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We calculate the intershell resistance R₂₁ in a multiwall carbon nanotube as a function of temperature T and Fermi level εF (e.g., a gate voltage), varying the chirality of the inner and outer tubes. This is done in a so-called Coulomb drag setup, where a current I₁ in one shell induces a voltage drop V₂ in another shell by the screened Coulomb interaction between the shells neglecting the intershell tunneling. We provide benchmark results for R₂₁=V₂∕I₁ within the Fermi liquid theory using Boltzmann equations. The band structure gives rise to strongly chirality-dependent suppression effects for the Coulomb drag between different tubes due to selection rules combined with mismatching of wave vector and crystal angular momentum conservation near the Fermi level. This gives rise to orders of magnitude changes in R₂₁ and even the sign of R₂₁ can change depending on the chirality of the inner and outer tube and misalignment of inner and outer tube Fermi levels. However for any tube combination, we predict a dip (or peak) in R₂₁ as a function of gate voltage, since R₂₁ vanishes at the electron-hole symmetry point. As a by-product, we classified all metallic tubes into either zigzaglike or armchairlike, which have two different nonzero crystal angular momenta mₐ, mb and only zero angular momentum, respectively.
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Lunde et al. (2005) studied this question.
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