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So the question is pretty simple, how did he came up with the wave function and why does the Schrödinger eq model / predict the change of the wave function throw time?
vanhees71 said:Well, are the problems with the "non-local" operator in the 2nd box discussed in this paper? I don't click on research gate links anymore.
I guess I'm not as 'seasoned' as you are in that regard ##-## the paper doesn't discuss 'Schrödinger steering', but it does make brief reference to the fact that the photon doesn't exhibit the locality that is characterizable with Schrödinger's ('(##v<<c##)-bounded' approximation) equation.vanhees71 said:Well, are the problems with the "non-local" operator in the 2nd box discussed in this paper? I don't click on research gate links anymore.
In my experience, such papers are either trivial or wrong or both. And they never use units ##c=1## or ##\hbar=1##. And usually work with ##h## and ##\nu## rather than ##\hbar## and ##\omega##.vanhees71 said:It's a theory paper typed in MS Word though
Demystifier said:In my experience, such papers are either trivial or wrong or both. And they never use units ##c=1## or ##\hbar=1##. And usually work with ##h## and ##\nu## rather than ##\hbar## and ##\omega##.
I summarized the basic argument from that paper in a long-ago post:Isaac0427 said:
Schrödinger's equation was developed in 1925 when Erwin Schrödinger was trying to find a mathematical solution for the behavior of electrons in atoms. He was inspired by the work of Max Planck and Albert Einstein, who had proposed that energy is quantized and can only exist in discrete amounts.
Schrödinger's equation revolutionized the field of quantum mechanics by providing a mathematical framework for understanding the behavior of particles at the atomic and subatomic level. It also helped to explain the wave-particle duality of matter, which was previously a mystery.
No, Schrödinger collaborated with other scientists such as Max Born and Werner Heisenberg in developing his equation. He also built upon the work of other physicists, including Niels Bohr and Louis de Broglie.
Schrödinger's equation differed from previous theories, such as the Bohr model of the atom, by describing the behavior of particles in terms of wave functions rather than discrete orbits. This allowed for a more accurate prediction of the behavior of particles at the quantum level.
No, Schrödinger's equation was initially met with skepticism and controversy. However, as more evidence and experiments supported its predictions, it became widely accepted as a fundamental principle of quantum mechanics.