2016
DOI: 10.1007/s11082-016-0625-8
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Terahertz radiation generation process in the medium based on the array of the noninteracting nanotubes

Abstract: Consideration of periodically alternating arrays of noninteracting carbon nanotubes with the metal type of conductivity as elements of the quantum layer heterostructures (quantum wells), which will play the role of the active field, is suggested. From the earlier obtained results based on the models of the elementary cell, it follows that the system in the neighborhood of the Dirac points at the presence of the longitudinal electric field will have equidistant spectrum. The eigenvalues of the energies do not d… Show more

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Cited by 9 publications
(9 citation statements)
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“…First we consider the array of chiral nanotubes as the nonlinear media and then generalise the obtained results for the array of armchair-edge nanoribbons. The theoretical part of the task for the zigzag nanotubes is viewed in [36], in which the analytically obtained results in [39] are used. In [39] on account of an elementary phase cell, which contains sublattice A and sublattice B, the wave functions, equidistant energy levels and dipole matrix elements of laser transition in the presence of a longitudinal electric field are analytically obtained.…”
Section: A Nanotubesmentioning
confidence: 99%
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“…First we consider the array of chiral nanotubes as the nonlinear media and then generalise the obtained results for the array of armchair-edge nanoribbons. The theoretical part of the task for the zigzag nanotubes is viewed in [36], in which the analytically obtained results in [39] are used. In [39] on account of an elementary phase cell, which contains sublattice A and sublattice B, the wave functions, equidistant energy levels and dipole matrix elements of laser transition in the presence of a longitudinal electric field are analytically obtained.…”
Section: A Nanotubesmentioning
confidence: 99%
“…Where ˆ, H    is the commutator of Hamilton operator Ĥ . We use equation (2.1) (where 1 T is the longitudinal time relaxation; 2 T is the transverse relaxation time) and then write the interaction of a classical optical field with a multilevel system with the use of density matrix formalism as) [36,35] …”
Section: A Nanotubesmentioning
confidence: 99%
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“…[36] [36]. In Ref [36]. current for the ballistic transport is determined in accordance with the Landauer formula (3.8)[46,47].…”
mentioning
confidence: 99%