activity
20122024
most citedOn the existence of nematic-superconducting states in the Ginzburg-Landau regime

1 citations · 1 across the 5 of their papers we have counts for

collaborators

5 papers

cond-mat.supr-con2024★ 1 cited

On the existence of nematic-superconducting states in the Ginzburg-Landau regime

Mariano De Leo, Juan Pablo Borgna, Diego García Ovalle

In this article, we investigate the existence of nematic-superconducting states in the Ginzburg-Landau regime, both analytically and numerically. From the configurations considered…

math.NA2023

Performance of affine-splitting pseudo-spectral methods for fractional complex Ginzburg-Landau equations

Lisandro A. Raviola, Mariano F. De Leo

We evaluate the performance of novel numerical methods for solving one-dimensional nonlinear fractional dispersive and dissipative evolution equations. The methods are based on aff…

math.NA2013

High order methods for irreversible equations

Mariano De Leo, Diego Rial, Constanza Sanchez de la Vega

In this work, we show high order splitting methods of integration without negative steps, allowing us to solve numerically irreversible problems, like reaction-diffusion equations.…

math.NA2012

Lie-Trotter method for abstract semilinear evolution equations

Juan Pablo Borgna, Mariano De Leo, Diego Rial +1

In this paper we present a unified picture concerning Lie-Trotter method for solving a large class of semilinear problems: nonlinear Schrödinger, Schröginger--Poisson, Gross--Pitae…

math-ph2012

Controllability of Schroedinger equation with a nonlocal term

Mariano De Leo, Constanza Sánchez Fernández de la Vega, Diego Rial

This paper is concerned with the internal distributed control problem for the 1D Schroedinger equation, that arises in quantum semiconductor…