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

Lettere al nuovo cimento della societa italiana di fisica/Lettere al nuovo cimento

A new derivation of the schrödinger equation

H. N. Ioannidou

Published Aug 1, 1982• 7 citations
Publisher
DOI
10.1007/bf02754885

Related papers

Derivation of the Schrödinger Equation

Thomas B. Andrews

Springer eBooks•Jan 1, 1997•3 citations

On the stochastic Lagrangian and a new derivation of the Schrodinger equation

Ian M Davies

The author obtains an expression for the stochastic Lagrangian as used in stochastic mechanics in a straightforward manner without obtaining the singular terms of Guerra et. at. (1983). He then presents a new derivation of the Schrodinger equation.

Journal of Physics A Mathematical and General•Aug 21, 1989•7 citations

Derivation of both Klein-Gordon equation and Time Dependent Schrödinger Equation form classical wave function

Mobarak Tag, Wail Hessen ALawad, Adil Elrayah +1 more

In this study, both the Klein-Gordon equation and time-dependent Schrodinger equation are directly derived from De Broglie's (\lamda=h/p). Besides that, a new formula of the Klein-Gordon equation was obtained by using two equations, i.e., the classical wave function and relativistic total energy relation [[hw] = [(h^2 k^2)/2m] + V]. Moreover, a new equation of time-dependent Schrodinger (TDSE) in three-dimension 3D was derived and evidently obtained. Thus, the previous result corresponds to (TDSE) in 3D calculated using two equations, (i.e., Einstein energy and Newton's second law of mechanics).

Journal of Karary University for Engineering and Science•Oct 14, 2022•0 citations

A simplified approach to the Schrödinger equation

M. Roncadelli

Nuovo cimento della Società italiana di fisica. A, Nuclei, particles and fields•Apr 1, 1979•1 citation

Deriving the time-dependent Schrodinger m- and p-equations from the Klein-Gordon equation

Paul Kinsler

I present an alternative and rather direct way to derive the well known Schrödinger equation for a quantum wavefunction, by starting with the Klein Gordon equation and applying a directional factorization scheme. And since if you have a directionally factorizing hammer, everything looks like a factorizable nail, I also derive an alternative wavefunction propagation equation in the momentum-dominated limit. This new Schrödinger $p$-equation therefore provides a potentially useful complement to the traditional Schrödinger $m$-equation's mass-dominated limit.

arXiv:1309.2484•Sep 10, 2013•1 citation

On a Variation of a Derivation of the Schrödinger Equation

Paul Mazur, Robert H. Barron

American Journal of Physics•Jul 1, 1974•2 citations
In this study, both the Klein-Gordon equation and time-dependent Schrodinger equation are directly derived from De Broglie's (\lamda=h/p). Besides that, a new formula of the Klein-Gordon equation was obtained by using two equations, i.e., the classical wave function and relativistic total energy relation [[hw] = [(h^2 k^2)/2m] + V]. Moreover, a new equation of time-dependent Schrodinger (TDSE) in three-dimension 3D was derived and evidently obtained. Thus, the previous result corresponds to (TDSE) in 3D calculated using two equations, (i.e., Einstein energy and Newton's second law of mechanics).
I present an alternative and rather direct way to derive the well known Schrödinger equation for a quantum wavefunction, by starting with the Klein Gordon equation and applying a directional factorization scheme. And since if you have a directionally factorizing hammer, everything looks like a factorizable nail, I also derive an alternative wavefunction propagation equation in the momentum-dominated limit. This new Schrödinger ppp-equation therefore provides a potentially useful complement to the traditional Schrödinger mmm-equation's mass-dominated limit.