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( J 1 ~ (10 -1 - 10 -2 ) J 0 ), works to couple the ferromagnetically-arranged
edge-state spin clusters between the zigzag edge regions embedded in the
circumference. The strength and sign (ferromagnetic/antiferromagentic)
of J 1 vary depending on the mutual geometrical relation between the
zigzag edges concerned. The cooperation of J 0 and J 1 therefore creates
ferrimagnetic spin structure with a non-zero net magnetic moment in
an individual nanographene sheet as shown in Fig. 4(b). 25,26 In the
network of nanographite domains, there are two kinds of additional
exchange interactions; inter-nanographene-sheet interaction ( J 2 ) and
inter-nanographite-domain interaction ( J 3 ), which are both weakly
antiferromagnetic ( J 0 > J 1 >> J 2 > J 3 ). 24-26 Eventually, the magnetism of
ACFs is given as a consequence of the cooperation of J 0 , J 1 , J 2 and J 3 .
LOCALIZED SPIN
OF EDGE STATE
NANOPORE
(A)
(B)
3~4
GRAPHENE
SHEETS
NANOGRAPHITE
L A ~ 3 NM
Fig. 4. (a) The schematic structural model of activated carbon fiber (ACF). (b) An
individual nanographene sheet in a nanographite domain of ACF, and the spatial
distribution of edge-state spins. J 0 and J 1 are intra- and inter-zigzag-edge interactions,
respectively.
3.1. Effect of electron localization on the magnetism of the
edge-state spins
Before discussing the magnetism of ACFs, let us see the electron
transport properties of ACFs. The non-treated ACF shows insulating
behavior in their electron transport properties as shown in Figs. 5(a) and
(b) with the temperature dependence of the conductivity/resistivity. The
resistivity obeys the formula of the Coulomb-gap type variable range
hopping in a fractal geometry network in Anderson insulator; 24,27-29
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