Papers by the PI (and co-authors) supported by the project:

• Remarks on Symplectic Capacities of p-Products (with P. Haim-Kislev).
  

      Preprint. arXiv:2111.09177 

• Caustic-Free Regions for Billiards on Surfaces of Constant Curvature (with D. Florentin and D. Rosen).
  

      J. Geom. Phys. 168 (2021), Paper No. 104305

• Symplectic embeddings of the l-p sum of two discs (with V. G. B. Ramos).
  

      Journal of Topology and Analysis. (2021)

• Caustic Duality for Minkowski Billiards (with S. Artstein-Avidan, D. Florentin, and D. Rosen).
  Nonlinearity, (2018), Volume 31, Number 4.
  

• The Symplectic Size of a Randomly Rotated Convex Body (with E. D. Gluskin).
  Int. Math. Res. Not. IMRN 2019, no. 8, 2538–2559.

• A Remark on Projections of the Rotated Cube to Complex Lines (with E. D. Gluskin).
  Geometric Aspects of Functional Analysis, Lecture Notes in Math. 2169, (springer) 2017, 137-149.

• "Asymptotic Equivalence of Symplectic Capacities (with E. D. Gluskin).
  Comment. Math. Helv. 91 (2016), no. 1, 131-144.
  

Papers by other authors supported by the project:

• On the symplectic size of convex polytopes (by: Pazit Haim-Kislev).
   Geom. Funct. Anal. 29 (2019), no. 2, 440–463.
  

• Volume growth in the component of fibered twists (by: Joontae Kim, Myeonggi Kwon, Junyoung Lee).
  Commun. Contemp. Math. 20 (2018), no. 8, 1850014

• Maximum principles in symplectic homology (by: Will J. Merry, Igor Uljarevic).
  Israel J. Math. 229 (2019), no. 1, 39–65.
  

• Embeddings of free groups into asymptotic cones of Hamiltonian diffeomorphism
  
• (by: Daniel Alvarez-Gavela, Victoria Kaminker, Asaf Kislev, Konstantin Kliakhandler,
  
• Andrei Pavlichenko, Lorenzo Rigolli, Daniel Rosen, Ood Shabtai, Bret Stevenson, and Jun Zhang).
  J. Topol. Anal. 11 (2019), no. 2, 467–498.
  

Acknowledgement: The SYMPLECTIC project is funded by an ERC Starting Grant under the European Union’s Horizon 2020 research and innovation programme /  grant agreement n° 637386.