Invited research talks
(Uppsala, 2024) Extremal Lagrangian tori in convex toric domains, University of Uppsala, Sweden.
(Augsburg, 2023) Extrinsic geometry of extremal Lagrangian tori in convex toric domains, University of Augsburg, Germany.
Research talks in 2023
Extrinsic geometry of extremal Lagrangian tori in convex toric domains, Oberseminar Differentialgeometrie, November 2023, University of Augsburg, Germany.
The embedded contact homology differential is well-defined and squares to zero. Seminar on ECH, SS 2023, University of Augsburg, Germany.
(Notes) McDuff-Siegel symplectic capacities, Research seminar on symplectic geometry, Feb 2023, HU, Berlin, Germany. ( McDuff-Siegel)
(Notes) The Lagrangian capacity of convex toric domains: a conjecture of Cieliebak-Mohnke, Research seminar on symplectic geometry, Feb 2023, HU, Berlin, Germany. (Pereira, Cieliebak-Mohnke)
Research talks in 2022
Equivalence of ellipsoidal and local tangency constraints for pseudo-holomorphic curves, Research seminar on symplectic geometry, June 2022, HU, Berlin, Germany. (Section 4.1 in McDuff-Siegel)
(Slides) On counting pseudo-holomorphic spheres with a Reeb orbit asymptotic on a skinny ellipsoid, Research seminar on symplectic geometry, February 2022, HU Berlin, Germany.
Equivalences for Morse homology: a paper by Matthias Schwarz, February 2022, HU Berlin, Germany. (Reference)
Talks in --2021
H-principle for open diffeomorphism invariant differential relations and its applications, May 2021, HU Berlin.
Novikov Rings and Floer homology for non-aspherical symplectic manifolds, Floer Homology Seminar, Humboldt University, Berlin, , November 19, 2019.
(Slides) Ergodic decomposition of invariant measures, working group seminar on symplectic geometry, University of Augsburg, Germany, May 18, 2020.
Expository talks:
(talk1, talk2) Minicourse on direct methods in the calculus of variations at Maths Volunteers Foundation, October 2022.
( Slides) Holomorphic curves in symplectic topology, BMS- BGSMath Junior Meeting, Barcelona, Spain.
Local structure of fractals, November 2021, HU, Berlin.