1988
DOI: 10.1116/1.574972
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Secondary ion yield changes in Si and GaAs due to topography changes during O+2 or Cs+ ion bombardment

Abstract: Changes in secondary ion yields of matrix and dopant species have been correlated with changes in surface topography during O+2 bombardment of Si and GaAs. In Si, profiles were measured in (100) wafers at 6- and 8-keV impact energy. At 6 keV, a yield increase of about 70% occurred for Si+ over a depth range of 2.5 to 3.5 μm, with changes in other species ranging from a decrease of ∼20% for Si+3 to an increase of more than 25% for O+. The development of a rippled surface topography was observed in scanning elec… Show more

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Cited by 155 publications
(26 citation statements)
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“…More serious roughening effects were demonstrated [12] where ion yields and erosion rates having apparently been stable for depths of lms could suddenly change with an accompanying loss of depth resolution. It was shown that for non-normal incidence of the primary beam the relatively smooth crater bottom collapsed into a pronounced ripple structure.…”
Section: Profile Distortion: Interdiffusion Surface Roughening and Cmentioning
confidence: 97%
“…More serious roughening effects were demonstrated [12] where ion yields and erosion rates having apparently been stable for depths of lms could suddenly change with an accompanying loss of depth resolution. It was shown that for non-normal incidence of the primary beam the relatively smooth crater bottom collapsed into a pronounced ripple structure.…”
Section: Profile Distortion: Interdiffusion Surface Roughening and Cmentioning
confidence: 97%
“…Most of the ripple experiments done fall in this energy regime. In Figure 4, the Biersack-Ziegler nuclear stopping power (Biersack & Ziegler, 1982) is plotted as a function of the reduced energy E. From this figure it can be seen that S, scales in various regions approximately as Ar+ at 60°and 10" ions/em"; Stevie et al (1988) 0; at 39°to 42°; Vajo et al (1996) 0; at 40°; Smirnov et al (1999) In similar fashion as Bradley and Harper extended equation (1), it was also extended to include more topographical mechanisms, resulting in the noisy Kuramoto-Sivashinsky partial-differential equation, which can be written in generalized form as (Carter, 1999):…”
Section: Incorporating Both Effects Cause Equationmentioning
confidence: 98%
“…There was no degradation of the depth resolution parameters with the increase of sputter depth because there was no significant development of surface topography in this shallow range. 21 The average values of L , T , and FWHM are 0.21, 3.57, 1.70 and 6.75 nm and the relative standard deviations are 4.0, 1.6, 1.3 and 1.3% respectively. Depth resolution parameters measured at the second delta-layer are plotted as a function of ion energy in Fig.…”
Section: Applications Of Multiple Delta-layers Evaluation Of Depth Rementioning
confidence: 99%