Abstract:

Topological insulators have garnered significant attention due to their unique electronic properties, especially in the context of quantum computing and spintronics. Higher-order topological insulators (HOTIs) represent a novel class of materials with intriguing boundary states existing on lower-dimensional submanifolds. In this paper, we explore the application of time-driven techniques for the generation and manipulation of HOTIs. We discuss the underlying principles, computational methodologies, and potential applications of time-driven approaches in the context of HOTIs.

Description:

Electronic properties, Quantum computing, Spintronics, Time-dependent perturbations, Applications.