1994
DOI: 10.1103/physreva.49.283
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Angular distribution of ions axially channeled in a very thin crystal: Experimental and theoretical results

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Cited by 75 publications
(30 citation statements)
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“…The parameters of the ZBL potential as well as of the M(a F ) potential were determined to make them accurate dominantly for small ion-atom distances. In analyzing their experimental results, Krause et al [20] concluded that they were better reproduced by the Molière's potential with the Thomas-Fermi screening radius, being a TF = 9p 2 =128 À Á 1=3 =Z 1=3 2 a 0 , than by the M(a F ) potential. We denote it as the M(a TF ) potential.…”
Section: Interaction Potentialsmentioning
confidence: 95%
See 1 more Smart Citation
“…The parameters of the ZBL potential as well as of the M(a F ) potential were determined to make them accurate dominantly for small ion-atom distances. In analyzing their experimental results, Krause et al [20] concluded that they were better reproduced by the Molière's potential with the Thomas-Fermi screening radius, being a TF = 9p 2 =128 À Á 1=3 =Z 1=3 2 a 0 , than by the M(a F ) potential. We denote it as the M(a TF ) potential.…”
Section: Interaction Potentialsmentioning
confidence: 95%
“…The same group performed another measurement of crystal rainbows [20], using 2-9 MeV protons and 6-30 MeV C 4+ , C 5+ and C 6+ ions transmitted through 179 and 190 nm thick (0 0 1) silicon crystals. For protons, the corresponding values of K were from 0.29 to 0.66, and for carbon ions, they were from 0.29 to 0.85.…”
Section: Measurements Of Crystal Rainbowsmentioning
confidence: 99%
“…The crystal rainbow effect was observed experimentally by Krause et al (1986Krause et al ( , 1994. In the former measurement, the projectiles were 7 MeV protons, and they were transmitted through the axial channels of either a 140-nm-thick <100> or a 198-nm-thick <110> silicon crystal.…”
Section: Crystal Rainbowsmentioning
confidence: 97%
“…In principle, the stationary quasitemperature value 1/F 21 can be related to the stationary variance of the transverse CP energy. But we followed another approach based on balance equation (12), which allowed calculating the contributions of particle diffusion to the transverse-energy space (the "heating" of subsystem 2) and of the dissipative process (i.e., the cooling of subsystem 2) separately. If we had followed the approach with straightforward calculation of the diffusion, then it would have proved impossible to include the CP energy dissipation due to electron entrainment by an oscillating scattering center in the channel [4].…”
Section: Quasitemperature As the Modulus Of The Quasiequilibrium Distmentioning
confidence: 99%