In Bohm's causal or trajectory interpretation of quantum mechanics, it is straightforward to determine, from a sufficiently large number of calculated particle trajectories, probability distributions for time delays caused by a potential barrier, or for transmission times through a barrier. We show that these distributions can be calculated directly and more efficiently from probability currents, without the calculation of Bohm trajectories as an intermediate step. The ideas are illustrated for Gaussian wave packets incident on a square potential barrier and used to explain why average causal delay times differ from the average delay times calculated in other approaches.NRC publication: Ye
For an initial minimum-uncertainty-product Gaussian wave packet incident on an opaque barrier we inv...
The computation of detection probabilities and arrival time distributions within Bohmian mechanics i...
In this paper we study the construction of probability densities for time-of-flight in quantum mecha...
The Bohm interpretation of quantum mechanics is applied to a transmission and reflection process in ...
The Bohm interpretation of quantum mechanics is applied to a transmission and reflection process in ...
Analytic solutions to the time-dependent Schrodinger equation for cutoff wave initial conditions are...
Starting from the binomial distribution for the electron occurrence in the interelectrode space, the...
Several practical implications of the noncrossing property of one-dimensional Bohm trajectories are ...
The arrival time statistics of spin-1/2 particles governed by Pauli's equation, and defined by their...
We consider a number of aspects of the problem of defining time observables in quantum theory. Time ...
We consider a number of aspects of the problem of defining time observables in quantum theory. Time ...
[EN] We study non-relativistic propagation of Gaussian wave packets in one-dimensional Eckart potent...
The systematic projector approach of Brouard, Sala and Muga generates an infinite number of expressi...
A new variant of the packet analysis to solve the tunneling time problem for the so-called completed...
We discuss the propagation of wave packets through interacting environments. Such environments gener...
For an initial minimum-uncertainty-product Gaussian wave packet incident on an opaque barrier we inv...
The computation of detection probabilities and arrival time distributions within Bohmian mechanics i...
In this paper we study the construction of probability densities for time-of-flight in quantum mecha...
The Bohm interpretation of quantum mechanics is applied to a transmission and reflection process in ...
The Bohm interpretation of quantum mechanics is applied to a transmission and reflection process in ...
Analytic solutions to the time-dependent Schrodinger equation for cutoff wave initial conditions are...
Starting from the binomial distribution for the electron occurrence in the interelectrode space, the...
Several practical implications of the noncrossing property of one-dimensional Bohm trajectories are ...
The arrival time statistics of spin-1/2 particles governed by Pauli's equation, and defined by their...
We consider a number of aspects of the problem of defining time observables in quantum theory. Time ...
We consider a number of aspects of the problem of defining time observables in quantum theory. Time ...
[EN] We study non-relativistic propagation of Gaussian wave packets in one-dimensional Eckart potent...
The systematic projector approach of Brouard, Sala and Muga generates an infinite number of expressi...
A new variant of the packet analysis to solve the tunneling time problem for the so-called completed...
We discuss the propagation of wave packets through interacting environments. Such environments gener...
For an initial minimum-uncertainty-product Gaussian wave packet incident on an opaque barrier we inv...
The computation of detection probabilities and arrival time distributions within Bohmian mechanics i...
In this paper we study the construction of probability densities for time-of-flight in quantum mecha...