A method based on a controlled solid-solid reaction was used to fabricate heterostructures between single-walled carbon nanotubes (SWCNTs) and nanorods or particles of silicon carbide and transition metal carbides. Characterization by high-resolution transmission electron microscopy and electron diffraction indicates that the heterostructures have well-defined crystalline interfaces. The SWCNT/carbide interface, with a nanometer-scale area defined by the cross section of a SWCNT bundle or of a single nanotube, represents the smallest heterojunction that can be achieved using carbon nanotubes, and it can be expected to play an important role in the future fabrication of hybrid nanodevices.
We report the observation of large-amplitude oscillations in the magnetoresistance of a twodimensional electron gas in a GaAs-Al Gaz As heterostructure with an artificially imposed antidot lattice potential. The period of the oscillations is about k/2e as a function of the magnetic 6ux threading through the unit cell of the antidot lattice. The oscillations are definitely visible in the antidot array with a hexagonal lattice configuration, the amplitude reaching 20'Po of the sample resistance, but almost invisible with a square lattice configuration. We believe that the hexagonal lattice potential is suitable for electrons to return to their starting points and to contribute to coherent backscattering. We also show the oscillations cannot be described by the theory for the diffusive regime established by Al'tshuler, Aronov, and Spivak.The resistance of a conductor in the shape of a hollow cylinder oscillates as a function of the magnetic Bux threading through the hollow with a period of b, /2e. This was predicted by Al'tshuler, Aronov, and Spivak (AAS) for the diffusive regime where the mean free path of the electrons is much smaller than the sample size. The conductance amplitude of the oscillations is of the order of e /6 and depends on the phase coherence length over which an electron maintains its phase coherence. The oscillations are caused by coherent backscattering of an electron, where a pair of backscattered partial waves with time-reversal symmetry interfere with each other. This prediction has been proved experimentally by using cylindrical metal films and other geometric structures such as networks.Those experiments were done using polycrystalline metal where electrons move diffusively due to impurity scattering. The amplitudes of the oscillations reported so far have been very small, i.e. , less than 0.1% of the sample resistance.Negative magnetoresistance, which has been observed in the diffusive regime, is also caused by the coherent backscattering of electrons. A recent experiment demonstrated that the negative magnetoresistance emerges even in ballistic microstructures. This can be explained by the semiclassical theory of quantum billiards, where chaotic electron trajectories contribute to the interference. From this theory one may expect that h/2e oscillations should also occur in the magnetoresistance of ballistic microstructures in the shape of a cylinder or network. However, there have been very few experiments showing the existence of the 6/2e oscillations in the ballistic regime.Recently, a two-dimensional electron gas (2DEG) in a GaAs-Al Gai As heterostructure with an artificially imposed two-dimensional array of potential peaks has attracted much attention. In the antidot lattice, the periodic potential is so strong that it forms a two-dimensional array of small depletion regions in the 2DEG plane. When the period of the antidots is smaller than the mean &ee path of electrons, a sequence of peaks appears in the magnetoresistance.The origin of the peaks has been explained with a classical ...
scite is a Brooklyn-based organization that helps researchers better discover and understand research articles through Smart Citations–citations that display the context of the citation and describe whether the article provides supporting or contrasting evidence. scite is used by students and researchers from around the world and is funded in part by the National Science Foundation and the National Institute on Drug Abuse of the National Institutes of Health.