We derive the effective dimensionally reduced Schrödinger equation for electrons in strain-driven curved nanostructures by adiabatic separation of fast and slow quantum degrees of freedom. The emergent strain-induced geometric potential strongly renormalizes the purely quantum curvature-induced potential and enhances the effects of curvature by several orders of magnitude. Applying this analysis to nanocorrugated thin films shows that this curvature-induced potential leads to strongly enhanced electron localization and the opening of substantial band gaps. © 2011 American Physical Society
The analysis of the electronic properties of strained or lattice deformed graphene combines ideas fr...
We prove that curvature effects in low-dimensional nanomaterials can promote the generation of topol...
Low-dimensional materials such as graphene or carbon nanotube show remarkable promise for next gener...
We derive the effective dimensionally reduced Schrödinger equation for electrons in strain-driven c...
As the dimensions of a material shrink from an extended bulk solid to a nanoscale structure, size an...
We analyze the electronic properties of a two-dimensional electron gas rolled up into a nanotube by ...
We develop the mechanics theory of a phenomenon in which strain is induced in nanoscale structures i...
AbstractWe develop the mechanics theory of a phenomenon in which strain is induced in nanoscale stru...
Recent advances in nanotechnology have created tremendous excitement across different disciplines, b...
An analytical theory to estimate the electronic work function in curved geometries is formulated und...
Generally, there are two distinct effects in modifying the properties of low-dimensional nanostructu...
An analytical theory to estimate the electronic work function in curved geometries is formulated und...
Curvature impacts physical properties across multiple length scales, ranging from the macroscopic sc...
Nanostructured semiconducting materials such as nanoparticles, quantum dots, nanowires, nanorods, na...
We calculate the energy spectrum and eigenstates of a graphene sheet that contains a circular deform...
The analysis of the electronic properties of strained or lattice deformed graphene combines ideas fr...
We prove that curvature effects in low-dimensional nanomaterials can promote the generation of topol...
Low-dimensional materials such as graphene or carbon nanotube show remarkable promise for next gener...
We derive the effective dimensionally reduced Schrödinger equation for electrons in strain-driven c...
As the dimensions of a material shrink from an extended bulk solid to a nanoscale structure, size an...
We analyze the electronic properties of a two-dimensional electron gas rolled up into a nanotube by ...
We develop the mechanics theory of a phenomenon in which strain is induced in nanoscale structures i...
AbstractWe develop the mechanics theory of a phenomenon in which strain is induced in nanoscale stru...
Recent advances in nanotechnology have created tremendous excitement across different disciplines, b...
An analytical theory to estimate the electronic work function in curved geometries is formulated und...
Generally, there are two distinct effects in modifying the properties of low-dimensional nanostructu...
An analytical theory to estimate the electronic work function in curved geometries is formulated und...
Curvature impacts physical properties across multiple length scales, ranging from the macroscopic sc...
Nanostructured semiconducting materials such as nanoparticles, quantum dots, nanowires, nanorods, na...
We calculate the energy spectrum and eigenstates of a graphene sheet that contains a circular deform...
The analysis of the electronic properties of strained or lattice deformed graphene combines ideas fr...
We prove that curvature effects in low-dimensional nanomaterials can promote the generation of topol...
Low-dimensional materials such as graphene or carbon nanotube show remarkable promise for next gener...