“…This with the inclusion of the load and the deriver capacitance becomes equivalent to using a 14-pole transfer function. In other words, our approximation is equivalent to a transfer function with 14th-order Padé's approximation, providing much more accurate and realistic numerical results than those that could be obtained by similar analyses presented in [31] with order of four, in [32] with the order of six both for SWCNT-bundle interconnects, and in [33] with the order of four for multi-layer graphene nanoribbon (MLGNR) interconnects. Furthermore, simulations show that for the bundles with 3 6 t 6 7, 3 nm < D 1 < 15 nm, and l = 30 lm, when the number of distributed blocks are varied from N B = 1 to N B = 2, from 2 to 3, from 5 to 6, and from 6 to 7, the relative variation in values of the calculated delays are $65%, 25%, <3.8%, and <3.6%, respectively.…”