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The Standard Model of particle physics is the mathematical theory that describes the weak, electromagnetic and strong interactions between leptons and quarks, the basic particles of particle physics. This model is very strongly supported by experimental observations, and is considered to be a major achievement (perhaps the most outstanding achievement) of theoretical physics. It does not, however, treat the gravitational force, inclusion of which remains an elusive goal of the ultimate "theory of everything". The Standard Model is accordingly not consistent with general relativity. The theory is consistent with special relativity.
The model is only qualitatively described in this article, and mathematical details are not provided. To begin, the basic particles in the Standard Model and their interactions are introduced.
Particles and interactions
The interactions between the particles of the Standard Model are well known experimentally, and transcend the Standard Model. However, the particles of the Standard Model are introduced with the ways that they use these interactions to assemble a complete theory of the interactions between various manifestations of matter. The fundamental particles are spin 1/2 fermions of two types: leptons and quarks. Their interactions are viewed as exchange forces, which is to say the forces are introduced by the trading back and forth of force carriers, different kinds of particle that represent quanta of the underlying force fields. So, for example, the quanta of the electromagnetic field are photons. The strength of an electromagnetic field is dictated by the number of photons that make it up, and the exchange of photons between particles with electric charge is the mechanism underlying the field's ability to exert an electromagnetic force upon these bodies.
Leptons
Leptons are one type of fundamental particle. They have spin 1/2 and are not subject to the strong force. The known leptons are said to be of three families or generations (labeled in the table as 1, 2, 3) and of six flavors, a generic term for the particle names. They are listed in the table below. Their antiparticles also are leptons with opposite electric charge Q and opposite Lepton number Le,μ,τ.
Particle name | Symbol | Family/Generation | Q (e) | Le | Lμ | Lτ | Mass (MeV) | Lifetime (s) |
---|---|---|---|---|---|---|---|---|
Electron | e− | 1 | −1 | +1 | 0 | 0 | 0.510 998 928(11)[1] | Stable |
Muon | μ− | 2 | −1 | 0 | +1 | 0 | 105.658 3715(35)[2] | 2.197019(21) × 10−6 |
Tau | τ− | 3 | −1 | 0 | 0 | +1 | 1776.82(16)[3] | 2.906(10) × 10-13 |
Electron neutrino | νe | 1 | 0 | +1 | 0 | 0 | < 225 × 10−6 [4] | Unknown |
Muon neutrino | νμ | 2 | 0 | 0 | +1 | 0 | < 0.19 [4] | Unknown |
Tau neutrino | ντ | 3 | 0 | 0 | 0 | +1 | < 18.2 [4] | Unknown |
Quarks
Quarks are a type of particle with spin 1/2 that are subject to strong, weak and electromagnetic forces. The known quarks are listed in the table below. The kinds of quark (u, d, c, s, t, d) are referred to as the flavor index of the quark, and besides a flavor index, each quark has a color index, which may be any of three colors: red, green and blue (r, g, b). Their antiparticles also are quarks, but carry anti-colors: anti-red, anti-green, anti-blue. Unlike a particle's electric charge, which can be any multiple of the elementary charge e, a quark can carry only one unit of color.
Name | Symbol | Family/Generation | B | Q(e) | I | C | S | T | B′ | Mass (MeV) | Antiparticle | Antiparticle symbol |
---|---|---|---|---|---|---|---|---|---|---|---|---|
Up | u | 1 | +1/3 | +2/3 | +1/2 | 0 | 0 | 0 | 0 | 2.34 ± 0.19 [5] | Antiup | ū |
Down | d | 1 | +1/3 | −1/3 | −1/2 | 0 | 0 | 0 | 0 | 4.78 ± 0.11 [5] | Antidown | |
Charm | c | 2 | +1/3 | +2/3 | 0 | +1 | 0 | 0 | 0 | 1.294 ± 0.004 × 103 [5] | Anticharm | |
Strange | s | 2 | +1/3 | −1/3 | 0 | 0 | −1 | 0 | 0 | 100.2 ± 2.4[5] | Antistrange | |
Top | t | 3 | +1/3 | +2/3 | 0 | 0 | 0 | +1 | 0 | 172.9 ±0.6 ±0.9 × 103 [5] | Antitop | |
Bottom | b | 3 | +1/3 | −1/3 | 0 | 0 | 0 | 0 | −1 | 4.19 (+0.18) (−0.06) × 103 [5] | Antibottom |
* Notation such as ±xxx denotes measurement uncertainty. In the case of the top quark, the first uncertainty is statistical in nature, and the second is systematic.
