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Tytuł artykułu

Utilization of symmetry of solids in some experiments

Autorzy
Treść / Zawartość
Identyfikatory
Warianty tytułu
Konferencja
Proceedings of the 40th Polish Seminar on Positron Annihilation PSPA'2012, 13-14 June 2012, Kazimierz Dolny, Poland
Języki publikacji
EN
Abstrakty
EN
It is known that some anisotropic quantities, that describe the properties of solids, can be determined, to a reasonable accuracy, by a limited number of data along the "special directions" (SD). SDs are very useful in various theoretical and experimental investigations. Among other things, they define projections which are the most efficient to reconstruct three-dimensional (3-D) electron momentum densities from Compton scattering spectra. The concept of SDs and their power is illustrated by comparing an isotropic average of the function based on either three high-symmetry directions or even only one, but SD.
Czasopismo
Rocznik
Strony
207--210
Opis fizyczny
Bibliogr. 14 poz., rys.
Twórcy
  • W. Trzebiatowski Institute of Low Temperature and Structure Research, Polish Academy of Sciences, 2 Okólna Str., P. O. Box 1410, 50-950 Wrocław 2, Poland, Tel.: +48 71 395 4131, Fax: +48 71 344 1029, g.sznajd@int.pan.wroc.pl
Bibliografia
  • 1. Bansil A (1975) Special directions in the Brillouin zone. Solid State Commun 16:885–889
  • 2. Bross H (2006) Special directions for surface integrals in cubic lattices with application to the evaluation of the COMPTON profile of copper. Phys Status Solidi B 243:653–665
  • 3. Cooper MJ (1985) Compton scattering and electron momentum determination. Rep Prog Phys 48:415–481
  • 4. Cooper MJ, Mijnarends PE, Shiotani N, Sakai, Bansil A (eds) (2004) X-ray Compton scattering. Oxford University Press, Oxford
  • 5. Fehlner WR, Nickerson SB, Vosko SH (1976) Cubic harmonic expansions using Gauss integration formulas. Solid State Commun 19:83–86
  • 6. Fehlner WR, Vosko SH (1976) A product representation for cubic harmonics and special directions for the determination of the Fermi surface and related properties. Can J Phys 54:215–216
  • 7. Hansen NK, Pattison P, Schneider JR (1987) Analysis of the 3-dimensional electron distribution in silicon using directional Compton profile measurements. J Phys: Condens Matter 66:305–315
  • 8. Houston WV (1948) Normal vibrations of a crystal lattice. Rev Mod Phys 20:161–165
  • 9. Kontrym-Sznajd G, Jura A, Samsel-Czekała M (2002) Special directions in the Brillouin zone. Appl Phys A74:605–612
  • 10. Kontrym-Sznajd G, Samsel-Czekała M (2011) Special directions in momentum space. I. Cubic symmetries. J Appl Crystal 44;6:1246–1254
  • 11. Mijnarends PE (1967) Determination of anisotropic momentum distributions in positron annihilation. Phys Rev 160:512–519
  • 12. Mueller FM, Priestley MG (1966) Inversion of cubic de Haas-van Alphen Data, with an application to palladium. Phys Rev 148:638–643
  • 13. Reiter GF, Mayers J, Platzman P (2002) Direct observation of tunneling in KDP using neutron Compton scattering. Phys Rev Lett 89:135505
  • 14.Šob M (1985) Electronic structure and positron annihilation in alkali metals: Isolation of ionic core contribution and valence high-momentum components. Solid State Commun 53:249–253
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BUJ8-0025-0083
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