Magnetostriction and magnetotransport in bismuth

Physical Review B - Condensed Matter and Materials Physics

Volumn 69, Issue 18, 2004, Pages

  Michenaud, J P ^a   Lenoir, B ^b   Bellouard, C ^b  

^a UNIVERSITÉ CATHOLIQUE DE LOUVAIN   (Belgium)

^b INSTITUT JEAN LAMOUR   (France)

Author keywords

[No Author keywords available]

Indexed keywords

BISMUTH;

ARTICLE; CRYSTAL; ENERGY; MAGNETIC FIELD; MATHEMATICAL ANALYSIS; SEMICONDUCTOR; SPACE; THEORY; TIME;

EID: 37649031012     PISSN: 01631829     EISSN: None     Source Type: Journal    
DOI: 10.1103/PhysRevB.69.184418     Document Type: Article

References (11)

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3. This term was first introduced by E. Gruneisen and J. Gielessen, Ann. Phys. (Leipzig) 27, 243 (1936).
4. B. Lenoir, F. Brochin, and J.-P. Michenaud, Europhys. Lett. 58, 93 (2002).
5. P. Kapitza, Proc. R. Soc. London, Ser. A 135, 568 (1932).
6. B. S. Chandrasekhar, Phys. Lett. 6, 27 (1963).
7. J.-P. Michenaud, J. Heremans, J. Boxus, and C. Haumont, J. Phys. C 14, L13 (1981).
8. J-P. Michenaud, J. Heremans, M. Shayegan, and C. Haumont, Phys. Rev. B 26, 2552 (1982).
9. R. W. Keyes, in Solid State Physics, edited by H. Ehrenreich, F. Seitz, and D. Turnbull (Academic, New York, 1967), Vol. 20, p. 37.
10. The basic structural equation of the magnetostrictive strain e is given by e = ΞΔN/c where Ξ is a deformation potential and c an elastic constant. ΔN depends on B.
11. M. P. Vecchi, J. R. Pereira, and M. S. Dresselhaus, Phys. Rev. B 14, 298 (1976).