Abstract:
The multiwall carbon nanotube structures have been investigated in the paper. As a result, it is established that there exists five types $(n,0), (n,n), (5n,n), (5n,2n), (10n,3n)$ of multiwalled carbon nanotubes, composed of nanotubes with identical chirality. Degrees of these types chirality are $k = 0, 0.4, 0.6, 0.8, 1$ (for nanotube $(n, m)$$k$ is equal to $m / n$). The interlayer distance $\mathrm{d}002$ for each of the subtypes are constants $0.3528$, $0.35927$, $0.34842$, $0.34174$ and $0.33948$ nm. For multilayer nanotubes composed of tubes with arbitrary chiralities intertubes distances are no constant and vary over a wide range from $0.3354$ to $0.345$ nm. Calculations of intertubes interactions, performed by the atom-atom potential method showed that the difference in the binding energies in various mutual shifts and turns of nested nanotubes is negligible (less than $1\%$
of the total binding energy). It should lead to a lack of an order in their mutual arrangement.