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W′ and Z′ bosons

In particle physics, W′ and Z′ bosons (or W-prime and Z-prime bosons) refer to hypothetical gauge bosons that arise from extensions of the electroweak symmetry of the Standard Model. They are named in analogy with the Standard Model W and Z bosons.

Types

Types of W′ bosons

W&prime; bosons often arise in models with an extra SU(2) gauge group relative to the full Standard Model gauge group . The extended symmetry spontaneously breaks into the diagonal subgroup SU(2)<sub>W</sub> which corresponds to the conventional SU(2) in electroweak theory.

More generally, there could be copies of SU(2), which are then broken down to a diagonal SU(2)<sub>W</sub>. This gives rise to different W&prime;<sup>+</sup>, W&prime;<sup>−</sup>, and Z&prime; bosons. Such models might arise from a quiver diagram, for example.

In order for the W&prime; bosons to couple to weak isospin, the extra SU(2) and the Standard Model SU(2) must mix; one copy of SU(2) must break around the TeV scale (to get W&prime; bosons with a TeV mass) leaving a second SU(2) for the Standard Model. This happens in Little Higgs models that contain more than one copy of SU(2). Because the W&prime; comes from the breaking of an SU(2), it is generically accompanied by a Z&prime; boson of (almost) the same mass and with couplings related to the W&prime; couplings.

Another model with W&prime; bosons but without an additional SU(2) factor is the so-called 331 model with The symmetry breaking chain leads to a pair of W&prime;<sup>±</sup> bosons and three Z&prime; bosons.

W&prime; bosons also arise in Kaluza–Klein theories with SU(2) in the bulk.

Types of Z&prime; bosons

Various models of physics beyond the Standard Model predict different kinds of Z&prime; bosons.

Models with a new U(1) gauge symmetry: The Z&prime; is the gauge boson of the (broken) U(1) symmetry.
E<sub>6</sub> models: This type of model contains two Z&prime; bosons, which can mix in general.
Pati–Salam: In addition to a fourth leptonic "color", Pati–Salam includes a right handed weak interaction with W&prime; and Z&prime; bosons.
Topcolor and Top Seesaw Models of Dynamical Electroweak Symmetry Breaking: Both these models have Z&prime; bosons that select the formation of particular condensates.
Little Higgs models: These models typically include an enlarged gauge sector, which is broken down to the Standard Model gauge symmetry around the TeV scale. In addition to one or more Z&prime; bosons, these models often contain W&prime; bosons.
Kaluza–Klein models: The Z&prime; boson are the excited modes of a neutral bulk gauge symmetry.
Stueckelberg Extensions: The Z&prime; boson is sourced from couplings found in string theories with intersecting D-branes (see Stueckelberg action).

Searches

Direct searches for "wide resonance-width" models

The following statements pertain only to "wide resonance width" models.

A W&prime;-boson could be detected at hadron colliders through its decay to lepton plus neutrino or top quark plus bottom quark, after being produced in quark–antiquark annihilation. The LHC reach for W&prime; discovery is expected to be a few TeV.

Direct searches for Z&prime;-bosons are carried out at hadron colliders, since these give access to the highest energies available. The search looks for high-mass dilepton resonances: the Z&prime;-boson would be produced by quark–antiquark annihilation and decay to an electron–positron pair or a pair of opposite-charged muons. The most stringent current limits come from the Fermilab Tevatron, and depend on the couplings of the Z&prime;-boson (which control the production cross section); as of 2006, the Tevatron excludes Z&prime;-bosons up to masses of about 800&nbsp;GeV for "typical" cross sections predicted in various models.

Direct searches for "narrow resonance-width" models

Recent classes of models have emerged that naturally provide cross section signatures that fall on the edge, or slightly below the 95%&nbsp;confidence level limits set by the Tevatron, and hence can produce detectable cross section signals for a Z&prime;&nbsp;boson in a mass range much closer to the Z pole-mass than the "wide width" models discussed above.

These "narrow width" models which fall into this category are those that predict a Stückelberg Z&prime; as well as a Z&prime; from a universal extra dimension (see ' for links to these papers).

On 7&nbsp;April 2011, the CDF collaboration at the Tevatron reported an excess in proton–antiproton collision events that produce a W&nbsp;boson accompanied by two hadronic jets. This could possibly be interpreted in terms of a Z&prime;&nbsp;boson.

On 2&nbsp;June 2015, the ATLAS experiment at the LHC reported evidence for W&prime;-bosons at significance 3.4&nbsp;, still too low to claim a formal discovery. Researchers at the CMS experiment also independently reported signals that corroborate ATLAS's findings.

In March&nbsp;2021, there were some reports to hint at the possible existence of Z&prime;&nbsp;bosons as an unexpected difference in how beauty quarks decay to create electrons or muons. The measurement has been made at a statistical significance of 3.1&nbsp;, which is well below the 5&nbsp; level that is conventionally considered sufficient proof of a discovery.

Z&prime;–Y mixings

There may be gauge kinetic mixings between the U(1)&prime; of the Z&prime; boson and U(1)<sub>Y</sub> of hypercharge. This mixing leads to a tree level modification of the Peskin–Takeuchi parameters.

See also

References

Further reading

  • , a pedagogical overview of Z&prime; phenomenology (TASI 2006 lectures)

More advanced:

External links