Using the Sierpiński carpet and gasket, we investigate whether fractal lattices embedded in
two-dimensional space can support topological phases when subjected to a homogeneous …

The Sierpinski triangle (ST) is a fractal mathematical structure that has been used to explore
the emergence of flat bands in lattices of different geometries and dimensions in condensed …

Fractal geometry presents us with a self-similarity in their pattern at various length scales
that is prevalent in our natural world. We present theoretical model of a Sierpinski gasket …

The energy spectra of quasi-one-dimensional quasiperiodic ladder networks are analyzed
within a tight binding description. In particular, we show that if a selected set of sites in each …

A Sierpinski gasket fractal network model is studied in respect of its electronic spectrum and
magneto-transport when each 'arm'of the gasket is replaced by a diamond shaped Aharonov …

Double-stranded quasiperiodic copper mean arrangement has been studied in respect of its
electronic property and thermoelectric signature. The two-arm network is demonstrated by a …

In this work we study the electronic properties of quasi-unidimensional carbon-based
systems. Through the Tight-Binding method and the formalism of Green's functions applied …

Finite strips, composed of a periodic stacking of infinite quasiperiodic Fibonacci chains, have
been investigated in terms of their electronic properties. The system is described by a tight …