@article{22953,
  abstract     = {We prove that any finitely smooth, axially symmetric, strictly convex domain with everywhere positive curvature and sufficiently close to an ellipse is area spectrally rigid. This means that any area-isospectral family of domains in this class is necessarily equi-affine. We use techniques, adapted to symplectic billiards, inspired by the paper of J. De Simoi, V. Kaloshin and Q. Wei [5].},
  author       = {Baracco, Luca and Bernardi, Olga and Nardi, Alessandra},
  issn         = {1930-532X},
  journal      = {Journal of Modern Dynamics},
  pages        = {469--488},
  publisher    = {American Institute of Mathematical Sciences},
  title        = {{Area spectral rigidity for axially symmetric symplectic billiard tables}},
  doi          = {10.3934/jmd.2026012},
  volume       = {22},
  year         = {2026},
}