Current theory of composite quarks and leptons

In summary: J.M.Q.F.), 2004.In summary, M. Shupe proposed that all quarks and leptons are composed of two even more elementary constituents. This has not been ruled out, and is consistent with the experiment. Beyond standard models, there are some reviews about it.
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TL;DR Summary
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"M. Shupe [Phys. Lett. 86B, 87 (1979)] has proposed that all quarks and leptons are composed of two even more elementary constituents:" (Griffiths)

I am redoing the book of elementary particles from Griffths, and this exercise has showed really interesting to me. How is the currently status of the idea of more elementary constituents of quarks and leptons?
Has it been ruled out?
Is it consistent with the experiment?
Beyond standard models (String theory, quantum loop gravity, GUT.) has some reviews about it?
Where can i read more about that?
 
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Compositeness as we usually think of it is strongly disfavored. Limits are at the multi-TeV scale. That would mean an electron would be formed from two (e.g.) 5 TeV particles, bound by 9,999,488,998 eV. And every digit is significant. So it introduces more questions than it answers.

Next problem - you'd like such a model to explain generations: the electron is the ground state, the first excited state is the muon, and the third is the tau. Problem #2 - the potential that makes the numbers work out looks very much like a delta function, and a delta function has only one bound state. So there's another problem.

You can fix these to rescue compositeness, but you end up with a just-so story rather than something that follows from simple principles.
 
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Wikipedia's review (to which I made some significant contributions a long time ago, many of which have since been superseded) is under the article for Preons.

Some More Recent Preon Models

Yershov

One of the better efforts in the current century (although it didn't get a lot of attention) was by V.N. Yershov. This attempt was notable for accounting for all three generations and producing good numerical agreement with measured masses as of the date of publication. It also has a partial work around to the energy scale of compositeness question (since the masses of composites of a preons are more than just the sum of the parts plus binding energy with a partial shielding mechanism).

This said, it isn't a complete solution to the limitations of the PDG exclusions and the mass fits aren't as good now as they were in 2003.

The First Paper V.N. Yershov, "Fermions as topological objects" (2003)

A preon-based composite model of fermions is discussed. The preon is regarded as a topological object with three degrees of freedom in a dual (3+1)-dimensional manifold. It is shown that dualism of this manifold gives rise to a set of preon structures, which resemble three families of fermions. The number of preons in each structure is readily associated with its mass. Although just a sketch, our model predicts masses of fermions to an accuracy of about 10-6 without using experimental input parameters.

The Second Paper V.N.Yershov, "Neutrino masses and the structure of the weak gauge boson" (2003).

It is supposed that the electron neutrino mass is related to the structures and masses of the W± and Z0 bosons. Using a composite model of fermions (described elsewhere), it is shown that the massless neutrino is not consistent with the high values of the experimental masses of W± and Z0. Consistency can be achieved on the assumption that the electron-neutrino has a mass of about 4.5 meV. Masses of the muon- and tau-neutrinos are also estimated.

Sundance Bilson-Thompson

Another notable effort was some of the original preon theorists including Sundance Bilson-Thompson , Jonathan Hackett , Louis Kauffman , and Yidun Wan, "Emergent Braided Matter of Quantum Geometry" (2011), that abstract of which states:
We review and present a few new results of the program of emergent matter as braid excitations of quantum geometry that is represented by braided ribbon networks, which are a generalisation of the spin networks proposed by Penrose and those in models of background independent quantum gravity theories, such as Loop Quantum Gravity and Spin Foam models.
This program has been developed in two parallel but complimentary schemes, namely the trivalent and tetravalent schemes. The former studies the trivalent braids on trivalent braided ribbon networks, while the latter investigate the tetravalent braids on tetravalent braided ribbon networks.
Both schemes have been fruitful. The trivalent scheme has been quite successful at establishing a correspondence between the trivalent braids and Standard Model particles, whereas the tetravalent scheme has naturally substantiated a rich, dynamical theory of interactions and propagation of tetravalent braids, which is ruled by topological conservation laws. Some recent advances in the program indicate that the two schemes may converge to yield a fundamental theory of matter in quantum spacetime.

Hidezumi Terazawa

Yet another notable effort by Hidezumi Terazawa in "Masses of Fundamental Particles" tried to compute fundamental particle masses from a preon model. A version of this model was published at 5(5) Journal of Modern Physics 205 (2014).

W. Królikowski

Another notable attempt involved papers by W. Królikowski in 1980 and in 1987 on preon models, and a composite Higgs model in 1992 and in 1998, in 2000 (also here).

He garners attention, in part, because a (not explicitly preon based) theoretical estimate he made of the top quark mass and CP violating phase of the CKM matrix in 1990 (the formula was refined in 2004) predicted a top quark mass of about 171 GeV and a CP violating phase of 72-75 degrees. Thus, the top quark mass and CKM matrix mixing angle predictions from 21 years ago by Mr. Krowlikowski in this paper were within about 2 standard deviations of current experimental values, despite quite uncertain inputs from other masses that he had to use to make the prediction at the time.

