AVS 58th Annual International Symposium and Exhibition | |
Graphene and Related Materials Focus Topic | Thursday Sessions |
Session GR+TF+NS-ThA |
Session: | Graphene Nanoribbons and Related Structures |
Presenter: | Tejinder Kaur, Ohio University |
Authors: | T. Kaur, Ohio University L. Arrachea, Universidad de Buenos Aires, Argentina N. Sandler, Ohio University |
Correspondent: | Click to Email |
The interest in the development of devices at the nanoscale has intensified the search for mechanisms that provide tailored control of transport properties while reducing effects of heat dissipation and contact resistance. For instance, charge pumping is one of the current generating methods that allows for minimizing the effects of contact resistance. Charge pumping is the mechanism used to generate DC currents in open-quantum systems by applying local de-phased time-dependent potentials.
We analyze the properties of non-equilibrium zero-bias current through nano-ribbons using tight-binding Hamiltonians and the Keldysh formalism. This theoretical treatment, based on non-equilibrium Green's function techniques, is the most appropriate one to address questions for systems in non-linear, out of equilibrium conditions. We develop a numerical implementation for the models described below in a wide range of non-equilibrium regimes.
After reviewing results for quantum pumping in a one-dimensional chain attached to two reservoirs, with two local single-harmonic potentials oscillating in time, we study finite-width ribbons of square and graphene lattices. The transmission function reveals the value of the resonant frequency and explains how the quantum charge pumping works. We analyze the dependence of the DC current as a function of different parameters such as chemical potential, pumping amplitude, frequency, etc. In addition, the role of reservoirs is fully described. Pumped currents can also be generated by application of laser fields. We present the comparison between these two pumping methods. Possible extensions for disordered systems will be discussed.