We prove that symplectic homeomorphisms, in the sense of the celebrated Gromov–
Eliashberg Theorem, preserve coisotropic submanifolds and their characteristic foliations …

We study the relationship between a homological capacity c SH+(W) for Liouville domains W
defined using positive symplectic homology and the existence of periodic orbits for …

Given an open neighborhood $ W $ of the zero section in the cotangent bundle of $ N $ we
define a distance-like function $\rho_W $ on $ N $ using certain symplectic embeddings …

On the strong Arnold chord conjecture for convex contact forms arXiv:2304.07016v2 [math.SG]
27 Apr 2023 Page 1 On the strong Arnold chord conjecture for convex contact forms Jungsoo …

We prove the elementary but surprising fact that the Hofer distance between two closed
subsets of a symplectic manifold can be expressed in terms of the restrictions of …

We consider an analogue of Viterbo's conjecture: whether the spectral metric on the orbit
space of a fiber in the disk cotangent bundle of a closed manifold under the action of …

We investigate the question of whether the spectral metric on the orbit space of a fiber in the
disk cotangent bundle of a closed manifold, under the action of the compactly supported …

We introduce the notion of a symplectic capacity relative to a coisotropic submanifold of a
symplectic manifold, and we construct two examples of such capacities through …

In this note we study the systoles of convex hypersurfaces in R 2 n invariant under an anti-
symplectic involution. We investigate a uniform upper bound of the ratio between the systole …

Entov and Polterovich considered the concept of heaviness and superheaviness by the Oh-
Schwarz spectral invariants. The Oh-Schwarz spectral invariants are defined in terms of the …