We construct almost toric fibrations (ATFs) on all del Pezzo surfaces, endowed with a
monotone symplectic form. Except for CP^ 2\# CP^ 2 CP 2# CP 2¯, CP^ 2\# 2 CP^ 2 CP 2# 2 …

Floer theory for Lagrangian cobordisms was developed by Biran and Cornea in a series of
papers [Lagrangian cobordism. I, J. Amer. Math. Soc. 26 (2013) 295–340; Lagrangian …

We present techniques, inspired by monodromy considerations, for constructing compact
monotone Lagrangians in certain affine hypersurfaces, chiefly of Brieskorn–Pham type. We …

In this paper we consider the problem of packing a symplectic manifold with integral
Lagrangian tori, that is Lagrangian tori whose area homomorphsims take only integer …

Abstract In de Velloso Vianna (J Topol 9 (2): 535-551, 2016), Vianna constructed infinitely
many exotic Lagrangian tori in P 2. We lift these tori to higher dimensional projective spaces …

In this essay dedicated to Yakov Eliashberg we survey the current state of the field of
Lagrangian (un) knots, reviewing some constructions and obstructions along with a number …

We prove the Hamiltonian unknottedness of real Lagrangian tori in the monotone S^ 2 * S^ 2
S 2× S 2, namely any real Lagrangian torus in S^ 2 * S^ 2 S 2× S 2 is Hamiltonian isotopic to …

We prove that a real Lagrangian submanifold in a closed symplectic manifold is unique up to
cobordism. We then discuss the classification of real Lagrangians in and. In particular, we …

We study two related invariants of Lagrangian submanifolds in symplectic manifolds. For a
Lagrangian torus these invariants are functions on the first cohomology of the torus. The first …

In this thesis, we study the topology of relatively exact Lagrangian submanifolds. One of our
main goals is to study their generalised cohomology, extending known results about their …