Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Quantum Aspects of Beam Physics

QUANTUM EQUATION OF ELECTRON MOTION

K.-J. KIM

Published May 1, 2002• 0 citations
Publisher
DOI
10.1142/9789812777447_0003

Related papers

THE SUM OVER TRAJECTORIES FOR DIRAC EQUATION

G. V. Ryazanov

It is shown that under some assumptions concerning the motion of an electron, the Feynman sum over trajectories is identical with the propagation function of the Dirac equation. (tr-auth)

Zhur. Eksptl'. i Teoret. Fiz.•Dec 1, 1957•0 citations

Quantum-Mechanical Motion of Free Electrons in Electromagnetic Fields

Earle H. Kennard

Proceedings of the National Academy of Sciences•Jan 1, 1931•3 citations

Unitary Quantum Electron Dynamics. II

Hilbrand Johannes Groenewold

•Jan 1, 1949•0 citations

A PARTITION METHOD FOR THE QUANTUM-MECHANICAL EQUATION OP MOTION

Robert William Schmieder

This document was prepared as an account of work

•Apr 1, 1970•0 citations

Quantum mechanics of the electron

E. Rosencher, B. Vinter

Cambridge University Press eBooks•May 30, 2002•0 citations

MODIFIED JOSEPHSON EQUATION AND MEASUREMENT DYNAMICS FOR THE JOSEPHSON TRANSMISSION LINE DETECTOR

Bao‐Long Liang, Ji‐Suo Wang, Xiang‐Guo Meng +1 more

By introducing the entangled state representation and following Feynman's assumption that "electron pairs are bosons … A bound pair acts as a Bose particle", we construct a Hamiltonian operator for the Josephson transmission line (JTL) detector, then we use the Heisenberg equation of motion to derive the modified Josephson equation. Based on the modified Josephson equation, the measurement dynamics of JTL detector is investigated, which will be helpful for us to analyze the quantum measurement of JTL detector.

Modern Physics Letters B•Jun 30, 2009•0 citations
By introducing the entangled state representation and following Feynman's assumption that "electron pairs are bosons … A bound pair acts as a Bose particle", we construct a Hamiltonian operator for the Josephson transmission line (JTL) detector, then we use the Heisenberg equation of motion to derive the modified Josephson equation. Based on the modified Josephson equation, the measurement dynamics of JTL detector is investigated, which will be helpful for us to analyze the quantum measurement of JTL detector.