Ambre Chabert

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20232026

most citedWeakly turbulent solution to Schrödinger equation on the two-dimensional torus with real potential decaying at infinity

1 citations · 1 across the 6 of their papers we have counts for

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math.AP2023

A Weakly Turbulent solution to the cubic Nonlinear Harmonic Oscillator on $R^{2}$ perturbed by a real smooth potential decaying to zero at infinity

Maxine Chabert

We build a smooth real potential $V (t, x)$ on $(t_{0}, + \infty) \times R^{2}$ decaying to zero as $t \to \infty$ and a smooth solution to the associated perturbed cubic Nonlinear…

math.AP2023★ 1 cited

Weakly turbulent solution to Schrödinger equation on the two-dimensional torus with real potential decaying at infinity

Ambre Chabert

We build a smooth time-dependent real potential on the two-dimensional torus, decaying as time tends to infinity in Sobolev norms along with all its time derivative, and we exhibit…

A Weakly Turbulent solution to the cubic Nonlinear Harmonic Oscillator on R2 perturbed by a real smooth potential decaying to zero at infinity

Weakly turbulent solution to Schrödinger equation on the two-dimensional torus with real potential decaying at infinity

A Weakly Turbulent solution to the cubic Nonlinear Harmonic Oscillator on $R^{2}$ perturbed by a real smooth potential decaying to zero at infinity