SISSA Preprints

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Welcome to SISSA Preprints Archive

SISSA Preprints Archive is the repository built to save, share, and search SISSA preprints (the not-referred manuscripts of the research output).

If you want to archive your preprint, please send your pdf file to preprint@sissa.it.

The librarian will provide to archive it.

Before posting your preprint, check your publisher's policy on SHERPA/RoMEO database.

ADVICE: In SISSA Preprints Archive are also stored all the SISSA authors' works till November 2016.

The works of the SISSA authors published till November 2016 and the ones published after this date are now stored in the SISSA Digital Library (SDL) website.

Take a look to the SISSA publications by year.

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Recently Added

  • Alicandro, Roberto; Dal Maso, Gianni; Lazzaroni, Giuliano; Palombaro, Mariapia (2017-06)
    Linear elasticity can be rigorously derived from finite elasticity under the assumption of small loadings in terms of Gamma-convergence. This was first done in the case of one-well energies with super-quadratic growth and ...
  • Gallone, Matteo; Michelangeli, Alessandro (2017-06)
    We derive a classification of the self-adjoint extensions of the three-dimensional Dirac-Coulomb operator in the critical regime of the Coulomb coupling. Our approach is solely based upon the KreĬn-Višik- Birman extension ...
  • Gallone, Matteo; Michelangeli, Alessandro; Ottolini, Andrea (2017)
    The core results of the so-called KreIn-Visik-Birman theory of self-adjoint extensions of semi-bounded symmetric operators are reproduced, both in their original and in a more modern formulation, within a comprehensive ...
  • Berti, Massimiliano; Delort, Jean-Marc (2017)
    The goal of this monograph is to prove that any solution of the Cauchy problem for the capillarity-gravity water waves equations, in one space dimension, with periodic, even in space, initial data of small size ϵ, is almost ...
  • Berti, Massimiliano; Kappeler, Thomas; Montalto, Riccardo (2016)
    We prove that small, semi-linear Hamiltonian perturbations of the defocusing nonlinear Schr\"odinger (dNLS) equation on the circle have an abundance of invariant tori of any size and (finite) dimension which support ...

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