Understanding the Charge Field: Effects on Particle Path and Alteration in Space

In summary, a charged particle is passed through a beam splitter and progresses down two divergent paths. The charge field records one of the possibilities that the particle will follow, path A, path B or both A and B. Observation can be delayed as long as possible, so the field can grow arbitrarily large.
  • #1
Vendicar Decarian
8
0
A charged particle is passed through a beam splitter and progresses down two divergent paths.

How does the charge field document this?

Does the field recognize both components? Only one? And once the field is detected, defining which path was taken, does the field alter it's nature through all of space to reflect the fact that the particle took a specific path?

Discussion of this would be helpful.
 
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  • #2
Vendicar Decarian said:
the charge field

What do you mean by "the charge field"?

Also, you marked this thread as "A", which indicates a graduate level knowledge of the subject matter. What background do you have in this area?
 
  • #3
You need to get familiar with the concept of a superposition. If you aren't yet familiar with that, I have found this video from MIT to be good:



The first few minutes deals with admin stuff about assignments, tests etc so you can skip to around 09:30
 
  • #4
I am referring to the electric field as interpreted as a charge polarization of space.

Does the field record an electron moving on both paths? The average of half an electron moving on both paths? Does it record nothing until there is some kind of interaction with an observer?

It seems to me that the field must document one of the possibilities that the particle will follow, path A, path B or both A and B.

If the particle is not observed then it is claimed that it travels along both A and B. Observation can be delayed as long as possible, so the field can grow arbitrarily large. and if it is found that the particle took path A for example, then the field must re-organize itself through it's entire extent so that this observation is consistent with future observations. This has implications for how fields change over time.
 
  • #5
"you can skip to around 09:30"

Actually I've seen that lecture and the ones that follow, and they don't speak to the topic I am addressing, which is how a distributed field documents an electron's wave function. In this example, one in which the electron (without observation), can be interpreted as being multiple places at the same time.

The field should record this... What does it record, and how does that record change when the particle is localized?
 
  • #6
In a sense, you are right. The fact that we have a superposition, by itself, doesn't "document" what would happen once a particle is actually found somewhere. To complete the picture, you need the ideas of collapse and Born rule. That tells us that (a) an actual measurement will yield only one of the results that compose the superposition and (b) squaring the amplitude for a given measurement tells us the probability of seeing that measurement.

But I think Dr Allen Davies gets to these points somewhere in that lecture.

There are interpretations of QM that try to 'document' an underlying cause that decides when a particle will be found here and when it will be found there, but AFAIK, there is no unanimous acceptance for these views.
 
  • #7
Along with the collapse of the particles wave function there is going to have to be a collapse of the wave function of the entire electric field that is associated with the particle and which is distributed though and recorded into space.

This immediately raises the question, how does space document the electron moving down both paths in a way that is consistent.
 
  • #8
Vendicar Decarian said:
I am referring to the electric field as interpreted as a charge polarization of space.

Where do you get that from? - its bollocks.

You may be thinking of the intuitive idea behind charge screening where the polarization of the field on virtual particles screens the charge. That's equally bollocks as well - but needs it own thread. Basically though that is the result of the so called re-normalization group:
https://en.wikipedia.org/wiki/Renormalization_group

At about the most elementary level I know see the following:
https://arxiv.org/pdf/hep-th/0212049.pdf

Since this is an advanced level thread the above should be understandable by the OP.

Thanks
Bill
 
  • #9
Vendicar Decarian said:
one in which the electron (without observation), can be interpreted as being multiple places at the same time.

Well I suppose you could come up with an actual interpetation along those lines - I have never seen one though.

It's usually a misconception from popularization's. Don't worry though - I fell for it and I had read quite advanced books on QM like Ballentine, Dirac etc. Its an easy trap to fall into. It wasn't until posting here I realized it was an interpretation, and not an official one at that - at least none I could locate.

