Mathematical methods of nonlinear Physics




  • INFN Section Lecce

        • Vitolo, R. Computing with Hamiltonian operators, Computer Physics Communi-cations Volume 244 (2019), 228-245.

        • Angelelli, M., and Konopelchenko, B. (2018). Zeros and amoebas of partition functions. Reviews in Mathematical Physics30(09), 1850015.

        • F. Giglio, G. Landolfi and A. Moro, " Integrable extended van der Waals
          model", Physica D, 333, 293 (2016).

        • De Matteis, G, Martina, L Naya, C,Turco, V, Helicoids in chiral liquid crystals under external fields, Phys.  Rev. E, 100 (2019), 052703

        • Levi, D, Martina, L, Winternitz, P, Lie-point symmetries of the discrete Liouville equation, J. Phys. A-Math. Theor., 48 (2015), 025204

  • INFN Section Roma

        • P. G. Grinevich and P. M. Santini: The finite-gap method and the periodic NLS Cauchy problem of anomalous waves for a finite number of unstable modes, Russian Math. Surveys 74:2 (2019) p. 211-263.

        • F. Coppini, P. G. Grinevich and P. M. Santini: The effect of a small loss or gain in the periodic NLS anomalous wave dynamics. I, Phys. Rev. E, 101, 032204 (2020).

        • F. Zullo: A q-difference Baxter operator for the Ablowitz–Ladik chain”, J. Phys. A: Math. Theor. 48 (2015) 125205.

        • F. Calogero and F. Payandeh, “Polynomials with multiple zeros and solvable dynamical systems including models in the plane with polynomial interactions”, J. Math. Phys. 60, 082701 (2019).

        • S. Carillo, M. Lo Schiavo, E. Porten, C. Schiebold: A novel noncommutative KdV-type equation, its recursion operator, and solitons, J. of Math. Phys, Vol. 59, Iss. 4 (2018) p. 043501.


  • INFN Section Milano-Bicocca

        • M. Casati, P. Lorenzoni and R. Vitolo, Three computational approaches to weakly nonlocal Poisson brackets, Stud Appl Math. 144:412-448 (2020).

        • A. Arsie, P. Lorenzoni and A. Moro, Integrable viscous conservation laws, Nonlinearity 28, 1859-1895 (2015).

        • R. Camassa, G. Falqui, G. Ortenzi, M. Pedroni, C.Thomson Hydrodynamic models and confinement effects by horizontal boundaries, J. Nonlin. Sci. 29(4), 1445-1498 (2019).

        • R. Camassa, G. Falqui, G. Ortenzi,Two-layer interfacial flows beyond the Boussinesq approximation: a Hamiltonian approach, Nonlinearity vol. 30 n.2 (2017) pp. 466-491.

        • D Masoero, A Raimondo and D Valeri, Bethe ansatz and the spectral theory of affine Lie algebra-valued connections I. The simply-laced case Communications in Mathematical Physics 344 (3), 719-750 (2016).


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April, 20-21 2022

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