activity
20012022
most citedSymplectic embeddings of ellipsoids in dimension greater than four

21 citations · 33 across the 7 of their papers we have counts for

collaborators

7 papers

math.SG2022

Chambers in the symplectic cone and stability of symplectomorphism group for ruled surface

Olguta Buse, Jun Li

We continue our previous work to prove that for any non-minimal ruled surface , the stability under symplectic deformations of of is guided by embedde…

math.SG2020

Symplectic isotopy on non-minimal ruled surfaces

Olguta Buse, Jun Li

We prove the stability of for a one-point blow-up of irrational ruled surfaces and study their topological colimit. Non-trivial generators of $π_0[Symp(X,…

math.SG2014

Packing stability for symplectic -manifolds

Olguta Buse, Richard Hind, Emmanuel Opshtein

We show that all closed symplectic 4-manifolds have the packing stability property: there are no obstructions beyond volume to embedding a collection of sufficiently small balls. T…

math.SG2011★ 21 cited

Symplectic embeddings of ellipsoids in dimension greater than four

Olguta Buse, Richard Hind

We study symplectic embeddings of ellipsoids into balls. In the main construction, we show that a given embedding of 2m-dimensional ellipsoids can be suspended to embeddings of ell…

math.SG2011★ 2 cited

Packing numbers of rational ruled 4-manifolds

Olguta Buse, Martin Pinsonnault

We completely solve the symplectic packing problem with equally sized balls for any rational, ruled, symplectic 4-manifolds. We give explicit formulae for the packing numbers, the…

math.SG2004★ 6 cited

Whitehead products in symplectomorphism groups and Gromov-Witten invariants

Olguta Buse

Consider any symplectic ruled surface given by . We compute all natural equivariant Gromov-Witten invariants $EGW_{g,0}(M^g…