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Deep inelastic scattering

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Deep inelastic scattering
NameDeep inelastic scattering

Deep inelastic scattering. It is a fundamental experimental technique in particle physics where high-energy leptons, such as electrons or muons, are fired at hadron targets, most famously the proton. The process reveals the internal point-like constituents of hadrons, providing crucial evidence for the quark model and the development of quantum chromodynamics. These experiments, pioneered at facilities like the Stanford Linear Accelerator Center, revolutionized the understanding of strong interaction and fundamental forces.

Overview

This scattering process involves the inelastic collision between a high-energy lepton from an accelerator like the Stanford Linear Accelerator Center and a stationary hadron target, such as a proton or deuteron. The exchanged virtual particle, typically a photon or Z boson, probes the target's internal structure at very short distances. The key signature is a large momentum transfer, resulting in the target's breakup, which distinguishes it from simpler elastic scattering processes like those studied by Robert Hofstadter. The analysis of the scattered lepton's energy and angle provides direct information about the target's substructure.

Historical development

The theoretical groundwork was influenced by Murray Gell-Mann's quark model and the earlier parton model proposed by Richard Feynman. The pivotal experimental work was conducted in the late 1960s at the Stanford Linear Accelerator Center by a team led by Jerome I. Friedman, Henry W. Kendall, and Richard E. Taylor. Their observations, which contradicted the then-prevailing nuclear physics models of the proton as a diffuse cloud, were initially met with skepticism. This work, recognized with the Nobel Prize in Physics in 1990, provided the first direct evidence for point-like particles inside the proton, confirming the existence of quarks.

Kinematics and scaling

The process is described by several kinematic variables, most importantly the negative squared four-momentum transfer, denoted Q², and the Bjorken scaling variable, x. The discovery of Bjorken scaling by James Bjorken was a major theoretical prediction, suggesting that the structure functions depended only on x and not on Q². This scaling behavior, observed in the SLAC experiments, indicated the probing of non-interacting point-like constituents within the hadron. The violation of perfect scaling at higher Q², later measured at CERN and the DESY laboratory, became a critical test for the emerging theory of quantum chromodynamics.

Parton model interpretation

Richard Feynman's parton model provided the intuitive framework for interpreting the early data from SLAC. In this model, the hadron is composed of non-interacting point-like particles called partons, which are identified with the quarks and gluons of the Standard Model. The scattering is viewed as the elastic collision between the incident lepton and a single, free parton carrying a fraction x of the hadron's total momentum. This model successfully explained the observed Bjorken scaling and allowed for the extraction of parton distribution functions, which describe the momentum distributions of quarks within the proton.

Experimental results and discoveries

The initial experiments at the Stanford Linear Accelerator Center definitively demonstrated the existence of hard, point-like scatterers. Subsequent experiments at CERN using muon beams and at the DESY laboratory in Hamburg using electron-positron collisions further confirmed these findings. A major discovery was the observation of neutrino-nucleon scattering by the Gargamelle bubble chamber at CERN, which provided direct evidence for the weak neutral current, a prediction of the Glashow–Weinberg–Salam model. Later, experiments at the HERA collider at DESY probed the proton structure at unprecedented scales.

Role in the development of QCD

The observed breakdown of perfect Bjorken scaling, known as scaling violation, was a key piece of evidence for quantum chromodynamics. In QCD, the partons interact via the exchange of gluons, leading to logarithmic deviations from scaling as described by the Dokshitzer–Gribov–Lipatov–Altarelli–Parisi equations. The discovery of the gluon itself was confirmed in analyses of events from the PETRA accelerator at DESY. Furthermore, precision measurements of structure functions at facilities like HERA and the Tevatron at Fermilab have provided stringent tests of QCD predictions and determinations of the strong coupling constant.

Modern applications and extensions

Today, precise knowledge of parton distribution functions extracted from global analyses of data from HERA, the Tevatron, and the Large Hadron Collider is essential for predicting cross-sections at modern colliders. These functions are critical for searches for new physics, such as the Higgs boson at the Large Hadron Collider, and for studies of the quark–gluon plasma in heavy-ion collisions at the Relativistic Heavy Ion Collider. The formalism is also extended to study the structure of other particles and to spin-dependent scattering experiments conducted at CERN and Jefferson Laboratory. Category:Particle physics Category:Scattering Category:Quantum chromodynamics