activity
20052025
most citedSemiclassical resonances for a two-level Schrödinger operator with a conical intersection

3 citations · 8 across the 8 of their papers we have counts for

collaborators

10 papers

math.AP2025

Counter-examples to the fractal Weyl law for semiclassical resonances

Jean-Francois Bony, Setsuro Fujiie, Thierry Ramond +1

Under general assumptions, the numbers of semiclassical resonances is known to be bounded from above by a negative power of which is given by the fractal dimension of the trapp…

math-ph2024

Transition of the semiclassical resonance widths across a tangential crossing energy-level

Marouane Assal, Setsuro fujiie, Kenta Higuchi

We consider a 1D matrix-valued operator \eqref{System0} with two semiclassical Schrödinger operators on the diagonal entries and small interactions on the off-diagonal…

math.SP2020

An example of resonance instability

Jean-Francois Bony, Setsuro Fujiie, Thierry Ramond +1

We construct a semiclassical Schrödinger operator such that the imaginary part of its resonances closest to the real axis changes by a term of size when a real compactly suppor…

math.AP2016

Barrier-top resonances for non globally analytic potentials

Jean-Francois Bony, Setsuro Fujiie, Thierry Ramond +1

We give the semiclassical asymptotic of barrier-top resonances for Schrödinger operators on , , whose potential is everywhere and analytic a…

math-ph2016

Molecular predissociation resonances near an energy-level crossing II: Vector field interaction

Setsuro Fujiie, André Martinez, Takuya Watanabe

We study the resonances of a two-by-two semiclassical system of one dimensional Schrödinger operators, near an energy where the two potentials intersect transversally, one of them…

math.AP2016★ 2 cited

Resonances for homoclinic trapped sets

Jean-Francois Bony, Setsuro Fujiie, Thierry Ramond +1

We study semiclassical resonances generated by homoclinic trapped sets. First, under some general assumptions, we prove that there is no resonance in a region below the real axis.…