Magnetoelectronic properties of a graphite sheet

Carbon

Volumn 42, Issue 14, 2004, Pages 2975-2980

  Chang, C P ^a   Lu, C L ^b   Shyu, F L ^c   Chen, R B ^d   Fang, Y K ^b   Lin, M F ^b  

^a Tainan Woman's College of Arts and Technology   (Taiwan)

^b NATIONAL CHENG KUNG UNIVERSITY   (Taiwan)

^c DEPARTMENT OF PHYSICS   (Taiwan)

^d NATIONAL KAOHSIUNG UNIVERSITY OF APPLIED SCIENCES   (Taiwan)

Author keywords

A. Graphite; Absorption; C. Modeling; D. Electronic properties

Indexed keywords

ABSORPTION; BANDWIDTH; BOUNDARY CONDITIONS; CRYSTAL STRUCTURE; ELECTROMAGNETIC DISPERSION; FERMI LEVEL; HAMILTONIANS; MAGNETIC FIELD EFFECTS; MAGNETIC FLUX; MAGNETOELECTRIC EFFECTS; MATHEMATICAL MODELS; MATRIX ALGEBRA; METAL INSULATOR TRANSITION; PHYSICAL PROPERTIES; REFRACTIVE INDEX; VAN DER WAALS FORCES;

DENSITY OF STATES (DOS); MAGNETOELECTRONIC PROPERTIES; MODELING; PHOTOTHERMAL DEFLECTION SPECTROSCOPY (PDS);

GRAPHITE;

EID: 4444320101     PISSN: 00086223     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.carbon.2004.07.011     Document Type: Article

References (35)

