An approach for calculating tunneling amplitudes from a nonlocalized initial state is presented. Generalizing the matching conditions and equations of motion to allow for complex momentum permits a description of tunneling in the presence of so-called classical motion. Possible applications of the method are presented
Back reaction of the particle creation on the quantum tunneling process is analyzed in real time for...
We investigate numerically the tunneling effect under influence of another particle in a double well...
Tunneling is a fundamental effect of quantum mechanics, which allows waves to penetrate into regions...
The problem of modeling tunneling phenomena in more than one dimension is examined. It is found that...
We study quantum mechanical tunneling using complex solutions of the classical field equations. Simp...
"Quantum tunneling through a nonstationary barrier is studied analytically and by a direct numerical...
International audienceStarting from trace formulae for the tunnelling splittings (or decay rates) an...
We follow up the work, where in light of the Picard-Lefschetz thimble approach, we split up the real...
We study tunneling in one-dimensional quantum mechanics using the path integral in real time, where ...
The classical equation of motion of a charged point particle, including its radiation reaction, is d...
Some tunneling phenomena are described, in the semiclassical approximation, by unstable complex traj...
Starting with the equivalence of the rest energy of a particle to an amount of the radiant energy ch...
Macroscopic quantum tunnelling is described using the master equation for the reduced Wigner functio...
A model for describing barrier tunneling (or other classically forbidden processes) using purely rea...
Tunneling is a central result of quantum mechanics. It allows quantum particles to enter regions whi...
Back reaction of the particle creation on the quantum tunneling process is analyzed in real time for...
We investigate numerically the tunneling effect under influence of another particle in a double well...
Tunneling is a fundamental effect of quantum mechanics, which allows waves to penetrate into regions...
The problem of modeling tunneling phenomena in more than one dimension is examined. It is found that...
We study quantum mechanical tunneling using complex solutions of the classical field equations. Simp...
"Quantum tunneling through a nonstationary barrier is studied analytically and by a direct numerical...
International audienceStarting from trace formulae for the tunnelling splittings (or decay rates) an...
We follow up the work, where in light of the Picard-Lefschetz thimble approach, we split up the real...
We study tunneling in one-dimensional quantum mechanics using the path integral in real time, where ...
The classical equation of motion of a charged point particle, including its radiation reaction, is d...
Some tunneling phenomena are described, in the semiclassical approximation, by unstable complex traj...
Starting with the equivalence of the rest energy of a particle to an amount of the radiant energy ch...
Macroscopic quantum tunnelling is described using the master equation for the reduced Wigner functio...
A model for describing barrier tunneling (or other classically forbidden processes) using purely rea...
Tunneling is a central result of quantum mechanics. It allows quantum particles to enter regions whi...
Back reaction of the particle creation on the quantum tunneling process is analyzed in real time for...
We investigate numerically the tunneling effect under influence of another particle in a double well...
Tunneling is a fundamental effect of quantum mechanics, which allows waves to penetrate into regions...