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

Foundations of Physics

A model for the Schr�dinger zitterbewegung and the plane monochromatic wave

J. C. Aron

Published Dec 1, 1981• 5 citations
Publisher
DOI
10.1007/bf00727103

Related papers

On Schrödinger's Wave Mechanics

CRC Press eBooks•May 21, 2004•0 citations

The motion of wavelets?An interpretation of the Schr�dinger equation

Toyoki Koga

Foundations of Physics•Jan 1, 1972•7 citations

The Schr�dinger and Heisenberg pictures

Institute of Physics eBooks•Nov 26, 2004•0 citations

From Monochromatic Plane Waves to Wave Packets

Salvatore Capozzıello, Wladimir-Georges Boskoff

UNITEXT for physics•Jan 1, 2021•0 citations

Basics of Schr and Ouml;dinger's Wave Equation

Nikhil Singh

Erwin Schr & #214;dinger is considered one of the founding father of quantum mechanics. Schr & #214;dinger's equation is fundamental of understanding Quantum Mechanics. Laws of Newtonian system don't work in quantum system. In this Research paper I have discussed brief overview on Schr & #214;dinger's wave equation.

International Journal of Science and Research (IJSR)•May 27, 2021•0 citations

One-Dimensional Filamentary Multiparticle Quantum Structures Arising in the Plane Transverse to External Homogeneous Magnetic Field

Vladimir V. Lugovoi

It is shown that a single-particle wave function Ψ, obtained (Landau, 1930) as a solution of the Schr?dinger equation (for a charged particle in a homogeneous magnetic field), and an operator relation of (or equation ) lead to the dynamic description of one-dimensional many-particle quantum filamentary states. Thus, one can overcome the problem, connected with the finding of many-body wave function as solution of the Schr?dinger equation with a very tangled Hamiltonian for multi-body system. An effect of nonlocality appears. The dependence of the linear density of particles on the magnetic field and on the number of particles in the one- dimension filamentary multiparticle quantum structure is calculated.

Journal of Modern Physics•Jan 1, 2015•0 citations
It is shown that a single-particle wave function Ψ, obtained (Landau, 1930) as a solution of the Schr?dinger equation (for a charged particle in a homogeneous magnetic field), and an operator relation of (or equation ) lead to the dynamic description of one-dimensional many-particle quantum filamentary states. Thus, one can overcome the problem, connected with the finding of many-body wave function as solution of the Schr?dinger equation with a very tangled Hamiltonian for multi-body system. An effect of nonlocality appears. The dependence of the linear density of particles on the magnetic field and on the number of particles in the one- dimension filamentary multiparticle quantum structure is calculated.