What is an electron really - well that depends on what you mean by 'really', reality - you know all those words that get bandied about in trying to understand modern physics, until you realize it can't be done that way - but I will let you figure that one out for yourself - if I were to discuss it, and I have many many times, I know it will lead precisely nowhere. QED describes it to amazing accuracy - that we can say for sure - beyond that - it's really philosophy not physics.

Thanks
Bill
 
  • #10
Vendicar Decarian said:
I am referring to the electric field as interpreted as a charge polarization of space.

Where are you getting this from? Do you have a reference?

Vendicar Decarian said:
how a distributed field documents an electron's wave function

It doesn't. The electron is separate from the electromagnetic field; they each have their own wave function.
 
  • #11
Based on the OP's further posts, I have changed the level of this thread to "B".
 
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  • #12
PeterDonis said:
Based on the OP's further posts, I have changed the level of this thread to "B".
It’s only a “B” if he observes it...
 
  • #13
Journal of Physics B: Atomic, Molecular and Optical Physics

Vacuum polarization by a Coulomb field. Analytical approximation of the polarization potential
A G Fainshtein, N L Manakov and A A Nekipelov

Journal of Physics B: Atomic, Molecular and Optical Physics, Volume 24, Number 3

Back when I was in university, vacuum polarization was the principle means of obtaining Coulomb's law from an infinite electron point charge.

With that out of the way, perhaps you can now answer the question that was posited regarding how the wave function of an electron moving down two independent paths is recorded by the electromagnetic field that is conducted through space.
 
  • #14
"The electron is separate from the electromagnetic field; they each have their own wave function."

Excellent. How does the separate wave function of the electromagnetic wave in space record the wave function of an electron that is passed through a beam splitter and is constrained to move along two separate paths?

How do the vector components of the electromagnetic field record the path taken by the electron?
 
  • #15
"Based on the OP's further posts, I have changed the level of this thread to "B"."

Excellent. You should find the question easy to answer then.

So far I haven't seen any attempt to do so.

When do you think someone might try?
 
  • #16
"Since this is an advanced level thread the above should be understandable by the OP."

Thank you for your references. Unfortunately they do not apply to the question being asked.

Perhaps you could try again.
 
  • #17
Vendicar Decarian said:
"Based on the OP's further posts, I have changed the level of this thread to "B"."

Excellent. You should find the question easy to answer then.

So far I haven't seen any attempt to do so.

When do you think someone might try?

Probably never since you got yourself banned. Anyone else with questions on this topic should make a new thread.

Thread locked.
 

1. What is the charge field and how does it affect particle paths?

The charge field is a fundamental force in physics that describes the interactions between charged particles. It is responsible for the attraction and repulsion between particles, which in turn affects their paths through space. The strength and direction of the charge field can alter the trajectory of a particle, causing it to curve or change direction.

2. How is the charge field related to magnetism and electricity?

The charge field is closely related to both magnetism and electricity. In fact, it is the fundamental force that underlies these phenomena. Moving charges, such as electrons, create magnetic fields, while the interaction between positive and negative charges results in electric fields. These fields are all interconnected and governed by the underlying charge field.

3. Can the charge field be manipulated or controlled?

As a fundamental force, the charge field cannot be directly manipulated or controlled. However, its effects can be observed and harnessed through the use of electromagnetic fields and devices such as magnets and electrical circuits. Scientists are also researching ways to manipulate and control the charge field itself, but this is still in the early stages of development.

4. How does the charge field affect space and the behavior of particles in space?

The charge field plays a crucial role in the behavior of particles in space. It not only affects the paths of charged particles, but it also influences the formation of structures such as galaxies and stars. Additionally, the charge field can cause particles to emit electromagnetic radiation, which can be observed in space as light and other forms of radiation.

5. What are the practical applications of understanding the charge field?

Understanding the charge field is essential for a wide range of practical applications. For example, it is crucial for developing technologies such as electronics, telecommunications, and medical imaging. It also has implications for space exploration and understanding the behavior of particles in extreme environments, such as black holes. Furthermore, a deeper understanding of the charge field could lead to advancements in energy production and storage.

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