Are electronic transitions a result of a single photon?

In summary, amplitude is a property of a classical wave, and a photon is a quantum "particle of light" that does not have an amplitude.
  • #1
Maurice Morelock
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TL;DR Summary
E=hf, where f is the number of waves (each with h energy) passing a point in one sec.

Electronic transitions occur in a small fraction of a sec.

So for electronic excitation, are we talking about a single photon wave with an amplitude of hf?
E=hf
 
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  • #3
Is the amplitude of the photon a function of hf?
 
  • #4
Maurice Morelock said:
Is the amplitude of the photon a function of hf?
Amplitude is a property of a classical wave. A photon is a quantum "particle of light", and does not have a property called "amplitude". Roughly, the amplitude of the classical wave corresponds to the number of photons.
 
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  • #5
This is a beginner thread. The following is at the I level, but hopefully, you can glean a general idea of what is going on beyond basic HS textbooks and popularisations:
http://www.physics.usu.edu/torre/3700_Spring_2015/What_is_a_photon.pdf

When you come here for an answer, we give you the real deal, which unfortunately often requires more advanced knowledge to understand. This is one of those cases. Fingers crossed, you can still get something from it.

In fact, all particles, not just photons, are 'excitations' of an underlying quantum field (one for each particle) that pervades all space. At the elementary level, Rodney Brooks explains it here:
https://www.quantum-field-theory.net/

Or if you want to read a paper::
https://arxiv.org/pdf/1710.10291.pdf

But again, subtleties are going on Rodney, correctly at the beginner level, does not go into, e.g.:
https://cds.cern.ch/record/372369/files/9811072.pdf

Basically, QM violates outcome independence but not parameter independence. It needs to violate both to be non-local. For example, two particles can be in a state that is not two separate particles but a holistic single entity. It is subtle, but this is different from locality, as explained in the paper. We all have to start somewhere, and viewing QM as a quantum field is as good a place as any. And likely better than most.

Aso these days Schwingers Source Theory is seen as a precursor to Wilsons view of QFT that he won a Nobel Prize for:
https://quantumfrontiers.com/2013/06/18/we-are-all-wilsonians-now/

Thanks
Bill
 
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  • #6
atyy said:
Amplitude is a property of a classical wave. A photon is a quantum "particle of light", and does not have a property called "amplitude". Roughly, the amplitude of the classical wave corresponds to the number of photons.
Agreed, but is the number for the “packet” of photons = f?
 
  • #7
Maurice Morelock said:
Agreed, but is the number for the “packet” of photons = f?
No. Photon number is not frequency.

You are trying to understand a quantum phenomenon with a classical model. That won't work.
 
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1. What are electronic transitions?

Electronic transitions refer to the movement of electrons from one energy level to another within an atom or molecule. This movement can occur when the electron absorbs or emits energy, resulting in a change in its energy state.

2. What is a single photon?

A single photon is the smallest unit or packet of electromagnetic energy. It is a discrete particle of light that carries a specific amount of energy and has both wave-like and particle-like properties.

3. How are electronic transitions and photons related?

Electronic transitions can occur as a result of the absorption or emission of a single photon. When the photon interacts with an electron, it transfers its energy to the electron, causing it to move to a higher or lower energy level, resulting in an electronic transition.

4. Are all electronic transitions a result of a single photon?

No, electronic transitions can also occur as a result of multiple photons interacting with an electron. However, in many cases, a single photon is sufficient to cause an electronic transition.

5. What are the practical applications of understanding electronic transitions and single photons?

Understanding electronic transitions and single photons is crucial in fields such as quantum mechanics, spectroscopy, and photonics. It also has practical applications in technologies such as solar cells, lasers, and LED lights.

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