Topological phonons in an inhomogeneously strained silicon-1: Evidence of long-distance spin transport and unidirectional magnetoresistance of phonons

TL;DR

This paper demonstrates topological phonons in strained silicon, showing long-distance spin transport and unidirectional magnetoresistance, advancing the understanding of topological and spin phononics in inhomogeneous media.

Contribution

It provides experimental evidence of topological phonon effects, including spin transport and magnetoresistance, in inhomogeneously strained silicon films, a novel application of topological phononics.

Findings

Long-distance (100 μm) spin transport via topological phonons

Unidirectional magnetoresistance of phonons at room temperature

Manifestation of topological Nernst effect in silicon films

Abstract

Transverse acoustic waves in an inhomogeneous medium are analogues to electromagnetic waves and will exhibit topological behavior due to the Berry gauge potential in the momentum space due to inhomogeneity. The inhomogeneous (or gradient) medium can be created using an applied strain gradient in a semiconductor thin film (silicon) since the phonon frequency and dispersion will be a function of the local strain along the strain gradient direction. As a consequence, topological phonon mediated spin and heat transport can be engineered in the semiconductor thin films. Here, we present evidence of a long-distance (100 um) spin transport in the freestanding Si thin film sample under an applied strain gradient using transverse spin-Nernst effect measurement. The long-distance spin transport was attributed to the topological spin-Hall effect of phonons in an inhomogeneous medium. The inhomogeneous medium was validated using unidirectional magnetoresistance of phonons where the magnitude of the coefficient of the non-reciprocal response at room temperature was as large as reported in the BiTeBr at low temperatures. The topological phonons also manifested the topological Nernst effect. This work not only enhances the current understanding of inhomogeneous systems but also lays the foundation of the topological and spin phononics.