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

Masson eBooks

Equation de Schrödinger

Emile Durand

Published Jan 1, 1970• 1 citation
OpenAlex

Related papers

L’équation de Schrödinger

Joe McEvoy, Oscar Sergio Zárate

EDP Sciences eBooks•Nov 4, 2020•0 citations

L’équation de Schrödinger

Joe McEvoy, Oscar Zarate

EDP Sciences eBooks•Nov 4, 2020•0 citations

L’équation de Schrödinger

Joe McEvoy, Oscar Sergio Zárate

EDP Sciences eBooks•Nov 4, 2020•0 citations

Sur une linéarisation de l'équation de Schrödinger et le spin de l'électron

G. Jeverdan

Jeverdan G. Sur une linéarisation de l'équation de Schrödinger et le spin de l'électron. In: Bulletin de la Classe des sciences, tome 66, 1980. pp. 487-498.

Bulletin de la Classe des sciences•Jan 1, 1980•0 citations

De Broglie waves, the Schrödinger equation, and relativity. I. Exclusion of the rest mass energy in the dispersion relation

Masanori Sato

The difference between de Broglie waves and the Schrödinger equation is the rest mass. The dispersion relation of de Broglie waves includes the rest mass, but the Schrödinger equation does not. Synchrotron radiation is when de Broglie waves shake off virtual photons and emit real photons. It also shows that synchrotron radiation is not compatible with relativity.

Physics Essays•Mar 4, 2020•3 citations

Symmetry of equations of nonlinear quantum mechanics

Wilhelm Fushchych

• Discovery of the Schrodinger equation • Derivation (uniqueness) of the Schrodinger equation • High order equation of the Schrodinger type • Nonlocal symmetry of the Schrodinger equation [2, 7] • High-order evolution equations. Dependence of mass on velocity in the nonlocal Galilei-invariant theory [6, 19] • Galilei relativity principle and nonlinear Schrodinger-type equations [2, 5, 10–17] • Nonlocal symmetry of the linear Schrodinger–de Broglie–Klein–Gordon–Fock– Kudar–de Donder–Van Dunger [3, 18, 8] • Nonlocal Galilei symmetry of a relativistic equation [8, 9] • Nonlocal Galilei symmetry of the Dirac equation [7] • Galilei symmetry of a relativistic equation.

•Jan 1, 2004•0 citations
• Discovery of the Schrodinger equation • Derivation (uniqueness) of the Schrodinger equation • High order equation of the Schrodinger type • Nonlocal symmetry of the Schrodinger equation [2, 7] • High-order evolution equations. Dependence of mass on velocity in the nonlocal Galilei-invariant theory [6, 19] • Galilei relativity principle and nonlinear Schrodinger-type equations [2, 5, 10–17] • Nonlocal symmetry of the linear Schrodinger–de Broglie–Klein–Gordon–Fock– Kudar–de Donder–Van Dunger [3, 18, 8] • Nonlocal Galilei symmetry of a relativistic equation [8, 9] • Nonlocal Galilei symmetry of the Dirac equation [7] • Galilei symmetry of a relativistic equation.