A dirac description of nuclear polarized beam scattering: Pt. 1
Creators
- 1. Stellenbosch Univ. (South Africa)
- 2. National Accelerator Centre, Faure (South Africa)
Description
The National Accelerator Centre (NAC), at Faure, will in due course install an ion source for polarized protons and deuterons. In preparation to use polarized beams in nuclear reactions, they are studying the whole polarization formalism, the meaning of the so called polarization observables and the value of various types of experiments with polarized beams. They also calculate, for NAC proton energies, the polarization observables for elastic scattering of protons on even-even nuclei in order to compare the results for a relativistic (Dirac) description of the incoming beam with those from a non-relativistic description. Here they discuss the meaning of polarization observables, using the simplest case of a spin-half polarized particle scattering by an even-even nucleus. 2 refs
Additional details
Additional titles
- Subtitle (English)
- General polarization formalism
Publishing Information
- ISBN
- 0 86960 869 X
- Imprint Title
- 24th Annual seminar on theoretical physics, Pretoria, 10-14 July 1989
- Imprint Pagination
- 252 p.
- Journal Page Range
- p. 123-130.
- Report number
- INIS-mf--12732
Conference
- Title
- 24. Annual seminar on theoretical physics.
- Dates
- 10-14 Jul 1989.
- Place
- Pretoria (South Africa).
INIS
- Country of Publication
- South Africa
- Country of Input or Organization
- South Africa
- INIS RN
- 22007342
- Subject category
- S73: NUCLEAR PHYSICS AND RADIATION PHYSICS;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- DENSITY MATRIX; DIFFERENTIAL CROSS SECTIONS; DIRAC EQUATION; EVEN-EVEN NUCLEI; HELICITY; PAULI SPIN OPERATORS; POLARIZATION; SCATTERING; SPIN
- Descriptors DEC
- ANGULAR MOMENTUM; ANGULAR MOMENTUM OPERATORS; CROSS SECTIONS; DIFFERENTIAL EQUATIONS; EQUATIONS; FIELD EQUATIONS; MATHEMATICAL OPERATORS; MATRICES; NUCLEI; PARTIAL DIFFERENTIAL EQUATIONS; PARTICLE PROPERTIES; QUANTUM OPERATORS; WAVE EQUATIONS