We study the properties of the survival probability in multibarrier resonance systems using an exact analytical approach that involves a representation in terms of the resonance poles and resonant states of the system. We find a mechanism that modifies the usual exponential decaying regime into a nonexponential decay behavior of the survival probability. This mechanism corresponds to the decay of Rabi oscillations originating from transitions among the closely lying resonances characterizing the energy spectra of multibarrier resonance systems
19 pages, 7 figures, Revtex, revised version.For a model 1d asymmetric double-well potential we calc...
The time dependent Schrödinger equation of an open quantum mechanical system is solved by using the ...
We confirm the factorization conjecture for resonance states in open chaotic systems in the paradigm...
An exact single-level resonance formula for the survival probability S(t) in the full time interval,...
We analyze the survival probability of unstable particles in the context of quantum field theory. Af...
In this talk we consider the time evolution of a one-dimensional quantum system with a double barrie...
We examine an analytical expression for the survival probability for the time evolution of quantum d...
A resonance formalism is used to study the effect of disorder in specific realizations of multibarri...
The long-time behavior of the survival probability for unstable multilevel systems that follows the ...
R-matrix theory is applied to three-body resonances by treating the decay as two sequential two-body...
We present a quantitative semiclassical theory for the decay of nondispersive electronic wave packet...
Abstract. We study the resonance phenomena for time periodic perturbations of a Hamiltonian H on the...
AbstractWe study the resonance phenomena for time periodic perturbations of a Hamiltonian H on the H...
We study the mathematical theory of quantum resonances in the standard model of non-relativistic QED...
AbstractWe study the mathematical theory of quantum resonances in the standard model of non-relativi...
19 pages, 7 figures, Revtex, revised version.For a model 1d asymmetric double-well potential we calc...
The time dependent Schrödinger equation of an open quantum mechanical system is solved by using the ...
We confirm the factorization conjecture for resonance states in open chaotic systems in the paradigm...
An exact single-level resonance formula for the survival probability S(t) in the full time interval,...
We analyze the survival probability of unstable particles in the context of quantum field theory. Af...
In this talk we consider the time evolution of a one-dimensional quantum system with a double barrie...
We examine an analytical expression for the survival probability for the time evolution of quantum d...
A resonance formalism is used to study the effect of disorder in specific realizations of multibarri...
The long-time behavior of the survival probability for unstable multilevel systems that follows the ...
R-matrix theory is applied to three-body resonances by treating the decay as two sequential two-body...
We present a quantitative semiclassical theory for the decay of nondispersive electronic wave packet...
Abstract. We study the resonance phenomena for time periodic perturbations of a Hamiltonian H on the...
AbstractWe study the resonance phenomena for time periodic perturbations of a Hamiltonian H on the H...
We study the mathematical theory of quantum resonances in the standard model of non-relativistic QED...
AbstractWe study the mathematical theory of quantum resonances in the standard model of non-relativi...
19 pages, 7 figures, Revtex, revised version.For a model 1d asymmetric double-well potential we calc...
The time dependent Schrödinger equation of an open quantum mechanical system is solved by using the ...
We confirm the factorization conjecture for resonance states in open chaotic systems in the paradigm...