N-pole excited states of the proton?

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Discussion Overview

The discussion centers on the existence of n-pole excited states of the proton and whether such states are exclusive to systems with mass number A greater than 1. Participants explore the nature of excited states, particularly in relation to the delta baryons and their classification.

Discussion Character

  • Debate/contested
  • Technical explanation
  • Conceptual clarification

Main Points Raised

  • Some participants question whether n-pole excited states exist for the proton or if they are limited to A>1 systems.
  • References to the Particle Data Group (PDG) indicate that states with angular momentum L up to 5 exist, though higher states may be too short-lived for measurement.
  • It is noted that the delta baryons (Δ) are often cited as excitations of the nucleon, but some argue they represent a distinct family of particles due to their isospin of 3/2.
  • Participants discuss the decay chains involving delta baryons and protons, with some asserting that distinguishing between particle families may not be insightful.
  • One participant expresses interest in the properties and energies of high excited states, rather than detection methods, citing challenges in hadron spectroscopy.
  • There is a contention regarding the classification of delta baryons as excited states, with differing views on their relationship to nucleons based on quark content and decay channels.

Areas of Agreement / Disagreement

Participants express differing views on whether delta baryons should be considered excited states of nucleons, with some arguing for their classification as distinct particles. The discussion remains unresolved regarding the nature of n-pole excited states and the implications of decay channels.

Contextual Notes

Limitations include the complexity of hadron spectroscopy and the potential for misleading interpretations of decay chains. The discussion highlights the challenges in defining excited states and the dependence on quantum numbers like isospin.

MTd2
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Does the proton have n-pole excited states? Or n-pole excited states exist only for A>1?
 
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MTd2 said:
Does the proton have n-pole excited states? Or n-pole excited states exist only for A>1?

Yes, http://pdglive.lbl.gov/listing.brl?fsizein=1&exp=Y&group=BXXX005 lists states with up to L=5. The higher states are presumably too short-lived to have been significantly measured.
 
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MTd2 said:
That's interesting. Because, if you search for excited states of the proton , you will find only the delta+ as an excitation, like this:

https://www.physicsforums.com/showthread.php?t=533409

Obviously you were searching in the wrong place. The PDG is the right place to go. You can follow the references given there for more information that's not in their summary tables.

Incidentally, the \Deltas have isospin 3/2, so they're not really excited states of the nucleon. They are a new family of particles.
 
The decay chains include the delta as intermediary states to proton. I think it is not very insightful to try to distinguish families of particles.
 
MTd2 said:
The decay chains include the delta as intermediary states to proton. I think it is not very insightful to try to distinguish families of particles.

Yes and the muon decays to an electron, but we do not say that the muon is an excited state of the electron. It is precisely the quantum numbers like isospin that distinguish between families of particles.
 
fzero said:
Yes and the muon decays to an electron, but we do not say that the muon is an excited state of the electron. It is precisely the quantum numbers like isospin that distinguish between families of particles.

But the muon, as far as the SM is concerned, is a fundamental particle. Those are excited states, just like the nucleons in a nucleus, or electrons in orbitals.
 
MTd2 said:
But the muon, as far as the SM is concerned, is a fundamental particle. Those are excited states, just like the nucleons in a nucleus, or electrons in orbitals.

Yes that's true and so that was a bad example. It's not really wrong to think of the appropriate Deltas as excited states of the nucleons. They are excited states of uud and udd, but differ from the nucleons in that they have all quark spins aligned. So they are analogous to hyperfine structure in the hydrogen atom, rather than radial or angular momentum excitement. The uuu and ddd Deltas are of course not excited states of the nucleons.

Just calling the Deltas excited states seems to miss some important structure, which is the reason I was against the idea. I should not have said that it was wrong.

As an aside, the decay chains really can be misleading if you attempt to declare some high energy state an excited state. For example, both \Delta^+ and the charmed meson \Lambda_c^+ can decay to p\pi^+ \pi^-.
 
I am interested in the high state itself, figure out its properties, energies, etc. Not in how to detect it, so, I am not thinking in how false positive signals would be filtered.
 
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MTd2 said:
I am interested in the high state itself, figure out its properties, energies, etc. Not in how to detect it, so, I am not thinking in how false positive signals would be filtered.

I don't believe that there are any reliable ways to study hadron spectroscopy other than on the lattice. For example http://inspirehep.net/record/810135?ln=en is a recent study of the excited nucleon states in a lattice model. You can get get the citations to that paper from the link to search for any followup work.

The detection problem with very high level excited states is that the decay width is very large when compared to the mass of the state. So these are very broad bumps in the spectrum and can't be resolved against the background of other events.
 
  • #11
fzero said:
Incidentally, the \Deltas have isospin 3/2, so they're not really excited states of the nucleon. They are a new family of particles.
I don't agree.

The Δ+ has the same quark content as the proton (uud), so it is a 'proton-excitation in spin- and isospin-space'. The same applies to the Δ0 which is an excitation of the neutron. This can be seen by the decay channels

\Delta^+ \to p+\gamma

\Delta^0 \to n+\gamma

which are allowed but suppressed by a branching ratio < 1% compared to nucleon-pion decay channel with ~100%.
 
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