What Happens to Wave-Particles During Wavefunction Collapse?

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Before observation, a wave-particle exists in a superposition of states, but after measurement, it is found in a single state, reflecting a transition from wave-like to particle-like behavior. This concept, often associated with the Copenhagen interpretation, suggests that wavefunction collapse is an outdated notion, now largely replaced by Quantum Decoherence. However, the distinction between pre- and post-observation states is not as clear-cut as it seems, as measuring one property can affect the state in unexpected ways. For instance, measuring momentum can lead to a spread-out position-space wave function, complicating the particle-like interpretation. Overall, while simplifying quantum concepts for a general audience is acceptable, it’s important to avoid inaccuracies in explanations.
3nTr0pY
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Would it be fair to say that before an observation, a wave-particle is in a superposition of many possible states but that after the observation, the wave-particle is found only in one state?

Would that be analogous to saying that it goes from behaving in a very wave-like manner to behaving in a very particle-like manner because the wavefunction has collapsed?

I just want to be clear on what's going on.
 
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Wavefunction collapse is an artifact of a (currently abandoned) Copenhagen Interpretation. It is replaced with Quantum Decoherence.
 
Sorry, I'm referring to the Copenhagen interpretation here. Would my description of the Copenhagen interpretation be correct?
 
Dmitry67 said:
Wavefunction collapse is an artifact of a (currently abandoned) Copenhagen Interpretation. It is replaced with Quantum Decoherence.

Currently abandoned? I don't think so...
 
Would it be fair to say that before an observation, a wave-particle is in a superposition of many possible states but that after the observation, the wave-particle is found only in one state? Would that be analogous to saying that it goes from behaving in a very wave-like manner to behaving in a very particle-like manner because the wavefunction has collapsed?

Not really. Say the system is initially an eigenstate of Jz and you measure Jx. The state will collapse to an eigenstate of Jx. Now if you measure Jz it will collapse to an eigenstate of Jz (maybe not the initial one.) There is really no sweeping distinction between states that exist before an observation and those that exist after.
 
Yes, also the thought of a collapsed wave function acting as a particle, could only make sense for position measurements of the particle. If you measured the particle's momentum, though, it would become "less" like a particle in that it's position-space wave function would be spread out.
 
Bill_K said:
Not really. Say the system is initially an eigenstate of Jz and you measure Jx. The state will collapse to an eigenstate of Jx. Now if you measure Jz it will collapse to an eigenstate of Jz (maybe not the initial one.) There is really no sweeping distinction between states that exist before an observation and those that exist after.
But how would you know that it is initially in eigenstate Jz? Surely in the general case, you have no knowledge of the initial eigenstate and so it acts as a superposition of all possible eigenstates? And then once an initial measurement is made such a superposition no longer exists.

I've not been studying quantum for long so bear with me.

Yes, also the thought of a collapsed wave function acting as a particle, could only make sense for position measurements of the particle. If you measured the particle's momentum, though, it would become "less" like a particle in that it's position-space wave function would be spread out.
Good point. Fourier transforms and that.

Thing is, I'm trying to explain some basic quantum within a limited time frame to an audience that doesn't know physics. So perhaps its alright if I gloss over the complexities. I just don't want to say anything that is plain wrong.
 
3nTr0pY said:
But how would you know that it is initially in eigenstate Jz? Surely in the general case, you have no knowledge of the initial eigenstate and so it acts as a superposition of all possible eigenstates? And then once an initial measurement is made such a superposition no longer exists.

I've not been studying quantum for long so bear with me.


Good point. Fourier transforms and that.

Thing is, I'm trying to explain some basic quantum within a limited time frame to an audience that doesn't know physics. So perhaps its alright if I gloss over the complexities. I just don't want to say anything that is plain wrong.


http://plato.stanford.edu/entries/qm-collapse/
 

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