The quarks carry fractional electric charge. However, no quark has been observed in isolation, so a "free" fractional electric charge has not been seen. Another result of failure to observe an isolated quark is that the unit of color cannot be measured.
Nuclear forces
In 1935 Yukawa invented the meson theory for explaining the forces holding atomic nucleii together, an assemblage of neutrons and protons. The theory led to the experimental observation of the pion or π-meson and the muon or μ-meson. The behavior of nuclear forces was explained as an exchange of mesons. Today, mesons are considered to be quark-antiquark pairs, and a more refined theory of nuclear interactions is based upon quantum chromodynamics. Nuclear forces are not considered fundamental today, but are a consequence of the underlying strong forces between quarks, also called chromodynamic forces or color forces. On that basis, nuclear forces are an exchange force fundamentally based upon color, and only approximated by the Yukawa theory.
Quanta
Because gravitation is not included in the standard model, there are three type of interaction included. Each type of interaction is mediated by exchange of quanta that are bosons, sometimes called messenger particles.[6]
Interaction field | Particle name | Symbol | Spin | Range (m) | Mass(GeV) |
---|---|---|---|---|---|
Electromagnetic field | Photon | γ | 1 | ∞ | < 10−27 [7] |
Weak field | Weak bosons | W+, W−, Z | 1 | ≈ 10−17 | MW=80.399±0.023;[8] MZ=91.1876±0.0021[9] |
Strong field | Gluons (8) | g | 1 | ≈ 10−15 | 0[10] |
Photons
The photon mediates the electromagnetic force and has a very long history. It has neither electric charge nor mass.
Weak gauge bosons
The massive W+, W−, Z, weak bosons are the messenger particles for the weak force. Their nonzero mass is expected from the Standard Model because of the introduction of the Higgs boson, a massive particle yet to be seen experimentally. The W+, W− are antiparticles of each other and the Z boson is its own antiparticle.
Gluons
Gluons mediate the strong force as an exchange force due to color, one property of quarks. A gluon carries both a color and an anti-color. When a quark emits a gluon, its color changes in a way dependent upon the color/anti-color of the emitted gluon. For example, a red quark can emit a red-antiblue gluon, becoming a blue quark. There are nine possible color-anticolor combinations of r, g, b, which leads to only eight possible gluons because emission by a quark of one color-anticolor combination doesn't change the state of a quark and cannot act as a messenger.[11] The remaining eight gluon color combinations are shown below.[12]
References
- ↑ Electron mass energy equivalent in MeV mec02. NIST. Retrieved on 2011-08-26.
- ↑ Muon mass energy equivalent in MeV mμc02. NIST. Retrieved on 2011-08-26.
- ↑ Tau mass energy equivalent in MeV mτc02. NIST. Retrieved on 2011-08-26.
- ↑ 4.0 4.1 4.2 K. Nakamura et al. (June 16, 2011). Neutrino properties. PDG Particle listings. Particle Data Group.
- ↑ 5.0 5.1 5.2 5.3 5.4 5.5 K. Nakamura et al. (January 15, 2011). QUARKS. PDG Particle listings. Particle Data Group.
- ↑ Britannica Educational Publishing (2011). “The basic forces and their messenger particles”, Erik Gregersen, ed: The Britannica Guide to Particle Physics. The Rosen Publishing Group, p. 15. ISBN 1615303820.
- ↑ K. Nakamura et al. (June 16, 2011). γ. PDG Particle listings. Particle Data Group.
- ↑ K. Nakamura et al. (June 16, 2011). W. PDG Particle listings. Particle Data Group.
- ↑ K. Nakamura et al. (June 16, 2011). Z. PDG Particle listings. Particle Data Group.
- ↑ K. Nakamura et al. (June 16, 2011). g or gluon. PDG Particle listings. Particle Data Group.
- ↑ O. M. Boyarkin, Alfred L. Heinzerton (2007). Introduction to Physics of Elementary Particles. Nova Publishers, p. 2. ISBN 160021200X.
- ↑ Andrew Watson (2004). “Table 4.4: The eight gluon color configurations”, The quantum quark. Cambridge University Press, p. 175. ISBN 0521829070.