Graphene-based field-effect transistors (GFETs) are revolutionizing the electronics world. Thanks to their unique properties, these devices are used in biosensors and chemical devices. However, modeling and optimizing their performance is a complex challenge. A new study proposes a quantum transport simulation model called SimQ, developed in Octave, an open-source programming language. This model combines the Landauer-Büttiker formalism with self-consistent Schrödinger-Poisson solutions, enabling reliable simulations of transport phenomena. The results obtained, such as Landauer-Büttiker transmission and tunneling transmission, have been validated with experimental data. SimQ can predict key GFET characteristics, such as carrier mobility, quantum capacitance effects, and high-frequency operation. This tool offers a flexible and accessible platform for designing and optimizing GFETs, paving the way for new applications in future electronics.
The SimQ model uses the Landauer-Büttiker formalism to describe quantum transport in GFETs. This approach considers electron transmission through the device as a coherent process, taking into account quantum interference. The self-consistent Schrödinger-Poisson solution allows for the calculation of the electrostatic potential and charge distribution within the device, considering quantum effects. The combination of these two methods enables accurate and reliable simulations. Additionally, SimQ has been optimized to improve computational efficiency, making it possible to analyze complex devices in reasonable times. This model can be used to study various aspects of GFETs, such as the dependence of carrier mobility on the electric field, scattering effects, and high-frequency response.
