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ivylove

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Schrodinger wave function is representing a massless electric wave

 

 

"The wave-function physical means and determines a continuous distribution of electricity in space, the fluctuation of which determine the radiation by laws of ordinary electrodynamics." (Schrodinger, Abstract).

 

 

which is a fact and Planck's energy element (hv) represents the energy of an electromagnetic photon which is another fact. Therefore, using Planck's energy element (hv) to represent the energy of an atomic electron is physically invalid since the energy of an electron is dependent on the kinetic energy (1/2 mv^2) if I am not mistaken. Quantum mechanics produces a structural and energy catastrophe.

Edited by ivylove
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http://hyperphysics.phy-astr.gsu.edu/hbase/quantum/schr.html

 

 

Quantum mechanics produces a structural and energy catastrophe.

Does it? Putting together a few words that make unsubstantiated claims does not make that claim valid.

 

https://en.wikipedia.org/wiki/Quantum_mechanics

Quantum mechanics (QM; also known as quantum physicsor quantum theory), including quantum field theory, is a branch of physics which is the fundamental theory of nature at small scales and low energy levels of atoms and subatomic particles.[1]Classical physics, the physics existing before quantum mechanics, derives from quantum mechanics as an approximation valid only at large (macroscopic[2]) scales. Quantum mechanics differs from classical physics in that energy, momentum and other quantities are often restricted to discrete values (quantization), objects have characteristics of both particlesand waves (wave-particle duality), and there are limits to the precision with which quantities can be known (uncertainty principle).

Quantum mechanics gradually arose from Max Planck's solution in 1900 to the black-body radiation problem (reported 1859) and Albert Einstein's 1905 paper which offered a quantum-based theory to explain the photoelectric effect (reported 1887). Early quantum theorywas profoundly reconceived in the mid-1920s.

The reconceived theory is formulated in various specially developed mathematical formalisms. In one of them, a mathematical function, the wave function, provides information about the probability amplitude of position, momentum, and other physical properties of a particle.

Important applications of quantum theory[3] include quantum chemistry, superconducting magnets, light-emitting diodes, and the laser, the transistor and semiconductors such as the microprocessor, medical and research imaging such as magnetic resonance imagingand electron microscopy, and explanations for many biological and physical phenomena for energy.

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