Center for Phononics and Thermal Energy Science, China-EU Joint Center for Nanophononics, Shanghai Key Laboratory of Special Artificial Microstructure Materials and Technology, School of Physics Sciences and Engineering, Tongji University, Shanghai 200092, China.
Center for Phononics and Thermal Energy Science, China-EU Joint Center for Nanophononics, Shanghai Key Laboratory of Special Artificial Microstructure Materials and Technology, School of Physics Sciences and Engineering, Tongji University, Shanghai 200092, China
Proc Natl Acad Sci U S A. 2018 Oct 2;115(40):9951-9955. doi: 10.1073/pnas.1808534115. Epub 2018 Sep 18.
Unveiling spins of physical systems usually gives people a fundamental understanding of the geometrical properties of waves from classical to quantum aspects. A great variety of research has shown that transverse waves can possess nontrivial spins and spin-related properties naturally. However, until now, we still lack essential physical insights about the spin nature of longitudinal waves. Here, demonstrated by elastic waves, we uncover spins for longitudinal waves and the mixed longitudinal-transverse waves that play essential roles in spin-momentum locking. Based on this spin perspective, several abnormal phenomena beyond pure transverse waves are attributed to the hybrid spin induced by mixed longitudinal-transverse waves. The unique hybrid spin reveals the complex spin essence in elastic waves and advances our understanding about their fundamental geometrical properties. We also show that these spin-dependent phenomena can be exploited to control the wave propagation, such as nonsymmetric elastic wave excitation by spin pairs, a unidirectional Rayleigh wave, and spin-selected elastic wave routing. These findings are generally applicable for wave cases with longitudinal and transverse components.
揭示物理系统的自旋通常使人们从经典到量子方面对波的几何性质有了基本的了解。大量的研究表明,横向波可以自然地具有非平凡的自旋和与自旋相关的性质。然而,直到现在,我们仍然缺乏关于纵波自旋性质的基本物理认识。在这里,我们通过弹性波证明了纵波以及在自旋-动量锁定中起重要作用的混合纵-横波具有自旋。基于这种自旋观点,归因于混合纵-横波引起的混合自旋,出现了几个超出纯横向波的异常现象。这种独特的混合自旋揭示了弹性波中复杂的自旋本质,加深了我们对其基本几何性质的理解。我们还表明,这些与自旋相关的现象可用于控制波的传播,例如通过自旋对激发非对称弹性波、单向瑞利波和自旋选择弹性波路由。这些发现对于具有纵波和横波分量的波情况通常都是适用的。