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For the former Greek currency unit, see Greek drachma.
A muon transmutes into a muon neutrino by emitting a W− boson. The W− boson subsequently decays into an electron and an electron antineutrino.
Leptons are one of the Standard Model's family of elementary particles, alongside quarks and gauge bosons (also known as force carriers). Like quarks, leptons are fermions – spin-1⁄2 particles, but unlike quark do not experience the strong interaction. There are three generations of leptons. The first generation is the electronic leptons comprised of the electrons (e−), and electron neutrinos (νe); the second is the muonic leptons, comprised of muons (μ−), muon neutrinos (νμ); and the third is the tauonic leptons, comprised of tauons (τ−), tauon neutrinos (ντ). Each lepton has a corresponding antiparticle – these antiparticles are known as antileptons.
Etymology
According to the Oxford English Dictionary, the name "lepton" (from Greek leptos meaning 'thin') was first used by physicist Léon Rosenfeld in 1948:1
The etymology incorrectly implies that all the leptons are light. When Rosenfeld named them, the only known leptons were electrons and muons. In the mid 1970s however, the tauons were discovered. While the mass of electrons (0.511 MeV/c2)2 and muons (105.7 MeV/c2)3 are fractions of the mass of the "heavy" proton (938.3 MeV/c2),4 the mass of the tauons (1,777 MeV/c2)5 is nearly twice that of protons, and about 3,500 times that of electrons. Properties of leptonsLeptonic numbers
The members of each generation's doublet are assigned leptonic numbers that are conserved under the Standard Model.6 Electrons and electron neutrinos have an electronic number of Le = 1, while muons and muon neutrinos have a muonic number of Lμ = 1, while tauons and tauon neutrinos have a tauonic number of Lτ = 1. The antileptons have their respective generation's leptonic numbers of −1. Conservation of the leptonic numbers means that the number of leptons of the same type remains the same when particles interact. However neutrino oscillations are an example of a violation of the conservation of the individual leptonic numbers. A much stronger conservation law is the total number of leptons (conserved even in the case of neutrino oscillations), but it is still violated by a tiny amount by the chiral anomaly. Nonetheless, the leptonic numbers are conserved in most particle interactions, and implies that leptons and antileptons must be created in pairs of a single generation. For example, the following processes are allowed under conservation of leptonic numbers: but not these: Charge, hypercharge, and weak isospinThe charged leptons (electrons, muons, and tauons) all carry an electric charge (Q) of −1 e and have a weak isospin projection (Tz) of 1⁄2. The neutrinos on the other hand, do not carry any electric charge, and their weak isospin projection is of −1⁄2. All known processes conserve both electric charge and weak isospin. The weak hypercharge(YW) of leptons is given by YW = 2 ( Q − TZ ). This implies that the charged leptons have a weak hypercharge of 1, while the neutrinos have a weak hypercharge of 0. MassAccording to the Standard Model, each weak isospin doublet comprises one charged massive particle (sometimes called "electron-like lepton") and one massless particle (neutrino). The masses of the charged leptons obey the Koide formula but at present this relationship cannot be explained. Also in reality, neutrinos are not massless as evidenced by neutrino oscillations. This is considered to be an indication of "physics beyond the standard model". Spin, helicity, and paritySince leptons are spin-1⁄2 particles, they have two possible helicities. When their spin point in the same direction as their momentum, they are said to be right-handed, otherwise they are said to be left-handed. However, all leptons are observed to be left-handed, while all antileptons are observed to be right-handed. This is an example of parity violation. Lepton universalityThe couplings of the leptons to gauge bosons are flavor-independent.6 This property is called lepton universality and has been tested in measurements of the tauon and muon lifetimes and of Z-boson partial decay widths, particularly at the Stanford Linear Collider (SLC) and Large Electron-Positron Collider (LEP) experiments.citation needed The decay rate (Γ) of muons through the process μ− → e− + νe + νμ is given by an expression of the form6 while the decay rate of tauons through the process τ− → e− + νe + ντ is given by an expression of the form6 Electron-muon universality implies that6 This explains why the branching ratios for the electronic mode (17.85%) and muonic (17.36%) mode of tauon decay are equal (within error).5 Universality also account for the ratio of muon and tauon lifetimes. The lifetime of a lepton (τl) is related to the decay rate by6 The ratio of tauon and muon lifetime is thus given by6 Using the values of the 2008 Review of Particle Physics for the branching ratios of muons3 and tauon5 yields a lifetime ratio of ~1.29×10−7, comparable to the measured lifetime ratio of ~1.32×107. Table of leptons
Note that the neutrino masses are known to be non-zero because of neutrino oscillation, but their masses are sufficiently light that they have not been measured directly as of 2008. However, the differences of the mass squares between the neutrinos have been measured (indirectly based on the oscillation periods), which are estimated to be
See alsoReferences
References
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