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math.SG2026

Orbifold Hamiltonian Floer theory for global quotients

Cheuk Yu Mak, Sobhan Seyfaddini, Ivan Smith

We construct bulk-deformed orbifold Hamiltonian Floer theory for a global quotient orbifold, that is the quotient of a smooth closed symplectic manifold by a finite group acting fa…

math.SG2025

Orbifold Floer spectral invariants, symmetric product links and Weyl laws

Cheuk Yu Mak, Sobhan Seyfaddini, Ivan Smith

We explain a strategy, based on spectral invariants on symmetric product orbifolds, for proving the smooth closing lemma for Hamiltonian diffeomorphisms of a symplectic manifold wh…

math.SG2025

A universal extension of helicity to topological flows

Oliver Edtmair, Sobhan Seyfaddini

Helicity is a fundamental conserved quantity in physical systems governed by vector fields whose evolution is described by volume-preserving transformations on a three-manifold. No…

math.SG2025

Subleading asymptotics of link spectral invariants and homeomorphism groups of surfaces

Dan Cristofaro-Gardiner, Vincent Humilière, Cheuk Yu Mak +2

This paper continues the study of link spectral invariants on compact surfaces, introduced in our previous work and shown to satisfy a Weyl law in which they asymptotically recover…

math.SG2024

Quantitative Heegaard Floer cohomology and the Calabi invariant

Daniel Cristofaro-Gardiner, Vincent Humilière, Cheuk Yu Mak +2

We define a new family of spectral invariants associated to certain Lagrangian links in compact and connected surfaces of any genus. We show that our invariants recover the Calabi…