1990
DOI: 10.1063/1.103449
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Do thermal spikes contribute to the ion-induced mixing of Ni into Zr, Ti, and Pd?

Abstract: Low-temperature ion beam mixing rates for Ni-Ti, Zr-Ni, and Pd-Ni bilayers significantly exceeded binary collision estimates, and appeared quite sensitive to thermodynamic driving forces. In the absence of a temperature dependence such a behavior is commonly ascribed to interdiffusion within thermal spikes. However, the Ni-Ti mixing rate was seen to vary linearly with nuclear damage energy for irradiation with 600 keV Xe, Kr, or Ar, 300 keV Ne or N, or 200 keV N ions, or 1 MeV Au ions (literature value). This … Show more

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Cited by 61 publications
(13 citation statements)
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“…3. Mixing model (nonoverlapping) assuming local spherical spike formation at the ends of the individual recoil cascades by Børge-sen et al [438], radiation enhanced diffusion controlled by the defects left by the quenched displacement cascades and the temperature of the sample [439]. 4.…”
Section: Metal/metalmentioning
confidence: 99%
“…3. Mixing model (nonoverlapping) assuming local spherical spike formation at the ends of the individual recoil cascades by Børge-sen et al [438], radiation enhanced diffusion controlled by the defects left by the quenched displacement cascades and the temperature of the sample [439]. 4.…”
Section: Metal/metalmentioning
confidence: 99%
“…The slowing down of impinging atoms with high kinetic energy (few hundreds of KeV) leads to the mixing of atoms at the atomic scale in alloys, semi conductors or insulators [9,10,11,12]. By changing the energy of the incident beam, it is possible to create buried interfaces at well defined depths.…”
Section: Introductionmentioning
confidence: 98%
“…Model lokalnih "termičkih šiljaka" su razvili Børgesen i njegovi saradnici da bi objasnili linearnu zavisnost brzine atomskog miješanja od gustine deponovane energije, koja se javlja kod metalnih sistema srednjih vrijednosti atomskog broja [77,78] …”
Section: Model Lokalnih "Termičkih šIljaka"unclassified
“…Odgovarajuće debljine "implantirane zone" Konačno, korištenjem Drude-ovog modela, dovedena je u vezu kompleksna dielektrična funkcija, ε(ω) = ε 1 (ω) + i . ε 2 (ω), sa kompleksnom električnom provodljivošću sistema, Za opisivanje "netermalnog" rasta regiona miješanja, unutar kojeg nastaje čvrsti rastvor ili amorfna odnosno kristalna faza, razvijeno je više teorijskih modela [72,[77][78][79][80]83].…”
Section: Električna I Optička Otpornostunclassified
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