Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · 1990 · 950 citations · 18 references
Natural SciencesPhysicsNuclear PhysicsParticle PhysicsQuantum MechanicsHadron PhysicsQuantum Field TheoryScattering ProcessesScattering TheorySpin-orbit CouplingStrong InteractionHadronic ScatteringScatteringSpin-orbit DynamicsTransverse Momentum Dependent DistributionsTransverse Momentum Distributions
When one takes into account the transverse momenta of the constituents in a polarized proton, there exists a kinematic, "trigger-bias," effect in the formulation of the QCD-based hard-scattering model which can lead to single-spin production asymmetries. It seems convenient to represent the coherent spin-orbit forces in a polarized proton by defining an asymmetry in the transverse-momentum distribution of the fundamental constituents. It may then be possible to organize the hard-scattering model so that the kinematic constraints of hard 2 \ensuremath{\rightarrow} 2 scattering provide the leading contribution at large transverse momentum to asymmetries of the type ${A}_{N}d\ensuremath{\sigma}(h{p}_{\ensuremath{\uparrow}}\ensuremath{\rightarrow}\mathrm{jet}+x)$, ${A}_{N}d\ensuremath{\sigma}(h{p}_{\ensuremath{\uparrow}}\ensuremath{\rightarrow}``\ensuremath{\pi}''x)$, where ${p}_{\ensuremath{\uparrow}}$ denotes a transversely polarized proton and "$\ensuremath{\pi}$" represents any spinless meson composed of light quarks. This approach provides testable relationships between different asymmetries.
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Large transverse momentum processes
Dennis Sivers, Stanley J. Brodsky, R. Blankenbecler · Physics Reports · 1976 · 383 citations
John C. Collins, Davison E. Soper, George Sterman · Nuclear Physics B · 1988 · 360 citations