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

Russian Physics Journal

Trajectory length constraint and the Klein-Gordon equation

V. N. Ivanov

Published Dec 1, 1984• 0 citations
Publisher
DOI
10.1007/bf00895212

Related papers

Progress in a trajectory interpretation of the Klein-Gordon equation

Edward R. Floyd

International Journal of Theoretical Physics•Feb 1, 1988•8 citations

Trajectory-coherent states for the Klein-Gordon equation in its ϕ-representation

Lesya V. Gritsenko, I. P. Susak, Andrey Yu. Trifonov

Russian Physics Journal•Oct 1, 1999•0 citations

From the main equation to the Klein-Gordon equation

Austin Blaquière

Journal of Optimization Theory and Applications•Jan 1, 1979•10 citations

A Novel Interpretation of the Klein-Gordon Equation

K. B. Wharton

arXiv:0706.4075•Foundations of Physics•Dec 18, 2009•46 citations

Another form of the Klein-Gordon equation

Morton D. Kostin

Physics Letters A•Nov 1, 1987•7 citations

Time-like flows of energy-momentum and particle trajectories for the Klein-Gordon equation

Horton, G, Christopher Dewdney, Nesteruk, A

The Klein-Gordon equation is interpreted in the de Broglie-Bohm manner as a single-particle relativistic quantum mechanical equation that defines unique time-like particle trajectories. The particle trajectories are determined by the conserved flow of the intrinsic energy density which can be derived from the specification of the Klein-Gordon energy-momentum tensor in an Einstein-Riemann space. The approach is illustrated by application to the simple single-particle phenomena associated with square potentials.

•Jan 1, 2000•18 citations
The Klein-Gordon equation is interpreted in the de Broglie-Bohm manner as a single-particle relativistic quantum mechanical equation that defines unique time-like particle trajectories. The particle trajectories are determined by the conserved flow of the intrinsic energy density which can be derived from the specification of the Klein-Gordon energy-momentum tensor in an Einstein-Riemann space. The approach is illustrated by application to the simple single-particle phenomena associated with square potentials.