Harald Fritzsch

An interesting preon paper was also published by Harald Fritzsch in October 2012 in the journal "Modern Physics Letters A."

Other Relevant Observational Evidence

The non-discovery of either electromagnetically neutral color charged fermions, or leptoquarks, to date, which are generic expectations of many ways you could attempt to create a preon theory, also significantly constrains the parameters and nature of any preon theory.

Another pro-preon observation that has been made is that the neutrino mixing matrix (aka the PMNS matrix) is very similar to the hybrid electron orbital matrixes of chemistry. The natural suggestion, of course, is that they arise via some preon-like internal structure comparable to an atom, although the experimental evidence would suggest that any such structure must be very small and very tightly bound.

Non-Point-Like Fundamental Particle Models

Between preon models, that assume that the so called fundamental particles are really composites of smaller pieces, and point particle models that are inconsistent with general relativity, are extended particle models, that have non-point-like particles that occupy a non-point-like volume, although the line between the two is fine one.

A recent example of such a model is Chih-Hsun Lin, Jurgen Ulbricht, Jian Wu, Jiawei Zhao, "Experimental and Theoretical Evidence for Extended Particle Models" (2010). The abstract, in part, for the 147 page paper with 41 figures reads as follows:

We review the experimental searches on those interactions where the fundamental particles could exhibit a non point-like behavior. In particular we focus on the QED reaction measuring the differential cross sections for the process $ \EEGG $ at energies from sqrt{s} =55 GeV to 207 GeV using the data collected with the VENUS, TOPAZ, ALEPH, DELPHI L3 and OPAL from 1989 to 2003.
The global fit to the data is 5 standard deviations away from the standard model expectation for the hypothesis of an excited state of the electron, corresponding to the cut-off scale Lambda =12.5 TeV.
Assuming that this cut-off scale restricts the characteristic size of QED interaction to 15.7x10^{-18} cm, we perform an effort to assign in a semi-mechanical way all available properties of fundamental particles to a hypothetical classical object. Such object can be modeled as a classical gyroscope consisted of a non rotating inner massive kernel surrounded by an outer rotating massive layer equipped with charged sorted in a way to match the charge contents for different interactions.
The model size of an electron agrees with 1.86x10^{-17} cm with the experiment. The introduction of a particle like structure related to gravity allows to estimate the inner mass kernel of an electron to 1.7x10^{-19} cm and the mass of a scaler to 154 GeV. The extension of the model to electrical charged particle-like structure in nonlinear electrodynamics coupled to General Relativity confirms the model in the global geometrical structure of mass and field distribution.
Some of the same authors have explored the same ideas in papers here (2009), here (2003), here (2001), and here (1999). The 2009 paper is much shorter and has a nice survey of the research in the field, with this particular approach related closely to non-linear electrodynamics coupled to gravity (NED-GR) theories and the Born-Infeld Lagrangian, discussed, for example, here (2010) and here (2009). Most of the literature related to this focuses on modeling atypical hypothetical types of black holes. Ultimately, the matter goes to fundamental issues of quantum gravity discused, for example, in this paper (2000) that systematically explores different possible couplings of the electromagnetic field and gravity.

Conclusion

This said, it is fair to say that the preon possibility has been largely discarded from mainstream theoretical consideration by now after it heyday in the 1970s and 1980s, in part, due to further experimental data that has been collected since the early proposals were made then.
 
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ohwilleke said:
The First Paper
Three citations
 
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drmalawi said:
Three citations
And in a predatory - or at least low quality - journal. And almost two decade old - hardly recent. And at least one of those citations is a self-cite. And others appear to also be in predatory journals.
 
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1. What is the current theory of composite quarks and leptons?

The current theory of composite quarks and leptons is known as the Standard Model of particle physics. It describes the fundamental particles and their interactions through three of the four fundamental forces: electromagnetism, weak nuclear force, and strong nuclear force.

2. How are quarks and leptons related in the Standard Model?

In the Standard Model, quarks and leptons are considered to be fundamental particles, meaning they cannot be broken down into smaller particles. Quarks make up the building blocks of protons and neutrons, while leptons include particles like electrons and neutrinos.

3. What is the role of composite quarks and leptons in the formation of matter?

Composite quarks and leptons play a crucial role in the formation of matter. Quarks combine to form hadrons, such as protons and neutrons, which are the building blocks of atoms. Leptons, on the other hand, are involved in the formation of atoms through their interactions with protons and electrons.

4. How does the Standard Model explain the properties of quarks and leptons?

The Standard Model explains the properties of quarks and leptons through a mathematical framework known as quantum field theory. This theory describes the behavior of particles and their interactions through the exchange of other particles, called gauge bosons.

5. What are some current challenges or limitations of the Standard Model?

While the Standard Model has been very successful in predicting and explaining many phenomena in particle physics, there are still some challenges and limitations. For example, it does not account for gravity, and there are still unanswered questions about the nature of dark matter and dark energy. Additionally, the Standard Model does not provide a complete understanding of the hierarchy of particle masses and the existence of three generations of particles.

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