Institute for Frontier Materials, Deakin University, Geelong Waurn Ponds Campus, Victoria 3216, Australia.
School of Mathematics and Physics, Queen's University Belfast, Belfast BT7 1NN, UK.
Nanoscale. 2017 Mar 2;9(9):3059-3067. doi: 10.1039/c6nr09312d.
Raman spectroscopy has become an essential technique to characterize and investigate graphene and many other two-dimensional materials. However, there is still a lack of consensus on the Raman signature and phonon dispersion of atomically thin boron nitride (BN), which has many unique properties distinct from graphene. Such a knowledge gap greatly affects the understanding of the basic physical and chemical properties of atomically thin BN as well as the use of Raman spectroscopy to study these nanomaterials. Here, we use both experiment and simulation to reveal the intrinsic Raman signature of monolayer and few-layer BN. We find experimentally that atomically thin BN without interaction with a substrate has a G band frequency similar to that of bulk hexagonal BN (hBN), but strain induced by the substrate can cause a pronounced Raman shift. This is in excellent agreement with our first-principles density functional theory (DFT) calculations at two levels of theory, including van der Waals dispersion forces (opt-vdW) and a fraction of the exact exchange from Hartree-Fock (HF) theory through the hybrid HSE06 functional. Both calculations demonstrate that the intrinsic E mode of BN does not depend sensibly on the number of layers. Our simulations also suggest the importance of the exact exchange mixing parameter in calculating the vibrational modes in BN, as it determines the fraction of HF exchange included in the DFT calculations.
拉曼光谱已成为表征和研究石墨烯和许多其他二维材料的重要技术。然而,对于原子层状氮化硼(BN)的拉曼特征和声子色散仍然缺乏共识,BN 具有许多与石墨烯不同的独特性质。这种知识差距极大地影响了对原子层状 BN 的基本物理和化学性质的理解,以及利用拉曼光谱研究这些纳米材料的应用。在这里,我们使用实验和模拟来揭示单层和少层 BN 的固有拉曼特征。我们通过实验发现,与衬底没有相互作用的原子层状 BN 的 G 带频率与体相六方 BN(hBN)的 G 带频率相似,但衬底引起的应变会导致明显的拉曼位移。这与我们在两个理论水平上的第一性原理密度泛函理论(DFT)计算非常吻合,包括范德华色散力(opt-vdW)和通过混合 HSE06 泛函从 Hartree-Fock(HF)理论中包含的部分 HF 交换。这两种计算都表明,BN 的固有 E 模式不敏感于层数。我们的模拟还表明,在计算 BN 的振动模式时,精确交换混合参数的重要性,因为它决定了包含在 DFT 计算中的 HF 交换的分数。