Multiple scattering of axially channeled particles by thermal vibrations and electrons
Description
Within the framework of the classical small-angle scattering theory a microscopic description of positively charged particle behaviour during axial channeling in a crystal is given. Assuming that statistical equilibrium in a transverse plane is established, the differential Fokker-Planck-type equation is obtained from the detailed-balance relation. The coefficients of this equation are determined by the atomic scattering potential and distribution function of scatterers and are studied at various relations between the amplitude of the thermal atom vibrations and their screening radius. It is shown that for relatively small depths (high transverse energies) the processes of direct particle knocking-out of a channel are predominant. At low transverse energies the scattering particle behaviour is determined by nuclear and electron diffusion processes. In this case, if the distance of closest approach of the particle to a chain exceeds considerably the amplitudes of atomic displacements, the corresponding coefficients are analogous to those obtained earlier. (author)
Additional details
Publishing Information
- Journal Title
- Phys. Status Solidi B
- Journal Volume
- 127
- Journal Issue
- 2
- Series
- Phys. Status Solidi B.
- Journal Page Range
- 587-597
- ISSN
- 0370-1972
INIS
- Country of Publication
- Germany
- Country of Input or Organization
- German Democratic Republic
- INIS RN
- 16062351
- Subject category
- S75: CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY; S73: NUCLEAR PHYSICS AND RADIATION PHYSICS;
- Descriptors DEI
- AMPLITUDES; ATOMIC RADII; DETAILED BALANCE PRINCIPLE; DIFFUSION; DISTRIBUTION FUNCTIONS; ELECTRONS; FOKKER-PLANCK EQUATION; ION CHANNELING; KINETIC EQUATIONS; LATTICE VIBRATIONS; MULTIPLE SCATTERING; SMALL ANGLE SCATTERING
- Descriptors DEC
- CHANNELING; DIFFERENTIAL EQUATIONS; ELEMENTARY PARTICLES; EQUATIONS; FERMIONS; INVARIANCE PRINCIPLES; LEPTONS; PARTIAL DIFFERENTIAL EQUATIONS; SCATTERING; T INVARIANCE