1. Gruneis A, Saito R, Samsonidze GG, Kimura T, et al. Inhomogeneous optical absorption around the K point in graphite and carbon nanotubes. Phys Rev B 2003;67(16):5402-7.
2. Gorbar EV, Gusynin VP, Miransky VA, Shovkovy IA. Magnetic field driven metal-insulator phase transition in planar systems. Phys Rev B 2002;66(4):045108-22.
3. Vozmediano MAH, Lopez-Sancho MP, Guinea F. Confinement of electrons in layered metals. Phys Rev Lett 2002;89(16):6401-4.
4. Shon NH, Ando T. Quantum transport in two-dimensional graphite system. J Phys Soc Jpn 1998;67(7):2421-9.
5. Zheng YS, Ando T. Hall conductivity of a two-dimensional graphite system. Phys Rev B 2002;65(24):245420-511.
6. Kopelevich Y, Torres JHS, da Silva RR, Mrowka F, Kempa H, Esquinazi P. Reentrant metallic behavior of graphite in the quantum limit. Phys Rev Lett 2003;90(15):156402-4.
7. Kempa H, Kopelevich Y, Mrowka F, et al. Magnetic-field-driven superconductor-insulator-type transition in graphite. Solid State Commun 2000;115(10):539-42.
8. Kempa H, Esquinazi P, Kopelevich Y. Field-induced metal-insulator transition in the c-axis resistivity of graphite. Phys Rev B 2002;65(24):241101-4.
9. Kempa H, Semmelhack HC, Esquinazi P, et al. Absence of metal-insulator transition and coherent interlayer transport in oriented graphite in parallel magnetic fields. Solid State Commun 2003;125(1):1-5.
10. Khveshchenko DV. Magnetic-field-induced insulating behavior in highly oriented pyrolitic graphite. Phys Rev Lett 2001;87(20):6401-4.
11. Nakada K, Fujita M, Dresselhaus G, et al. Edge state in graphene ribbons: nanometer size effect and edge shape dependence. Phys Rev B 1996;54(24):17954-61.
12. Fujita M, Igami M, Nakada K. Lattice distortion in nanographite ribbons. J Phys Soc Jpn 1997;66(7):1864-7.
13. Fujita M, Wakabayashi K, Nakada K, et al. Peculiar localized state at zigzag graphite edge. J Phys Soc Jpn 1996;65(7):1920-3.
14. Wakabayashi K, Sigrist M, Fujita M. Spin wave mode of edge-localized magnetic states in nanographite zigzag ribbons. J Phys Soc Jpn 1998;67(6):2089-93.
15. Miyamoto Y, Nakada K, Fujita M. First-principles study of edge states of H-terminated graphitic ribbons. Phys Rev B 1999;59(15):9858-61.
16. Ramprasad R, von Allmen P, Fonseca LRC. Contributions to the work function: a density-functional study of adsorbates at graphene ribbon edges. Phys Rev B 1999;60(8):6023-7.
17. Nakada K, Igami M, Fujita M. Electron-electron interaction in nanographite ribbons. J Phys Soc Jpn 1998;67(7):2388-94.
18. Kawai T, Miyamoto Y, Sugino O, et al. Graphitic ribbons without hydrogen-termination: Electronic structures and stabilities. Phys Rev B 2000;62(24):R16349-52.
19. Yoshizawa K, Yahara K, Tanaka K, et al. Bandgap oscillation in polyphenanthrenes. J Phys Chem B 1998;102(3):498-506.
20. Shyu FL, Lin MF, Chang CP, et al. Tight-binding band structures of nanographite multiribbons. J Phys Soc Jpn 2001;70(11):3348-55 [the figures for armchair ribbons in this manuscript will be revised because of the numerical calculation errors].
21. Shyu FL, Lin MF. Electronic properties of AA-stacked nanographite ribbons. Phyisca E 2003;16(2):214-22.
22. Chang CP, Chiu CW, Shyu FL, et al. Magnetoband structures of AB-stacked zigzag nanographite ribbons. Phys Lett A 2002;306(2-3):137-43.
23. Barelli A, Bellissard J, Claro F. Magnetic-field-induced directional localization in a 2D rectangular lattice. Phys Rev Lett 1999;83(24):5082-5.
24. Oh GY. Energy spectrum of a triangular lattice in a uniform magnetic field: effect of next-nearest-neighbor hopping. J Kor Phys Soc 2000;37(5):534-9.
25. Oh GY. Peierls substitution in the energy dispersion of a hexagonal lattice. J Phys-Condens Mater 2000;12(7):1539-43.
26. Anisimovas E, Johansson P. Butterfly-like spectra and collective modes of antidot superlattices in magnetic fields, Phys Rev B 1999;60(11):7744-7.
27. Koshino M, Aoki H, Osada T, et al. Phase diagram for the Hofstadter butterfly and integer quantum Hall effect in three dimensions. Phys Rev B 2002;65(4):5310-9.
28. Hatsugai Y. Edge states in the integer quantum Hall effect and the Riemann surface of the Bloch function. Phys Rev B 1993;48(16):11851-62.
29. Charlier JC, Gonze X, Michenaud JP. First-principals study of the electronic properties of graphite. Phys Rev B 1991;43(6):4579-89.
30. Johnson JG, Dresselhaus G. Optical properies of graphite. Phys Rev B 1973;7(6):2275-85.
31. Shyu FL, Chang CP, Chen RB, et al. Magnetoelectronic and optical properties of carbon nanotubes. Phys Rev B 2003;67(4):045405 (9).
32. Kataura H et al. Optical properties of single-wall carbon nanotubes. Synthet Metal 1999;103:2555-8.
33. Jost O, Gorbunov AA, Pompe W, et al. Diameter grouping in bulk samples of single-walled carbon nanotubes from optical absorption spectroscopy. Appl Phys Lett 1999;75(15):2217-9.
34. Ichida M, Mizuno S, Tani K, et al. Exciton effects of optical transitions in single-wall carbon nanotubes. J Phys Soc Jpn 1999;68(10):3131-3.
35. Djurišić AB, Li EH. Optical properties of graphite. J of Appl Phys 1999;85(10):7404-10.