1964
DOI: 10.1002/pssb.19640040206
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The Influence of the Initial Defect Concentration on the Annealing of Low‐Temperature Irradiated Metals

Abstract: Measurements are made of isochronal annealing in aluminium, copper, silver, and gold, after irradiation a t 4.5 O K with various doses of fast neutrons. It is shown that the relative amount of recovery within annealing stage I is reduced, and annealing stage 111 is shifted to lower temperatures with increasing defect concentration. The first observation can be explained b y the higher probability for annihilation of close Frenkel-pairs, during the radiation-annealing process, compared with the probability for … Show more

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Cited by 58 publications
(11 citation statements)
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“…Using the residual electrical resistivity per unit concentration of Frenkel defects in silver = = (250 f 50) pQcm [12] (compare also the values for aluminium, copper, platinum, and gold in [13]) we find a change in the concentration of Frenkel defects between the two measurements mentioned above :…”
Section: Discussionmentioning
confidence: 99%
“…Using the residual electrical resistivity per unit concentration of Frenkel defects in silver = = (250 f 50) pQcm [12] (compare also the values for aluminium, copper, platinum, and gold in [13]) we find a change in the concentration of Frenkel defects between the two measurements mentioned above :…”
Section: Discussionmentioning
confidence: 99%
“…This is partly explained by the recombination of newly created defects with those produced previously [126], although other mechanisms like formation of defect clusters might also contribute. For room temperature irradiations of copper alloys with 14 MeV neutrons non-linear increases of defect densities were observed [127], which follow approximately a √ φt dependence 113 Downloaded by [University of Otago] at 20: 36 25 December 2014 up to fluences of φt ∼ 10 17 n cm −2 .…”
Section: Downloaded By [University Of Otago] At 20:36 25 December 2014mentioning
confidence: 95%
“…(7) to the data we note that z = A p / p~, which assumes that p~ is independent of Frenkel pair configuration. Since PF = pc/N, then z = S(dp)/p,.…”
Section: Close Pairs and Long-range Migrationmentioning
confidence: 99%