A hypernucleus is similar to a conventional atomic nucleus, but contains at least one hyperon in addition to the normal and . Hyperons are a category of baryon particles that carry non-zero strangeness quantum number, which is conserved by the strong and electromagnetic interactions.
A variety of reactions give access to depositing one or more units of strangeness in a nucleus. Hypernuclei containing the lightest hyperon, the lambda baryon (Λ), tend to be more tightly bound than normal nuclei, though they can decay via the weak force with a mean lifetime of around . Sigma baryon (Σ) hypernuclei have been sought, as have doubly-strange nuclei containing (Ξ) or two Λ's.
Since the 1980s, more efficient production methods using pion and kaon beams have allowed further investigation at various accelerator facilities, including CERN, Brookhaven National Laboratory, KEK, DAφNE, and JPARC. In the 2010s, heavy ion experiments such as ALICE experiment and STAR experiment first allowed the production and measurement of light hypernuclei formed through hadronization from quark–gluon plasma.
A generalized mass formula developed for both the non-strange normal nuclei and strange hypernuclei can estimate masses of hypernuclei containing Λ, ΛΛ, Σ, and Ξ hyperon(s).
The neutron and proton driplines for hypernuclei are predicted and existence of some exotic hypernuclei beyond the normal neutron and proton driplines are suggested. This generalized mass formula was named the "Samanta formula" by Botvina and Pochodzalla and used to predict relative yields of hypernuclei in heavy-ion collisions.
While two nucleons can interact through the nuclear force mediated by a virtual particle pion, the Λ becomes a Σ baryon upon emitting a pion, so the Λ–nucleon interaction is mediated solely by more massive mesons such as the eta meson and omega meson mesons, or through the simultaneous exchange of two or more mesons. This means that the Λ–nucleon interaction is weaker and has a shorter range than the standard nuclear force, and the potential well of a Λ in the nucleus is shallower than that of a nucleon; in hypernuclei, the depth of the Λ potential is approximately 30 MeV. However, one-pion exchange in the Λ–nucleon interaction does cause quantum-mechanical mixing of the Λ and Σ baryons in hypernuclei (which does not happen in free space), especially in neutron-rich hypernuclei. Additionally, the three-body force between a Λ and two nucleons is expected to be more important than the three-body interaction in nuclei, since the Λ can exchange two pions with a virtual Σ intermediate, while the equivalent process in nucleons requires a relatively heavy delta baryon (Δ) intermediate.
Like all hyperons, Λ hypernuclei can decay through the weak interaction, which changes it to a lighter baryon and emits a meson or a lepton–antilepton pair. In free space, the Λ usually decays via the weak force to a proton and a π– meson, or a neutron and a π0, with a total half-life of . A nucleon in the hypernucleus can cause the Λ to decay via the weak force without emitting a pion; this process becomes dominant in heavy hypernuclei, due to suppression of the pion-emitting decay mode. The half-life of the Λ in a hypernucleus is considerably shorter, plateauing to about near , but some empirical measurements substantially disagree with each other or with theoretical predictions.
This loose binding would imply a lifetime similar to a free Λ. However, the measured hypertriton lifetime averaged across all experiments (about ) is substantially shorter than predicted by theory, as the non-mesonic decay mode is expected to be relatively minor; some experimental results are substantially shorter or longer than this average. lifetime measurement in Pb–Pb collisions at s NN = 5.02 TeV via two-body decay |journal=Physics Letters B |date=October 2019 |volume=797 |pages=134905 |doi=10.1016/j.physletb.2019.134905| s2cid=204776807 |doi-access=free |arxiv=1907.06906 }}
Hypernuclei containing a Ξ baryon are known. Empirical studies and theoretical models indicate that the Ξ––proton interaction is attractive, but weaker than the Λ–nucleon interaction. Like the Σ– and other negatively charged particles, the Ξ– can also form an exotic atom. When a Ξ– is bound in an exotic atom or a hypernucleus, it quickly decays to a ΛΛ hypernucleus or to two Λ hypernuclei by exchanging a strange quark with a proton, which releases about 29 MeV of energy in free space:
In rare cases, the incoming K− can instead produce a Ξ hypernucleus via the reaction:
The equivalent strangeness production reaction involves a π+ meson reacts with a neutron to change it to a Λ:
The anti-lambda hyperon and the antihypertriton have also been previously observed.
Types
Λ hypernuclei
Hypertriton
Σ hypernuclei
ΛΛ and Ξ hypernuclei
Ω hypernuclei
Hypernuclei with higher strangeness
Production
Strangeness exchange and production
The cross section for the formation of a hypernucleus is maximized when the momentum of the kaon beam is approximately 500 MeV/ c. Several variants of this setup exist, including ones where the incident kaons are either brought to rest before colliding with a nucleus.
This reaction has a maximum cross section at a beam momentum of 1.05 GeV/ c, and is the most efficient production route for Λ hypernuclei, but requires larger targets than strangeness exchange methods.
Elastic scattering
where the prime symbol denotes a scattered electron. The energy of an electron beam can be more easily tuned than pion or kaon beams, making it easier to measure and calibrate hypernuclear energy levels. Initially theoretically predicted in the 1980s, this method was first used experimentally in the early 2000s.
Hyperon capture
Heavy-ion collisions
Similar species
Kaonic nuclei
Charmed hypernuclei
Antihypernuclei
See also
Notes
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