Introduction of pentagon-heptagon pair defects into the hexagonal network of a single carbon nanotube can change the helicity of the tube and alter its electronic structure. Using a tight-binding method to calculate the electronic structure of such systems we show that they behave as nanoscale metal/semiconductor or semiconductor/semiconductor junctions. These junctions could be the building blocks of nanoscale electronic devices made entirely of carbon. Helicity has a profound effect on the electronic structure of carbon nanotubes [1,2]. All nonchiral, armchair ï¿¿n, nï¿¿ tubes are metals. Excepting those of very small radius [3], all ï¿¿n, mï¿¿ tubes with n 2 m a nonzero multiple of three are small gap semiconductors or semimetals [1]. The remaining tubes are semiconductors with band gaps roughly proportional to the reciprocal of the tube ra-dius [4]. Instead of comparing the electronic structures of tubes with different helicities, we consider changes in helic-ity within a single tube. The chirality of a tube can be changed by introducing topological defects into the hexagonal bond network [5]. The defects must induce zero net curvature to prevent the tube from flaring or closing. Minimal local curvature is desirable to mini-mize the defect energy. The smallest topological defect with minimal local curvature and zero net curvature is a pentagon-heptagon pair. A pentagon-heptagon defect pair with symmetry axis nonparallel to the tube axis changes the chirality of a nanotube by one unit from ï¿¿n, mï¿¿ to ï¿¿n 6 1, m 7 1ï¿¿. Figure 1 shows an (8,0) tube joined to a (7,1) tube. The highlighted atoms comprise the defect. We denote this structure by (8,0)/(7,1), in analogy with in-terfaces of bulk materials. Within a tight-binding model, far from the interface the (7,1) half tube is a semimetal and the (8,0) half tube is a moderate gap semiconductor. The full system forms a quasi-1D semiconductor/metal junction. Unlike most semiconductor/metal junctions [6], the (8,0)/(7,1) junction is composed of a single element. We use a tight-binding model with one p orbital per atom along with the surface Green function matching method (SGFM) [7] to calculate the local density of states (LDOS) in different regions of two archetypal ï¿¿n 1 , m 1 ï¿¿ï¿¿ï¿¿n 2 , m 2 ï¿¿ systems. In particular, we examine the (8,0)/(7,1) semiconductor/metal junction and the (8,0)/ (5,3) semiconductor/semiconductor junction formed with three heptagon-pentagon pairs. In both cases the unit cells of the perfect tubes match at the interface without the addition of extra atoms. The unit cells of the perfect (7,1) and (8,0) half tubes may be matched uniquely with a single pentagon-heptagon pair. The interface between the unit cells of the (8,0) and (5,3) half tubes contains three heptagons, three pentagons, and two hexagons. Two different matching orientations are possible: one with the two hexagons adjacent, the other without. We choose to study the configuration in which the hexagons are separated from each other. The sequence of n-fold rings around the circumference is then 6-7-5-6-7-5-7-5. In the tight-binding p-electron approximation [8], the (8,0) tube has a 1.2 eV gap [1] and the (7,1) tube is a semimetal. Within tight binding, these tubes form an