A divergent movement exhibited by singularities of complexified classical trajectories plays an important role in multi-dimensional barrier tunneling. It induces a complex-domain heteroclinic entanglement between the stable manifold of a barrier-top unstable periodic orbit and incoming trajectories. Formation of such a complexified dynamical structure is generic in multi-dimensional barrier systems and enables multiple tunneling paths to contribute to the tunneling phenomena, which is observed as a “fringed” tunneling phenomenon, i.e., the tunneling probability is remarkably fringed due to the interference among multiple tunneling paths
In the spectrum of systems showing chaos-assisted tunneling, three-state crossings are formed when a...
We examine the signature of classical chaos on a generic quantum phenomenon, namely, quantum tunneli...
Tunneling in 1D describes the effect that quantum particles can penetrate a classically insurmountab...
A divergent movement exhibited by singularities of complexified classical trajectories plays an impo...
The fringed tunnelling, which can be observed in strongly coupled 1.5-dimensional barrier systems as...
Multidimensionalityof systems significantly affects on tunneling phenomenaobserved. In particular, i...
The fully complex domain semiclassical theory based upon the complexified stable-unstable manifold t...
A new semiclassical mechanism of multi-dimensional tunneling, which originates in the complexified s...
Semiclassical theory based upon complexified classical mechanics is developed for periodically time-...
Tunneling is a fundamental effect of quantum mechanics, which allows waves to penetrate into regions...
In multidimensional barrier tunneling, there exist different semiclassical mechanisms, i.e., the wel...
We have revealed that the barrier-tunneling process in nonintegrable systems is strongly linked to c...
We study quantum-mechanical tunneling between symmetry-related pairs of regular phase space regions ...
We investigate the semiclassical mechanism of tunneling processes in nonintegrable systems. The sign...
We study quantum mechanical tunneling using complex solutions of the classical field equations. Simp...
In the spectrum of systems showing chaos-assisted tunneling, three-state crossings are formed when a...
We examine the signature of classical chaos on a generic quantum phenomenon, namely, quantum tunneli...
Tunneling in 1D describes the effect that quantum particles can penetrate a classically insurmountab...
A divergent movement exhibited by singularities of complexified classical trajectories plays an impo...
The fringed tunnelling, which can be observed in strongly coupled 1.5-dimensional barrier systems as...
Multidimensionalityof systems significantly affects on tunneling phenomenaobserved. In particular, i...
The fully complex domain semiclassical theory based upon the complexified stable-unstable manifold t...
A new semiclassical mechanism of multi-dimensional tunneling, which originates in the complexified s...
Semiclassical theory based upon complexified classical mechanics is developed for periodically time-...
Tunneling is a fundamental effect of quantum mechanics, which allows waves to penetrate into regions...
In multidimensional barrier tunneling, there exist different semiclassical mechanisms, i.e., the wel...
We have revealed that the barrier-tunneling process in nonintegrable systems is strongly linked to c...
We study quantum-mechanical tunneling between symmetry-related pairs of regular phase space regions ...
We investigate the semiclassical mechanism of tunneling processes in nonintegrable systems. The sign...
We study quantum mechanical tunneling using complex solutions of the classical field equations. Simp...
In the spectrum of systems showing chaos-assisted tunneling, three-state crossings are formed when a...
We examine the signature of classical chaos on a generic quantum phenomenon, namely, quantum tunneli...
Tunneling in 1D describes the effect that quantum particles can penetrate a classically insurmountab...