every contact 3-manifold admits infinitely many concave symplectic fillings that are mutually not symplectomorphic and not related by blow ups…
Contact 3-manifolds that admit a non-free toric action
Aleksandra Marinković, Laura Starkston
We classify contact toric 3-manifolds up to contactomorphism, through explicit descriptions, building off of work by Lerman [Lerman03]. As an application, we classify all contact s…
Properties of contact toric structures and concave boundaries of linear plumbings
Aleksandra Marinković, Jo Nelson, Ana Rechtman +3
We consider plumbings of symplectic disk bundles over spheres admitting concave contact boundary, with the goal of understanding the geometric properties of the boundary contact st…
Symplectic circle actions on manifolds with contact type boundary
Aleksandra Marinković, Klaus Niederkrüger-Eid
Many of the existing results for closed Hamiltonian G-manifolds are based on the analysis of the corresponding Hamiltonian functions using Morse-Bott techniques. In general such me…
Weinstein handlebodies for complements of smoothed toric divisors
Bahar Acu, Orsola Capovilla-Searle, Agnès Gadbled +4
We study the interactions between toric manifolds and Weinstein handlebodies. We define a partially-centered condition on a Delzant polytope, which we prove ensures that the comple…
On properties of Bourgeois contact structures
Samuel Lisi, Aleksandra Marinković, Klaus Niederkrüger
The Bourgeois construction associates to every contact open book on a manifold a contact structure on . We study in this article some of the properties of that…
Every symplectic toric orbifold is a centered reduction of a Cartesian product of weighted projective spaces
Aleksandra Marinković, Milena Pabiniak
We prove that every symplectic toric orbifold is a centered reduction of a Cartesian product of weighted projective spaces. A theorem of Abreu and Macarini shows that if the level…