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Volumn 42, Issue 3, 1990, Pages 1547-1559

Helium-atom scattering investigation of facetting of the Al stepped (332) surface

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EID: 0001766220     PISSN: 01631829     EISSN: None     Source Type: Journal    
DOI: 10.1103/PhysRevB.42.1547     Document Type: Article
Times cited : (76)

References (53)
  • 38
    • 84926798894 scopus 로고    scopus 로고
    • Figure 6 illustrates that the diffracted intensity from the Al(332) surface is made up of a superposition of diffracted intensities from three different facets. The reciprocal-lattice rods are seen to cross one another at the 3D reciprocal-lattice points. In fact, at these conditions all possible facets of the surface diffract into the same directions. For example, at an incident wave vector of ki= 6.67 ~ A ang-1 (23.25 meV) the first-order diffraction from (111) facets and the zeroth-order diffraction from (221) facets coincide and these two peaks are indistinguishable at the three-dimensional (3D) Bragg condition. Note that this discussion only considers the intensities but not the phases of the individual scattered beams. The same 3D Bragg condition is also satisfied by considering the constructive (in-phase) scattering from any rough surface. In that case a sharp diffraction peak at the 3D Bragg points comes from the coherent addition of scattering amplitudes from many randomly distributed terraces.
  • 41
    • 84926842637 scopus 로고    scopus 로고
    • For illustration, see Fig. 4 of Conrad et al., J. Chem. Phys. 84, 1015 (1986).
  • 52
    • 0023310510 scopus 로고
    • An Experimental Study of the Roughening Transition on a Stepped Surface: Cu(115)
    • To estimate the relative energies for roughening and facetting, we thus note that roughening requires the overcoming of the kink-creation energy Wkink and the step-step repulsion energy Wstep. In the case of the Cu(113) and Cu(115) faces, Fabre et al. [, ] found for (113), values of Wkink= 69 meV and Wstep= 48 meV, and, for (115), Wkink= 60 meV and Wstep= 12 meV, respectively. We next estimate the facetting energy as follows. A possible driving force for facetting is the lowering of the surface tension. The difference in surface tension is assumed equal to the facetting energy. McLean [, M. McLean, Acta Metall., 19, 387, ] reported for the Cu(100) surface a surface tension of approximately γ = 1.67 ~ J / m2, and observed an anisotropy of about 15% in gamma between the (100) and (110) poles of the sterographic projection. As a rough estimate, we assume a similar change in going from the (111) to the (115) surface. For one surface unit cell this corresponds to a [Truncated]
    • (1971) Europhysics Letters (EPL) , vol.3 , pp. 737
    • Fabre, F.1    Gorse, D.2    Lapujoulade, J.3    Salanon, B.4


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.