17 citations · 33 across the 12 of their papers we have counts for
12 papers
Embedding more than 8 symplectic balls in
Sílvia Anjos, Jarek Kędra, Martin Pinsonnault
We prove that the space of symplectic embeddings of standard balls into the standard complex projective plane , normalized so that a line has symp…
Kinematic formulas in convex geometry for non-compact groups
Sílvia Anjos, Francisco Nascimento
We generalize classical kinematic formulas for convex bodies in a real vector space to the setting of non-compact Lie groups admitting a Cartan decomposition. Specifically, let…
Embeddings of symplectic balls into the complex projective plane
Sílvia Anjos, Jarek Kędra, Martin Pinsonnault
We investigate spaces of symplectic embeddings of balls into the complex projective plane. We prove that they are homotopy equivalent to explicitly described algebraic su…
Stability of the symplectomorphism group of rational surfaces
Silvia Anjos, Jun Li, Tian-Jun Li +1
We apply Zhang's almost Kähler Nakai-Moishezon theorem and Li-Zhang's comparison of -symplectic cones to establish a stability result for the symplectomorphism group of a ration…
Loops in the fundamental group of which are not represented by circle actions
Sílvia Anjos, Miguel Barata, Martin Pinsonnault +1
We study generators of the fundamental group of the group of symplectomorphisms for some particul…
The homotopy Lie algebra of symplectomorphism groups of 3-fold blow-ups of
Sílvia Anjos, Sinan Eden
We consider the 3-point blow-up of the manifold where is the standard symplectic form which gives area 1 to the sphere , and study its group…