Abstract. We consider resonances associated to the one-dimensional Schrödinger operator − d2 dx2 + V (x), where V (x) = V+ if x> xM and V (x) = V − if x < −xM, with V+ 6 = V−. We obtain asymptotics of the resonance-counting function for several regions. Moreover, we show that in several situations, the resonances, V+, and V − determine V uniquely up to translation
International audienceWe give the semiclassical asymptotic of barrier-top resonances for Schrödinger...
We give the semiclassical asymptotic of barrier-top resonances for Schrödinger operators on R n , n ...
A new technique is presented which gives conditions under which perturbations of certain base potent...
We obtain new results about the high-energy distribution of resonances for the one-dimensional Schr\...
AbstractWe determine the leading asymptotics of the resonance counting function for a class of Schrö...
We consider Schrödinger operators on [0, ∞) with compactly supported, possibly complex-valued potent...
We consider Schrödinger operators on [0, ∞) with compactly supported, possibly complex-valued potent...
AbstractWe show that the resonance counting function for a Schrödinger operator in dimension one has...
AbstractWe determine the leading asymptotics of the resonance counting function for a class of Schrö...
Abstract. We consider a perturbation of a periodic Shrödinger operator P0 by a potential W (hx), (h...
This report is concerned with the asymptotic distribution of resonances in the semiclassical limit o...
This report is concerned with the asymptotic distribution of resonances in the semiclassical limit o...
We discuss resonances for Schrödinger operators in whole- and half-line problems. One of our goals i...
This report is concerned with the asymptotic distribution of resonances in the semiclassical limit o...
We discuss resonances for Schrödinger operators in whole- and half-line problems. One of our goals i...
International audienceWe give the semiclassical asymptotic of barrier-top resonances for Schrödinger...
We give the semiclassical asymptotic of barrier-top resonances for Schrödinger operators on R n , n ...
A new technique is presented which gives conditions under which perturbations of certain base potent...
We obtain new results about the high-energy distribution of resonances for the one-dimensional Schr\...
AbstractWe determine the leading asymptotics of the resonance counting function for a class of Schrö...
We consider Schrödinger operators on [0, ∞) with compactly supported, possibly complex-valued potent...
We consider Schrödinger operators on [0, ∞) with compactly supported, possibly complex-valued potent...
AbstractWe show that the resonance counting function for a Schrödinger operator in dimension one has...
AbstractWe determine the leading asymptotics of the resonance counting function for a class of Schrö...
Abstract. We consider a perturbation of a periodic Shrödinger operator P0 by a potential W (hx), (h...
This report is concerned with the asymptotic distribution of resonances in the semiclassical limit o...
This report is concerned with the asymptotic distribution of resonances in the semiclassical limit o...
We discuss resonances for Schrödinger operators in whole- and half-line problems. One of our goals i...
This report is concerned with the asymptotic distribution of resonances in the semiclassical limit o...
We discuss resonances for Schrödinger operators in whole- and half-line problems. One of our goals i...
International audienceWe give the semiclassical asymptotic of barrier-top resonances for Schrödinger...
We give the semiclassical asymptotic of barrier-top resonances for Schrödinger operators on R n , n ...
A new technique is presented which gives conditions under which perturbations of certain base potent...