Now showing items 1-3 of 3

    • Evolution of Polygonal Lines by the Binormal Flow 

      Banica, V.; Vega, L.Autoridad BCAM (2020-06-01)
      The aim of this paper is threefold. First we display solutions of the cubic nonlinear Schrödinger equation on R in link with initial data a sum of Dirac masses. Secondly we show a Talbot effect for the same equation. Finally ...
    • The Frisch–Parisi formalism for fluctuations of the Schrödinger equation 

      Kumar, S.; Ponce Vanegas, F.Autoridad BCAM; Roncal, L.Autoridad BCAM; Vega, L.Autoridad BCAM (2022)
      We consider the solution of the Schrödinger equation $u$ in $\mathbb{R}$ when the initial datum tends to the Dirac comb. Let $h_{\text{p}, \delta}(t)$ be the fluctuations in time of $\int\lvert x \rvert^{2\delta}\lvert ...
    • A geometric and physical study of Riemann's non-differentiable function 

      Eceizabarrena, D. (2020-07-08)
      Riemann's non-differentiable function is a classic example of a continuous but almost nowhere differentiable function, whose analytic regularity has been widely studied since it was proposed in the second half of the 19th ...